The Influence of Thermal Tempering on the Fracture Resistance of Four Heat Pressed Lithia-based glass ceramic Crowns

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EL-Etreby, Soha Osama Nabih This is a preprint; it has not been peer reviewed by a journal. https://doi.org/ 10.21203/rs.3.rs-5462882/v1 This work is licensed under a CC BY 4.0 License Status: Published Journal Publication published 05 Feb, 2025 Read the published version in BMC Oral Health → Version 1 posted 11 You are reading this latest preprint version Abstract Background This in-vitro study aimed to evaluate the impact of thermal tempering and ceramic type on the fracture resistance of four heat-pressed glass ceramics. Methods A total of 84 glass-ceramic crowns were pressed and randomly allocated into four equal groups (n=21) according to the ceramic type: Group (E): IPS e.max Press, Group (L): GC initial LiSi Press, Group (C): Celtra Press and Group (A): VITA Ambria. The crowns of each group were equally allocated into three subgroups (n = 7) regarding the subsequent thermal tempering temperature. Subgroup (T0): No tempering. Subgroup (T1): Tempering at 9% below pressing temperature. Subgroup (T2): Tempering at 5% below pressing temperature. Samples were tested for fracture resistance using a universal testing machine. A scanning electron microscope, X-ray diffraction and Energy Dispersive x-ray analysis were utilized to disclose the microstructural features. Results When there is no tempering, IPS e.max press showed a significant elevated fracture resistance. There was an insignificant difference between other ceramics. While with tempering (T2) as well as (T1), Lisi press (L) showed a significant elevated fracture resistance. There was an insignificant difference between other ceramics. Conclusions Incorporation of zirconia oxide into the lithium disilicate glass matrix did not show improvement in the fracture resistance. Thermal tempering procedure had significant effect on fracture resistance. Pressable ceramics Lithium disilicate Lithium silicate Fracture resistance Thermal tempering Figures Figure 1 Figure 2 Figure 3 Figure 4 Figure 5 Background All-ceramic restorations have been very popular in the last decades because of the applications of modern dental technologies and the improvement in the mechanical, aesthetic and biocompatible properties of these materials[ 1 , 2 ]. The development of dental ceramics with high flexural strength, high fracture toughness, high aesthetic and high chemical resistance is a formidable challenge in dental industry[ 2 – 4 ]. Recently novel ceramic materials have been developed in an effort to combine polycrystalline ceramic mechanical qualities and glass matrix ceramics superior esthetics[ 5 , 6 ]. Lithium disilicate glass–ceramic (IPS e.max, Ivoclar Vivadent, Schaan, Liecht-enstein) was introduced into the dental practice in 1998[ 7 – 9 ]. It was produced with excellent physical properties and exceptional translucency by using different firing processes[ 10 – 12 ]. Lithium disilicate crowns can be pressed using IPS e.max Press ingots or milled using IPS e.max CAD blocks [ 13 , 14 ]. Crystals of IPS e.max Press reaching 3 to 6 µm in length and comprising roughly 70% of its microstructure are embedded in a glassy matrix[ 15 , 16 ]. It has a 400 Mpa flexural strength. However, this material's strength is still insufficient for usage in high-stress bearing areas[ 17 , 18 ]. GC LiSi press (GC Initial, Tokyo, Japan), the first lithium disilicate ceramic with High Density Micronization (HDM), was released to the market[ 19 , 20 ]. According to the company, their specific technology offers remarkable physical qualities and the most natural and true aesthetic[ 21 ]. Its flexural strength is > 500MPa, wear-resistant, and stable after multiple firings[ 22 ]. Zirconia-reinforced lithium silicate (ZLS) ceramic (Celtra press, Sirona Dentsply, Milford, DE, USA) is an alternate method to increase translucency and strength[ 23 ]. It consists of a vitreous matrix, a crystal structure comprised of lithium silicate crystals with tetragonal zirconia reinforcements (about 10% by weight)[ 24 ]. ZLS ceramic is a promising restorative material that exhibits unique behavior upon aging. Their physical, chemical and mechanical qualities can be adjusted by varying the structure and heat treatment process[ 17 ]. According to the manufacturer, these materials offer flexural strength > 500MPa after power glazing. Compared to lithium disilicate glass-ceramic, it exhibited a lower brittleness index, higher machinability, high edge strength, and better surface finish[ 25 – 27 ]. Lithium disilicate crown’s fracture resistance is affected by a variety of parameters, including ceramic material composition, ceramic microstructure, crown thickness, and thermal tempering[ 8 , 22 , 28 ]. Sieper K et al.[ 29 ] evaluated the fracture strength of lithium disilicate crowns compared to zirconia reinforced lithium silicate crowns. They concluded that thin crowns of the tested materials showed fracture strengths of 2,000 N or even higher after cyclic loading. The mean fracture strength of thin lithium disilicate crowns showed a significantly higher fracture strength than zirconia-reinforced lithium silicate crowns. Hot pressing has been a preferred method for the manufacturing of glass-ceramic restorations because hot-pressed glass-ceramic restorations offer superior fitting precision, edge quality, minimal porosity, and great mechanical strength in comparison to computer-aided design-computer-aided manufacturing (CAD/CAM) milled materials[ 30 – 32 ]. Because ingot shades are restricted, heat-pressed glass ceramic restorations may need extra firing cycles to get a more aesthetically pleasing outcome, whether for glazing, specific dying, or surface veneering[ 33 , 34 ]. Changes in the mechanical and optical characteristics of glass ceramic restorations caused by heat treatments have an impact on the final clinical outcomes[ 35 , 36 ]. The manufacturer of a newly introduced zirconia-reinforced lithium disilicate glass-ceramic (VITA Ambria, VITA Zahnfabrik, Germany) claimed that the thermal tempering cycle at 9% below pressing temperature could raise the material's flexural strength from 400 MPa after pressing to 550 MPa[ 8 , 37 – 39 ]. The thermal tempering procedure has a considerable effect on the shape and size of the crystal. The increase in grain size indicates that the crystallization process continues during thermal tempering, causing the precipitation of more crystals and a rise in fracture resistance[ 40 , 41 ]. Currently, there is no consensus in the literature on the influence of thermal tempering protocol on the fracture resistance of various lithia-based glass ceramic restorations. Therefore, this in-vitro study aimed to assess the effect of thermal tempering protocol and ceramic type on the fracture resistance of four heat-pressed glass ceramics. The null hypothesis of this study postulated that neither the type of heat-pressed ceramic nor the thermal tempering protocol would impact the fracture resistance of the ceramic material tested. Materials and Methods Materials The materials used in this study and their description are presented in (Table 1 ). Table 1 Materials used in this study. Methods : A schematic presentation of the specimens’ preparation and the fracture resistance test is presented in Fig. 1 . Sample size calculation A power analysis was designed to have adequate power to apply a statistical test of the null hypothesis that there is no difference would be found regarding fracture resistance. By adopting alpha (α) and beta (β) levels (0.05) (i.e., power = 95%), and an effect size (f) of (1.02) calculated based on the results of a previous study [ 42 ]; the total minimum required sample size (n) was found to be (36) samples (i.e.,9 samples per group and 3 samples per subgroup). Sample size calculation was performed using R statistical analysis software version 4.3.2 for Windows 1 . Epoxy resin die production A lower first molar acrylic prototype was mounted in acrylic resin base as a mold, Then the tooth was mounted with the aid of surveyor. Computer numerical control lathe-cut milling machine (C.N.C premium 4820, imes-icore Eiterfeld, Germany) was utilized to prepare an acrylic lower first molar for a posterior crown with 1.5 mm of occlusal reduction and 1 mm of axial reduction. A 1mm circumferential supragingival heavy chamfer finish line was created. Impressions of the master model were made using silicon duplication material (Replisil 22N, dentecon, Germany). The molds were then poured with chemically cured epoxy resin (Chemapoxy 150, MBC, Egypt) to produce 84 epoxy resin dies. Fabrication of CAD wax patterns To standardize the crown’s anatomy, shape, and thickness, the preparation was scanned by Identica blue scanner (MEDIT corp., Seoul, Korea), and then the data was transferred to an Exocad computer software version 2017 (Exocad GmbH, Darmstadt, Germany) to design the crowns. A 5-axis milling machine (VHF, CAM 5-S1, Germany) was used for milling of wax patterns from wax blocks (YAMAHACHI, Japan). A total of 84 wax patterns were milled and checked for adaptation over their corresponding dies. Samples grouping The wax patterns were then allocated into four groups (n = 21) according to the type of heat pressed glass ceramic material and each group was further subdivided into three subgroups (n = 7) according to the subsequent thermal tempering temperature as shown in (Table 2 ). Table 2 Sample grouping. Material Thermal tempering Group (E) (n = 21) IPS e.max Press Group (L) (n = 21) GC initial LiSi Press Group (C) (n = 21) Celtra Press Group (A) (n = 21) VITA Ambria Total Without thermal tempering (T0) ET0 (n = 7) LT0 (n = 7) CT0 (n = 7) AT0 (n = 7) 28 Thermal tempering at 9% below pressing temperature (T1) ET1 (n = 7) LT1 (n = 7) CT1 (n = 7) AT1 (n = 7) 28 Thermal tempering at 5% below pressing temperature (T2) ET2 (n = 7) LT2 (n = 7) CT2 (n = 7) AT2 (n = 7) 28 Total 21 21 21 21 84 Fabrication of heat-pressed ceramic crowns All wax patterns were sprued and invested following the manufacturer's guidelines (Whip Mix Corp.,Kentucky, USA). Wax removal was conducted using a wax burn-out furnace (Ney, US Dental Depost, USA) following the manufacturer's instructions. The ring was inserted and left for 60 mins at 850°C. After removing the investment ring from the burnout furnace, each ceramic ingot was inserted into the investment ring, and then the alox plunger was positioned (Ivoclar vivadent, Schaan,Liechtenstein). Each ceramic material firing program was selected according to the manufacturer’s guidelines and activated. After the program was completed, the investment ring was removed from the heat press furnace and left to be cooled to room temperature on a wide-meshed grid. The pressed crowns were unsprued, finished, and polished with low-speed fine finishing stones (Polishing kit, Dentsply, Germany) after being divested. Thermal Tempering protocol Each heat-pressed glass group of crowns was subdivided into three subgroups according to the thermal tempering protocol applied. The calculated thermal tempering temperature for each ceramic is presented in (Table 3 ). Table 3 Comparison between pressing temperature and tempering temperature of each lithia-based glass ceramic material Material Maximum pressing temperature without tempering (°C) (T0) Calculated tempering temperature at 9% below maximum pressing temperature (°C) (T1) Calculated tempering temperature at 5% below maximum pressing temperature (°C) (T2) Group (E) 917 834 871 Group (L) 910 828 864 Group (C) 865 787 822 Group (A) 890 800 846 Restoration Cementation All crowns were cemented using dual cure resin cement (Duo-Link, BISCO, USA). Using light finger pressure, each crown was seated on its corresponding die with light finger pressure. Using loading equipment, a 5 kg axial force was applied for 10 minutes. The margins were light-cured for three seconds using light-curing device (SDI, Australia). The excess luting material was then eliminated. Then light curing for the luting agent was carried out for 20 seconds per surface. Fracture resistance testing Using a universal testing equipment with a 5 kg load cell and a computer software, data were collected (Instron 3345, Instron, USA). Compressive mode of load was introduced to the center of the occlusal surface, with the load applicator tip only touching the buccal incline of the lingual cusp and lingual incline of the buccal cusp, using a metallic rod with a spherical tip (5.6 mm in diameter) and a tin foil sheet to achieve homogenous stress distribution and minimize the transmission of localized force peaks. The failure load was audibly signaled by a crack and confirmed by a dramatic decrease in the load-deflection curve captured using computer software. Finally, the fracture load was measured in Newtons, and the mechanism of failure for each restoration was determined. Scanning Electron Microscope (SEM) The fragment of one sample of broken crown from each subgroup was examined using scanning electron microscopic (Quanta 250 FEG, Australia) to examine surface microstructure. Each Scanning electron microscopic image was captured at magnification of 15.000x. Xray Diffraction test (XRD) Each crown’s fragments of one sample from each subgroup were exposed to XRD in order to identify the crystalline phases. The specimens were put on the holder of the diffractometer (X pert pro; PW 3040/60) and scanned by a Cu K x-ray angle of 20–40 degrees, 20 with a step size of 0.04 degrees and 5 seconds-step intervals. Energy Dispersive X-ray Analysis (EDAX) One sample from each subgroup was examined for elemental surface micro analysis using Energy Dispersive X-ray Analysis (FEI Czech SEM USA). The elemental composition of each ceramic subgroup was calculated and tabulated. Statistical analysis Statistical analysis was performed with R statistical analysis software version 4.1.3 for Windows (R Core Team, Vienna, Austria). Shapiro-Wilk's test was used to test fracture resistance data for normality. Homogeneity of variances was tested using Levene's test. Data showed parametric distribution and variance homogeneity and were analyzed using two-way ANOVA. Comparison of simple main effects was done utilizing the error term of the two-way model with p-values adjustment using Bonferroni correction. The significance level was set at p < 0.05 within all tests. Categorical data was presented as frequency and percentage value and was analyzed using Fisher’s exact test. Core Team (2023). R: A language and environment for statistical computing. R Foundation for Statistical Computing, Vienna, Austria. URL https://www.R-project.org/ . Results Fracture resistance test When no thermal tempering (T0) was applied, IPS e.max press (E) showed the statistically significant highest mean fracture resistance value. There was no statistically significant difference between LiSi press (L), Celtra press (C) and Vita Ambria (A); all showed statistically significant lower mean values ( P -value = 0.002). While with thermal tempering protocol (T2) as well as (T1); Lisi press (L) showed the statistically significant highest mean fracture resistance. There was no statistically significant difference between E.max press (E), Celtra press (C) and Vita Ambria (A); all showed statistically significant lower mean values (P-value = 0.004) as shown in (Table 4 ). Whether with LiSi press (L), Celtra press (C) as well as Vita Ambria (A); there was no statistically significant difference between thermal tempering protocol (T2) and (T1); both showed statistically significant higher mean fracture resistance than no thermal tempering (T0) (P-value < 0.001). While with E.max press (E); there was no statistically significant difference between thermal tempering (T0) and (T1); both showed statistically significant lower mean fracture resistance than thermal tempering as shown in (Table 4 ). Table 4 Comparison between fracture resistance (N) values. Thermal tempering Group (L) (n = 7) Group (E) (n = 7) Group (C) (n = 7) Group (A) (n = 7) P -value Effect size (Partial eta squared) Mean SD Mean SD Mean SD Mean SD T0 1367.5 B 106.9 1611.1 A 98.1 1312.1 B 141.3 1203.4 B 133 0.002* 0.181 T1 2200 A 232.3 1754.9 B 210.8 1951.7 B 151.5 1802.1 B 163.4 < 0.001* 0.23 T2 2245.8 A 156 1951.2 B 156.6 2022.7 B 365.5 1862.3 B 285.5 0.004* 0.166 P -value < 0.001* 0.008* < 0.001* < 0.001* < 0.001* 0.008* < 0.001* < 0.001* < 0.001* Effect size (Partial eta squared) 0.548 0.126 0.432 0.397 0.548 0.126 0.432 0.397 0.548 Values with different superscript letters within the same horizontal row are significantly different, *; significant (p < 0.05). Mode of failure of fractured samples Failure modes were observed and assigned into 3 groups: Type I: Cracking (Fig. 2 a), Type II: Chipping or partial fracture (Fig. 2 b), and Type III: Catastrophic or fragmented fracture (Fig. 2 c). The highest prevalence of cracks was found in groups; group CT0, group AT0 and group A T2. The highest prevalence of chipping or partial fracture was found in groups; group LT0, group ET0, group LT1, group LT1, group CT1 and group AT1. The highest prevalence of catastrophic or fragments fracture was found in groups: group LT2, group ET2 and group CT2 (Fig. 3 ) Scanning electron microscope (SEM) The SEM image observations of subgroup (ET2) showed broader, shorter and highly fused crystals than subgroups (ET0) and (ET1). The range of the crystal length was 1.305–1.758 µm, while the range of detected width was 695.0-871.2nm (Fig. 4 ET0-ET2). The SEM image observations of group (LT2) showed elongated crystals and highly interlocking microstructure than subgroups (LT0) and (LT1). The crystals length was 2.299–2.403 µm while the width was 497.6-985.6 nm (Fig. 4 LT0-LT2). The SEM image observations of group (CT2) showed shorter crystals and highly fused together than group (CT0) and (CT1). The crystals length was 1.305–1.758 µm, while the width was 510.4-640.4 nm (Fig. 4 CT0-CT2). The SEM image observations of group (AT2) showed nano-shaped clusters, well-aggregated with each other and more fused together than than group (AT0) and (AT1). The width was 274.1-283.9 nm (Fig. 4 AT0-AT2). Xray Diffraction test (XRD) It was found that lithium disilicate was detected as the predominant crystalline phase in samples from groups (E), (L), and (A). While lithium silicate was detected as the predominant crystalline phase in group (C) samples (Fig. 5 ). Energy Dispersive x-ray analysis (EDAX) The elemental surface composition of each subgroup is presented in (Table 5 ) for all groups. It was revealed that the elemental surface composition was almost the same among subgroups. Table 5 Microanalysis by EDAX of Four Heat Pressed Lithia-based glass ceramic. Elements IPS E.max press (Mass %) Initial LiSi press (Mass %) Celtra press (Mass %) VITA Ambria (Mass %) T0 T1 T2 T0 T1 T2 T0 T1 T2 T0 T1 T2 O K 33.72 30.03 38.5 33.69 29.17 22.76 32.32 31.85 40.95 38.37 30.03 52.13 Na K 0.10 1.16 0.28 1.53 0.46 0.12 0.18 0.28 1.10 0.20 1.16 0.26 Al K 1.54 5.58 1.08 3.92 3.91 1.42 1.25 4.04 3.36 1.85 5.68 0.86 Si K 49.64 50.74 53.7 50.79 49.95 46.85 46.86 46.81 48.42 52.46 50.47 41.24 K K 1.46 2.26 2.36 2.60 6.66 0.92 0.91 1.70 1.61 2.54 2.26 1.20 Ca K 0.16 0.97 0.11 0.02 0.56 0.13 0.15 ND 0.10 0.21 0.97 0.06 Zn L ND ND 0.65 ND 1.79 ND 0.12 ND 0.28 0.40 ND 0.21 Zr L 7.03 2.97 ND 1.58 1.25 7.10 5.49 9.08 0.73 0.20 2.97 ND T0 Control group, T1 Tempering 9% below pressing temperature and T2 Tempering 5% below pressing temperature. Discussion This in-vitro study aimed to assess the fracture resistance of four heat pressed glass ceramics. As manufactures postulated that thermal tempering can increase the fracture resistance of lithia based glass ceramics, different thermal tempering protocol was selected in this study. One of the thermal tempering temperatures utilized in this research was calculated according to the manufacturer’s instructions of Vita Ambria which was 9% below pressing temperature and another intermediate thermal tempering temperature (5% below pressing temperature) was also selected. The crowns in this study were cemented and tested over epoxy resin dies to obtain fracture resistance values near to those cemented on dentin. The modulus of elasticity of epoxy resin (12.9 GPA) is comparable to the reported modulus of elasticity of human dentin (14.7 GPA)[ 43 – 45 ]. According to the comparison between different ceramic types within each tempering temperature, the results of this study showed that E.max press had the highest statistically significant mean fracture resistance value (1611.1 N). While, there was no statistically significant difference between LiSi, Celtra and Ambria; all showed statistically significant lower mean values (1367.1 N), (1312.1 N) and (1203.4 N) respectively. This finding could be attributed to the microstructural features (SEM) of E.max press specimens that displayed elongated spindle shaped crystals, sharp and pointed edges forming highly interlocking microstructure that led to increasing the fracture resistance. Also, the higher pressing temperature of Emax press (917°C) might allow more crystal growth and interlocking. These results were in agreement with a study by Wang F et al.[ 46 ] who discussed the influence of various heat-pressing temperatures on the microstructure and flexural strength of lithium disilicate glass ceramic. They stated that heat-pressing temperature at 950°C with a holding time of 15 min achieved almost pore-free microstructure and the highest flexural strength. The results are also in agreement with a study by Sieper K[ 29 ] who concluded that the mean fracture strength of lithium disilicate crowns showed a significantly higher fracture strength compared to zirconia reinforced lithium silicate crowns. On the other hand, the results are inconsistent with a study by Donmez et al.[ 47 ] who concluded that zirconia-reinforced lithium silicate (ZLS) had higher fracture resistance values than lithium disilicate after subjected to different aging processes. Celtra press and VITA Ambria showed the lowest mean fracture resistance. This might be explained by the addition of ZrO 2 as a nucleating agent that hindered crystal growth. Therefore, smaller lithium silicate crystalline phases were present in the pressed samples compared to ZrO 2 -free glass ceramics. This finding was supported by SEM images of this study where Celtra press showed shorter and flatter crystals with less interlocking and more inter crystal spaces. These smaller crystals adversely affected the mechanical properties of the glass-ceramic. These results were in agreement with Apel E et al. [ 22 ] who stated that the incorporation of ZrO 2 in the glass matrix did not increase the flexural strength. This was explained by the increase in viscosity due to the high ZrO 2 content in the glass- ceramic and the associated reduction in the crystal growth of lithium silicate and lithium disilicate. The null hypothesis in the present study was rejected as both ceramic type and thermal tempering had significant effect on the crowns fracture resistance. According to the comparison of different thermal tempering temperatures within each ceramic types. Whether with LiSi, Celtra as well as Ambria: the results showed that: there was no statistically significant difference between thermally tempered at 9% (T1) and 5% (T2) below pressing temperature; both showed statistically significant higher mean fracture resistance than non-tempered. This might be explained by thermally tempering protocol hardly affected the crystal size and its morphology. These results coincide with EL-Etreby et al. [ 23 ] they stated that this behavior is called “Ostwald ripening”. It takes place when the microstructure coarsens and liberates surface energy excess due to the solubility of small particles. As a consequence, larger crystals grow at the expense of smaller ones. Larger-sized crystals increase the interlocking effect which lead to increasing the fracture resistance. This finding was supported by SEM images of this study where highly interlocking and broader crystals were presented in tempered samples resulting in the highest fracture resistance mean value. These results were in agreement with a study by Li D et al. [ 24 ] who evaluated the effect of crystal size on the mechanical properties of a lithium disilicate glass-ceramic. They stated that crystals with greater aspect ratios have been proposed to enhance the “interlocking effect” of the crystalline phase, benefiting the strengthening of the glass-ceramics. On examination of fractured samples, it was clearly observed that the most common failure mode (cracks) was found in VITA Ambria thermally tempering at 5% below pressing temperature (T2). This finding could be attributed to the microstructural analysis (SEM) of Ambria control showed nano-clusters, well aggregated with each other and more fused together forming larger clusters. The fracture resistance results of crowns in the current study are clinically accepted within the mean reported biting force of molars 600–900 N [ 25 ]. Therefore, the tested crowns are able to withstand the maximum posterior masticatory forces and presented favorable modes of failure which were mostly cracks and chipping fractures. Limitations of the study The effect of thermal tempering protocol as well as fracture resistance of lithium disilicate glass-ceramics on natural teeth were not investigated. Conclusion Within the limitation of this in vitro study, the following could be concluded : Incorporation of zirconia oxide into the lithium disilicate glass matrix did not show improvement in the fracture resistance. Thermal tempering procedure had a significant impact on fracture resistance. Increasing the tempering temperature near the pressing temperature had a positive impact on the fracture resistance. Abbreviations C.N.C Computerized Numerical Control. CAD/CAM Computer Aided Design/Computer Aided Manufacture. EDAX Energy Dispersive X-Ray Analysis. SEM Scanning Electron Microscopy. XRD Xray Diffraction. Li 2 Si 2 O 5 Lithium Disilicate Crystals. ZLS Zirconia Reinforced Lithium Silicate Ceramic. Declarations Acknowledgment Not applicable. Authors’ contributions Khaled Nasser designed and conducted the research, collected data, interpreted the results, and wrote the paper draft. Soha Osama helped in conducting the research, was involved in measurements and analysis and reviewed the paper, was involved in planning the research, aided in interpreting the results, and writing the paper. Amr EL-Etreby aided in research design, supervised the research, and was involved in critical revision of the paper. Availability of data and materials All relevant datasets and their supporting information files generated and analyzed during this study are available from the corresponding author upon reasonable request. Ethics approval and consent to participate No applicable. Consent for publication No applicable. Competing interests The authors declare no competing interests. References Abad-Coronel C, et al. 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J Mech Behav Biomed Mater. 2017;74:342–8. Vasiliu R-D, Porojan SD, Porojan L. Vitro study of comparative evaluation of marginal and internal fit between heat-pressed and CAD-CAM monolithic glass-ceramic restorations after thermal aging. Materials. 2020;13(19):4239. Bukhari A. Mechanical and optical properties of machinable and pressable glass ceramic. Boston University; 2020. Alharbi NAB. Physico Mechanical Characterisation of a Novel and Commercial Cad/Cam Composite Blocks. The University of Manchester (United Kingdom); 2020. Fonzar RF. A Study Into Mechanical, Aesthetic and Adhesive Aspects of Lithia Silica-based Glass Ceramics. Master's Thesis, University of Firenze, 2015. Zaninovich M. The effect of clinical polishing protocols on ceramic surface texture and wear rate of opposing enamel: a laboratory study . 2014. Radwan A, Nouh IM, Thabet A. Effect of Multiple Firing Cycles on the Physical Properties of Three Pressable Lithium Silicate Glass Ceramics. Egyptian Dental Journal, 2020. 66(4-October (Fixed Prosthodontics, Removable Prosthodontics and Dental Materials)): pp. 2633–2639. Simba BG, et al. Effect of the temperature on the mechanical properties and translucency of lithium silicate dental glass-ceramic. Ceram Int. 2021;47(7):9933–40. Elsherbini M et al. Effect of vertical preparation on fit of heat pressed zirconia reinforced lithium disilicate and monolithic zirconia three-unit fixed partial dentures: A comparative study. 2022. Manziuc M, et al. Zirconia-Reinforced Lithium Silicate Ceramic in Digital Dentistry: A Comprehensive Literature Review of Our Current Understanding. Medicina. 2023;59(12):2135. Abdullah M. Effect of ceramic thickness, translucency and cement shade on color masking ability of pressable zirconia based lithium silicate laminate veneer. Egypt Dent J. 2021;67(3):2535–46. Gui H, et al. Glass forming, crystallization, and physical properties of MgO-Al2O3-SiO2-B2O3 glass-ceramics modified by ZnO replacing MgO. J Eur Ceram Soc. 2019;39(4):1397–410. Juntavee N, Uasuwan P. Flexural strength of different monolithic computer-assisted design and computer-assisted manufacturing ceramic materials upon different thermal tempering processes. Eur J Dentistry. 2020;14(04):566–74. El-Etreby, et al. Effect of Thermo-Mechanical Aging and Repressing on Fracture Resistance of Lithium Disilicate Crowns. Brazilian Dental Science; 2021. Abd E, Moaty MA, Azer AS. EVALUATION OF FRACTURE RESISTANCE AND FIT ACCURACY OF THREE TYPES OF CAD/CAM FABRICATED CROWNS USING CONE BEAM COMPUTERIZED TOMOGRAPHY. Egyptian Dental Journal, 2018. 64(2-April (Fixed Prosthodontics, Dental Materials, Conservative Dentistry & Endodontics)): pp. 1571–1586. Wahsh MM. The Effect of two margin designs on fracture resistance of Zirconia re-enforced lithium silicate crowns. Ain Shams Dent J. 2023;29(1):23–31. Priya M. A Comparative evaluation of the Marginal Adaptation and Fracture Resistance of Three Different Types of Metal Free Ceramic Systems with Metal Crown: An In vitro study. Kulasekharam: Sree Mookambika Institute of Dental Sciences; 2012. Wang F, et al. Effect of heat-pressing temperature and holding time on the microstructure and flexural strength of lithium disilicate glass-ceramics. PLoS ONE. 2015;10(5):e0126896. Donmez MB, Olcay EO, Demirel M. Load-to-failure resistance and optical characteristics of nano-lithium disilicate ceramic after different aging processes. Materials. 2022;15(11):4011. Additional Declarations No competing interests reported. Cite Share Download PDF Status: Published Journal Publication published 05 Feb, 2025 Read the published version in BMC Oral Health → Version 1 posted Editorial decision: Revision requested 20 Dec, 2024 Reviews received at journal 15 Dec, 2024 Reviews received at journal 07 Dec, 2024 Reviewers agreed at journal 26 Nov, 2024 Reviewers agreed at journal 25 Nov, 2024 Reviewers agreed at journal 25 Nov, 2024 Reviewers invited by journal 25 Nov, 2024 Editor invited by journal 22 Nov, 2024 Editor assigned by journal 16 Nov, 2024 Submission checks completed at journal 16 Nov, 2024 First submitted to journal 15 Nov, 2024 You are reading this latest preprint version Research Square lets you share your work early, gain feedback from the community, and start making changes to your manuscript prior to peer review in a journal. As a division of Research Square Company, we’re committed to making research communication faster, fairer, and more useful. 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Also discoverable on Platform About Our Team In Review Editorial Policies Advisory Board Help Center Resources Author Services Accessibility API Access RSS feed Manage Cookie Preferences © Research Square 2026 | ISSN 2693-5015 (online) Privacy Policy Terms of Service Do Not Sell My Personal Information {"props":{"pageProps":{"initialData":{"identity":"rs-5462882","acceptedTermsAndConditions":true,"allowDirectSubmit":false,"archivedVersions":[],"articleType":"Research Article","associatedPublications":[],"authors":[{"id":390558567,"identity":"0336ca9e-e5c5-46c3-bfc8-39a1c7c10ed6","order_by":0,"name":"Khaled Nasser","email":"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAZAAAAAyAQMAAABI0h/eAAAABlBMVEX///8AAABVwtN+AAAACXBIWXMAAA7EAAAOxAGVKw4bAAABDUlEQVRIiWNgGAWjYBACCQkGxgMJbFBegoEEDz+YUYBXCwNCy4MCCznJBrBeAloYoFoYH3yoMDY4AGLi0SI5u/nBgQdld+Tl+w8f+wB0WOLm86sTPzwwYJDnFzuAVYu0zDGDAwnnnhluuJGWPAOkZduNt5slgA4znDk7AasWOaDsgcS2w4wbJHiMGSBazm4AaUkwuI1LS/oHkBb7+f3nP4O1bJ5xdvMPfFqkJXLAtiQ2HMhhBmkxNuDv3YbXFskZOQVAvxxOBvoF7DA5iRu82yyADJx+kbiRvvHhj7LDtvP7Dz9m/PGnjoe//+zmmz8qbOT5pbFrwWYKWKUEscpBgP8AKapHwSgYBaNgBAAAMulopaAxcGwAAAAASUVORK5CYII=","orcid":"","institution":"Ain Shams University","correspondingAuthor":true,"prefix":"","firstName":"Khaled","middleName":"","lastName":"Nasser","suffix":""},{"id":390558568,"identity":"c83dd446-642d-4bf7-957d-8ae07a1df284","order_by":1,"name":"Amr S. EL-Etreby","email":"","orcid":"","institution":"Ain Shams University","correspondingAuthor":false,"prefix":"","firstName":"Amr","middleName":"S.","lastName":"EL-Etreby","suffix":""},{"id":390558569,"identity":"17081363-0a53-431c-90a3-072d0cca7f91","order_by":2,"name":"Soha Osama Nabih","email":"","orcid":"","institution":"Ain Shams University","correspondingAuthor":false,"prefix":"","firstName":"Soha","middleName":"Osama","lastName":"Nabih","suffix":""}],"badges":[],"createdAt":"2024-11-15 21:08:05","currentVersionCode":1,"declarations":"","doi":"10.21203/rs.3.rs-5462882/v1","doiUrl":"https://doi.org/10.21203/rs.3.rs-5462882/v1","draftVersion":[],"editorialEvents":[{"content":"https://doi.org/10.1186/s12903-025-05509-1","type":"published","date":"2025-02-05T15:57:14+00:00"}],"editorialNote":"","failedWorkflow":false,"files":[{"id":71810183,"identity":"4c8ab171-1fae-419b-930f-e67e6936cbda","added_by":"auto","created_at":"2024-12-18 18:15:00","extension":"jpg","order_by":1,"title":"Figure 1","display":"","copyAsset":false,"role":"figure","size":124042,"visible":true,"origin":"","legend":"\u003cp\u003eSchematic presentation of the specimens’ preparation and the fracture resistance test. \u003cstrong\u003eA \u003c/strong\u003eSurveyor guided preparation of mounted lower first molar acrylic prototype. \u003cstrong\u003eB \u003c/strong\u003ePreparation criteria for an all-ceramic posterior crown. \u003cstrong\u003eC \u003c/strong\u003ePreparation of the master model for duplication procedure. \u003cstrong\u003eD \u003c/strong\u003eDulplicating mold. \u003cstrong\u003eE \u003c/strong\u003eEpoxy Resin replica. \u003cstrong\u003eF \u003c/strong\u003ePrepared die scanning using Identica Blue Scanner. \u003cstrong\u003eG \u003c/strong\u003eVirtual model of restoration design. \u003cstrong\u003eH \u003c/strong\u003eMilled wax patterns. \u003cstrong\u003eI\u003c/strong\u003e Heat pressing using four different lithium disilicate ingots. \u003cstrong\u003eJ \u003c/strong\u003eDifferent thermal tempering protocol applied for each material.\u003cstrong\u003e K \u003c/strong\u003eFracture resistance testing using universal testing machine.\u003c/p\u003e","description":"","filename":"1.jpg","url":"https://assets-eu.researchsquare.com/files/rs-5462882/v1/678497a369d0151f3b64a22a.jpg"},{"id":71809160,"identity":"7eb7ac01-0205-418d-b49f-732ae7428e7c","added_by":"auto","created_at":"2024-12-18 18:07:00","extension":"jpg","order_by":2,"title":"Figure 2","display":"","copyAsset":false,"role":"figure","size":58597,"visible":true,"origin":"","legend":"\u003cp\u003e\u003cstrong\u003ea, \u003c/strong\u003eCracking. \u003cstrong\u003eb\u003c/strong\u003e, Chipping and partial fracture. \u003cstrong\u003ec,\u003c/strong\u003e Catastrophic and fragments fracture.\u003c/p\u003e","description":"","filename":"2.jpg","url":"https://assets-eu.researchsquare.com/files/rs-5462882/v1/b28d56118ccbfc10e755553c.jpg"},{"id":71809161,"identity":"67b2200a-b8fc-49bc-bad0-539d0d841a9f","added_by":"auto","created_at":"2024-12-18 18:07:00","extension":"png","order_by":3,"title":"Figure 3","display":"","copyAsset":false,"role":"figure","size":71192,"visible":true,"origin":"","legend":"\u003cp\u003ePie chart representing percentage distribution of failure modes in all groups.\u003c/p\u003e","description":"","filename":"3.png","url":"https://assets-eu.researchsquare.com/files/rs-5462882/v1/cdb4c6b5acf27ceeb2c11601.png"},{"id":71809162,"identity":"41e93c55-8883-4fe8-af26-f5884ad6066d","added_by":"auto","created_at":"2024-12-18 18:07:00","extension":"jpg","order_by":4,"title":"Figure 4","display":"","copyAsset":false,"role":"figure","size":436815,"visible":true,"origin":"","legend":"\u003cp\u003e\u003cstrong\u003eE\u003c/strong\u003e, SEM image (15.000x) of IPS e.max press T0, T1 and T2. \u003cstrong\u003eL\u003c/strong\u003e, SEM images (15.000x) of LiSi press T0, T1 and T2. \u003cstrong\u003eC\u003c/strong\u003e, SEM images (15.000x) of Celtra press T0, T1 and T2. \u003cstrong\u003eA\u003c/strong\u003e, SEM images (15.000x) of Vita Ambria T0, T1 and T2.\u003c/p\u003e","description":"","filename":"4.jpg","url":"https://assets-eu.researchsquare.com/files/rs-5462882/v1/80a76df895433f83e54b2a47.jpg"},{"id":71809163,"identity":"99341de9-323c-4339-9905-a0102cd94a3c","added_by":"auto","created_at":"2024-12-18 18:07:00","extension":"jpg","order_by":5,"title":"Figure 5","display":"","copyAsset":false,"role":"figure","size":184232,"visible":true,"origin":"","legend":"\u003cp\u003e\u003cstrong\u003eE\u003c/strong\u003e, XRD analysis of of IPS e.max press T0, T1 and T2. \u003cstrong\u003eL\u003c/strong\u003e, XRD analysis of of LiSi press T0, T1 and T2. \u003cstrong\u003eC\u003c/strong\u003e, XRD analysis of of Celtra press T0, T1 and T2. \u003cstrong\u003eA\u003c/strong\u003e, XRD analysis of Vita Ambria T0, T1 and T2.\u003c/p\u003e","description":"","filename":"5.jpg","url":"https://assets-eu.researchsquare.com/files/rs-5462882/v1/835e4352e2f365fcdae778e6.jpg"},{"id":75931451,"identity":"ad330179-377a-48b5-bb27-0e76cd6f4fbf","added_by":"auto","created_at":"2025-02-10 16:14:51","extension":"pdf","order_by":0,"title":"","display":"","copyAsset":false,"role":"manuscript-pdf","size":2290054,"visible":true,"origin":"","legend":"","description":"","filename":"manuscript.pdf","url":"https://assets-eu.researchsquare.com/files/rs-5462882/v1/1e373b26-a3f3-40ad-a75e-dff7012fc3ca.pdf"}],"financialInterests":"No competing interests reported.","formattedTitle":"The Influence of Thermal Tempering on the Fracture Resistance of Four Heat Pressed Lithia-based glass ceramic Crowns","fulltext":[{"header":"Background","content":"\u003cp\u003eAll-ceramic restorations have been very popular in the last decades because of the applications of modern dental technologies and the improvement in the mechanical, aesthetic and biocompatible properties of these materials[\u003cspan citationid=\"CR1\" class=\"CitationRef\"\u003e1\u003c/span\u003e, \u003cspan citationid=\"CR2\" class=\"CitationRef\"\u003e2\u003c/span\u003e]. The development of dental ceramics with high flexural strength, high fracture toughness, high aesthetic and high chemical resistance is a formidable challenge in dental industry[\u003cspan additionalcitationids=\"CR3\" citationid=\"CR2\" class=\"CitationRef\"\u003e2\u003c/span\u003e\u0026ndash;\u003cspan citationid=\"CR4\" class=\"CitationRef\"\u003e4\u003c/span\u003e]. Recently novel ceramic materials have been developed in an effort to combine polycrystalline ceramic mechanical qualities and glass matrix ceramics superior esthetics[\u003cspan citationid=\"CR5\" class=\"CitationRef\"\u003e5\u003c/span\u003e, \u003cspan citationid=\"CR6\" class=\"CitationRef\"\u003e6\u003c/span\u003e].\u003c/p\u003e \u003cp\u003eLithium disilicate glass\u0026ndash;ceramic (IPS e.max, Ivoclar Vivadent, Schaan, Liecht-enstein) was introduced into the dental practice in 1998[\u003cspan additionalcitationids=\"CR8\" citationid=\"CR7\" class=\"CitationRef\"\u003e7\u003c/span\u003e\u0026ndash;\u003cspan citationid=\"CR9\" class=\"CitationRef\"\u003e9\u003c/span\u003e]. It was produced with excellent physical properties and exceptional translucency by using different firing processes[\u003cspan additionalcitationids=\"CR11\" citationid=\"CR10\" class=\"CitationRef\"\u003e10\u003c/span\u003e\u0026ndash;\u003cspan citationid=\"CR12\" class=\"CitationRef\"\u003e12\u003c/span\u003e]. Lithium disilicate crowns can be pressed using IPS e.max Press ingots or milled using IPS e.max CAD blocks [\u003cspan citationid=\"CR13\" class=\"CitationRef\"\u003e13\u003c/span\u003e, \u003cspan citationid=\"CR14\" class=\"CitationRef\"\u003e14\u003c/span\u003e]. Crystals of IPS e.max Press reaching 3 to 6 \u0026micro;m in length and comprising roughly 70% of its microstructure are embedded in a glassy matrix[\u003cspan citationid=\"CR15\" class=\"CitationRef\"\u003e15\u003c/span\u003e, \u003cspan citationid=\"CR16\" class=\"CitationRef\"\u003e16\u003c/span\u003e]. It has a 400 Mpa flexural strength. However, this material's strength is still insufficient for usage in high-stress bearing areas[\u003cspan citationid=\"CR17\" class=\"CitationRef\"\u003e17\u003c/span\u003e, \u003cspan citationid=\"CR18\" class=\"CitationRef\"\u003e18\u003c/span\u003e].\u003c/p\u003e \u003cp\u003eGC LiSi press (GC Initial, Tokyo, Japan), the first lithium disilicate ceramic with High Density Micronization (HDM), was released to the market[\u003cspan citationid=\"CR19\" class=\"CitationRef\"\u003e19\u003c/span\u003e, \u003cspan citationid=\"CR20\" class=\"CitationRef\"\u003e20\u003c/span\u003e]. According to the company, their specific technology offers remarkable physical qualities and the most natural and true aesthetic[\u003cspan citationid=\"CR21\" class=\"CitationRef\"\u003e21\u003c/span\u003e]. Its flexural strength is \u0026gt;\u0026thinsp;500MPa, wear-resistant, and stable after multiple firings[\u003cspan citationid=\"CR22\" class=\"CitationRef\"\u003e22\u003c/span\u003e]. Zirconia-reinforced lithium silicate (ZLS) ceramic (Celtra press, Sirona Dentsply, Milford, DE, USA) is an alternate method to increase translucency and strength[\u003cspan citationid=\"CR23\" class=\"CitationRef\"\u003e23\u003c/span\u003e]. It consists of a vitreous matrix, a crystal structure comprised of lithium silicate crystals with tetragonal zirconia reinforcements (about 10% by weight)[\u003cspan citationid=\"CR24\" class=\"CitationRef\"\u003e24\u003c/span\u003e]. ZLS ceramic is a promising restorative material that exhibits unique behavior upon aging. Their physical, chemical and mechanical qualities can be adjusted by varying the structure and heat treatment process[\u003cspan citationid=\"CR17\" class=\"CitationRef\"\u003e17\u003c/span\u003e]. According to the manufacturer, these materials offer flexural strength\u0026thinsp;\u0026gt;\u0026thinsp;500MPa after power glazing. Compared to lithium disilicate glass-ceramic, it exhibited a lower brittleness index, higher machinability, high edge strength, and better surface finish[\u003cspan additionalcitationids=\"CR26\" citationid=\"CR25\" class=\"CitationRef\"\u003e25\u003c/span\u003e\u0026ndash;\u003cspan citationid=\"CR27\" class=\"CitationRef\"\u003e27\u003c/span\u003e].\u003c/p\u003e \u003cp\u003eLithium disilicate crown\u0026rsquo;s fracture resistance is affected by a variety of parameters, including ceramic material composition, ceramic microstructure, crown thickness, and thermal tempering[\u003cspan citationid=\"CR8\" class=\"CitationRef\"\u003e8\u003c/span\u003e, \u003cspan citationid=\"CR22\" class=\"CitationRef\"\u003e22\u003c/span\u003e, \u003cspan citationid=\"CR28\" class=\"CitationRef\"\u003e28\u003c/span\u003e]. Sieper K et al.[\u003cspan citationid=\"CR29\" class=\"CitationRef\"\u003e29\u003c/span\u003e] evaluated the fracture strength of lithium disilicate crowns compared to zirconia reinforced lithium silicate crowns. They concluded that thin crowns of the tested materials showed fracture strengths of 2,000 N or even higher after cyclic loading. The mean fracture strength of thin lithium disilicate crowns showed a significantly higher fracture strength than zirconia-reinforced lithium silicate crowns.\u003c/p\u003e \u003cp\u003eHot pressing has been a preferred method for the manufacturing of glass-ceramic restorations because hot-pressed glass-ceramic restorations offer superior fitting precision, edge quality, minimal porosity, and great mechanical strength in comparison to computer-aided design-computer-aided manufacturing (CAD/CAM) milled materials[\u003cspan additionalcitationids=\"CR31\" citationid=\"CR30\" class=\"CitationRef\"\u003e30\u003c/span\u003e\u0026ndash;\u003cspan citationid=\"CR32\" class=\"CitationRef\"\u003e32\u003c/span\u003e]. Because ingot shades are restricted, heat-pressed glass ceramic restorations may need extra firing cycles to get a more aesthetically pleasing outcome, whether for glazing, specific dying, or surface veneering[\u003cspan citationid=\"CR33\" class=\"CitationRef\"\u003e33\u003c/span\u003e, \u003cspan citationid=\"CR34\" class=\"CitationRef\"\u003e34\u003c/span\u003e]. Changes in the mechanical and optical characteristics of glass ceramic restorations caused by heat treatments have an impact on the final clinical outcomes[\u003cspan citationid=\"CR35\" class=\"CitationRef\"\u003e35\u003c/span\u003e, \u003cspan citationid=\"CR36\" class=\"CitationRef\"\u003e36\u003c/span\u003e].\u003c/p\u003e \u003cp\u003eThe manufacturer of a newly introduced zirconia-reinforced lithium disilicate glass-ceramic (VITA Ambria, VITA Zahnfabrik, Germany) claimed that the thermal tempering cycle at 9% below pressing temperature could raise the material's flexural strength from 400 MPa after pressing to 550 MPa[\u003cspan citationid=\"CR8\" class=\"CitationRef\"\u003e8\u003c/span\u003e, \u003cspan additionalcitationids=\"CR38\" citationid=\"CR37\" class=\"CitationRef\"\u003e37\u003c/span\u003e\u0026ndash;\u003cspan citationid=\"CR39\" class=\"CitationRef\"\u003e39\u003c/span\u003e]. The thermal tempering procedure has a considerable effect on the shape and size of the crystal. The increase in grain size indicates that the crystallization process continues during thermal tempering, causing the precipitation of more crystals and a rise in fracture resistance[\u003cspan citationid=\"CR40\" class=\"CitationRef\"\u003e40\u003c/span\u003e, \u003cspan citationid=\"CR41\" class=\"CitationRef\"\u003e41\u003c/span\u003e].\u003c/p\u003e \u003cp\u003eCurrently, there is no consensus in the literature on the influence of thermal tempering protocol on the fracture resistance of various lithia-based glass ceramic restorations. Therefore, this in-vitro study aimed to assess the effect of thermal tempering protocol and ceramic type on the fracture resistance of four heat-pressed glass ceramics. The null hypothesis of this study postulated that neither the type of heat-pressed ceramic nor the thermal tempering protocol would impact the fracture resistance of the ceramic material tested.\u003c/p\u003e"},{"header":"Materials and Methods","content":"\u003cdiv id=\"Sec3\" class=\"Section2\"\u003e\n \u003ch2\u003eMaterials\u003c/h2\u003e\n \u003cp\u003eThe materials used in this study and their description are presented in (Table \u003cspan class=\"InternalRef\"\u003e1\u003c/span\u003e).\u003c/p\u003e\n \u003cp\u003e\u003cstrong\u003eTable 1\u0026nbsp;\u003c/strong\u003eMaterials used in this study.\u003c/p\u003e\n \u003cp\u003e\u003cimg 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\"\u003e\u003cbr\u003e\u003c/p\u003e\n \u003cdiv class=\"gridtable\"\u003e\u0026nbsp;\u003c/div\u003e\n\u003c/div\u003e\n\u003cdiv class=\"Heading\"\u003e\u003cstrong\u003eMethods\u003c/strong\u003e:\u003c/div\u003e\n\u003cp\u003eA schematic presentation of the specimens\u0026rsquo; preparation and the fracture resistance test is presented in Fig. \u003cspan class=\"InternalRef\"\u003e1\u003c/span\u003e.\u003c/p\u003e\n\u003cp\u003e\u0026nbsp;\u003c/p\u003e\n\u003ch3\u003eSample size calculation\u003c/h3\u003e\n\u003cp\u003eA power analysis was designed to have adequate power to apply a statistical test of the null hypothesis that there is no difference would be found regarding fracture resistance. By adopting alpha (\u0026alpha;) and beta (\u0026beta;) levels (0.05) (i.e., power\u0026thinsp;=\u0026thinsp;95%), and an effect size (f) of (1.02) calculated based on the results of a previous study [\u003cspan class=\"CitationRef\"\u003e42\u003c/span\u003e]; the total minimum required sample size (n) was found to be (36) samples (i.e.,9 samples per group and 3 samples per subgroup). Sample size calculation was performed using R statistical analysis software version 4.3.2 for Windows\u003ca id=\"#FNLinkFn1\" class=\"FNLink\" href=\"#Fn1\"\u003e1\u003c/a\u003e.\u003c/p\u003e\n\u003ch3\u003eEpoxy resin die production\u003c/h3\u003e\n\u003cp\u003eA lower first molar acrylic prototype was mounted in acrylic resin base as a mold, Then the tooth was mounted with the aid of surveyor. Computer numerical control lathe-cut milling machine (C.N.C premium 4820, imes-icore Eiterfeld, Germany) was utilized to prepare an acrylic lower first molar for a posterior crown with 1.5 mm of occlusal reduction and 1 mm of axial reduction. A 1mm circumferential supragingival heavy chamfer finish line was created. Impressions of the master model were made using silicon duplication material (Replisil 22N, dentecon, Germany). The molds were then poured with chemically cured epoxy resin (Chemapoxy 150, MBC, Egypt) to produce 84 epoxy resin dies.\u003c/p\u003e\n\u003ch3\u003eFabrication of CAD wax patterns\u003c/h3\u003e\n\u003cp\u003eTo standardize the crown\u0026rsquo;s anatomy, shape, and thickness, the preparation was scanned by Identica blue scanner (MEDIT corp., Seoul, Korea), and then the data was transferred to an Exocad computer software version 2017 (Exocad GmbH, Darmstadt, Germany) to design the crowns. A 5-axis milling machine (VHF, CAM 5-S1, Germany) was used for milling of wax patterns from wax blocks (YAMAHACHI, Japan). A total of 84 wax patterns were milled and checked for adaptation over their corresponding dies.\u003c/p\u003e\n\u003cdiv id=\"Sec8\" class=\"Section2\"\u003e\n \u003ch2\u003eSamples grouping\u003c/h2\u003e\n \u003cp\u003eThe wax patterns were then allocated into four groups (n\u0026thinsp;=\u0026thinsp;21) according to the type of heat pressed glass ceramic material and each group was further subdivided into three subgroups (n\u0026thinsp;=\u0026thinsp;7) according to the subsequent thermal tempering temperature as shown in (Table \u003cspan class=\"InternalRef\"\u003e2\u003c/span\u003e).\u003c/p\u003e\n \u003cdiv class=\"gridtable\"\u003e\n \u003cdiv class=\"colspec\" align=\"left\"\u003e\u0026nbsp;\u003c/div\u003e\n \u003ctable id=\"Tab2\" border=\"1\"\u003e\n \u003ccaption\u003e\n \u003cdiv class=\"CaptionNumber\"\u003eTable 2\u003c/div\u003e\n \u003cdiv class=\"CaptionContent\"\u003e\n \u003cp\u003eSample grouping.\u003c/p\u003e\n \u003c/div\u003e\n \u003c/caption\u003e\n \u003cthead\u003e\n \u003ctr\u003e\n \u003cth align=\"left\"\u003e\n \u003cp\u003eMaterial\u003c/p\u003e\n \u003cp\u003eThermal\u003c/p\u003e\n \u003cp\u003etempering\u003c/p\u003e\n \u003c/th\u003e\n \u003cth align=\"left\"\u003e\n \u003cp\u003eGroup (E) (n\u0026thinsp;=\u0026thinsp;21)\u003c/p\u003e\n \u003cp\u003eIPS e.max Press\u003c/p\u003e\n \u003c/th\u003e\n \u003cth align=\"left\"\u003e\n \u003cp\u003eGroup (L) (n\u0026thinsp;=\u0026thinsp;21)\u003c/p\u003e\n \u003cp\u003eGC initial LiSi Press\u003c/p\u003e\n \u003c/th\u003e\n \u003cth align=\"left\"\u003e\n \u003cp\u003eGroup (C) (n\u0026thinsp;=\u0026thinsp;21)\u003c/p\u003e\n \u003cp\u003eCeltra Press\u003c/p\u003e\n \u003c/th\u003e\n \u003cth align=\"left\"\u003e\n \u003cp\u003eGroup (A) (n\u0026thinsp;=\u0026thinsp;21)\u003c/p\u003e\n \u003cp\u003eVITA Ambria\u003c/p\u003e\n \u003c/th\u003e\n \u003cth align=\"left\"\u003e\n \u003cp\u003eTotal\u003c/p\u003e\n \u003c/th\u003e\n \u003c/tr\u003e\n \u003c/thead\u003e\n \u003ctbody\u003e\n \u003ctr\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003eWithout thermal\u003c/p\u003e\n \u003cp\u003etempering (T0)\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003eET0 (n\u0026thinsp;=\u0026thinsp;7)\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003eLT0 (n\u0026thinsp;=\u0026thinsp;7)\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003eCT0 (n\u0026thinsp;=\u0026thinsp;7)\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003eAT0 (n\u0026thinsp;=\u0026thinsp;7)\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"char\"\u003e\n \u003cp\u003e28\u003c/p\u003e\n \u003c/td\u003e\n \u003c/tr\u003e\n \u003ctr\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003eThermal tempering at 9% below pressing temperature (T1)\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003eET1 (n\u0026thinsp;=\u0026thinsp;7)\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003eLT1 (n\u0026thinsp;=\u0026thinsp;7)\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003eCT1 (n\u0026thinsp;=\u0026thinsp;7)\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003eAT1 (n\u0026thinsp;=\u0026thinsp;7)\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"char\"\u003e\n \u003cp\u003e28\u003c/p\u003e\n \u003c/td\u003e\n \u003c/tr\u003e\n \u003ctr\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003eThermal tempering at 5% below pressing temperature (T2)\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003eET2 (n\u0026thinsp;=\u0026thinsp;7)\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003eLT2 (n\u0026thinsp;=\u0026thinsp;7)\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003eCT2 (n\u0026thinsp;=\u0026thinsp;7)\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003eAT2 (n\u0026thinsp;=\u0026thinsp;7)\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"char\"\u003e\n \u003cp\u003e28\u003c/p\u003e\n \u003c/td\u003e\n \u003c/tr\u003e\n \u003ctr\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003eTotal\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003e21\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003e21\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003e21\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003e21\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"char\"\u003e\n \u003cp\u003e84\u003c/p\u003e\n \u003c/td\u003e\n \u003c/tr\u003e\n \u003c/tbody\u003e\n \u003c/table\u003e\n \u003c/div\u003e\n\u003c/div\u003e\n\u003ch3\u003eFabrication of heat-pressed ceramic crowns\u003c/h3\u003e\n\u003cp\u003eAll wax patterns were sprued and invested following the manufacturer\u0026apos;s guidelines (Whip Mix Corp.,Kentucky, USA). Wax removal was conducted using a wax burn-out furnace (Ney, US Dental Depost, USA) following the manufacturer\u0026apos;s instructions. The ring was inserted and left for 60 mins at 850\u0026deg;C. After removing the investment ring from the burnout furnace, each ceramic ingot was inserted into the investment ring, and then the alox plunger was positioned (Ivoclar vivadent, Schaan,Liechtenstein). Each ceramic material firing program was selected according to the manufacturer\u0026rsquo;s guidelines and activated. After the program was completed, the investment ring was removed from the heat press furnace and left to be cooled to room temperature on a wide-meshed grid. The pressed crowns were unsprued, finished, and polished with low-speed fine finishing stones (Polishing kit, Dentsply, Germany) after being divested.\u003c/p\u003e\n\u003ch3\u003eThermal Tempering protocol\u003c/h3\u003e\n\u003cp\u003eEach heat-pressed glass group of crowns was subdivided into three subgroups according to the thermal tempering protocol applied. The calculated thermal tempering temperature for each ceramic is presented in (Table \u003cspan class=\"InternalRef\"\u003e3\u003c/span\u003e).\u003c/p\u003e\n\u003cdiv class=\"gridtable\"\u003e\n \u003cdiv class=\"colspec\" align=\"left\"\u003e\u003cbr\u003e\u003c/div\u003e\n \u003ctable id=\"Tab3\" border=\"1\"\u003e\n \u003ccaption\u003e\n \u003cdiv class=\"CaptionNumber\"\u003eTable 3\u003c/div\u003e\n \u003cdiv class=\"CaptionContent\"\u003e\n \u003cp\u003eComparison between pressing temperature and tempering temperature of each lithia-based glass ceramic material\u003c/p\u003e\n \u003c/div\u003e\n \u003c/caption\u003e\n \u003cthead\u003e\n \u003ctr\u003e\n \u003cth align=\"left\"\u003e\n \u003cp\u003eMaterial\u003c/p\u003e\n \u003c/th\u003e\n \u003cth align=\"left\"\u003e\n \u003cp\u003eMaximum pressing temperature without tempering (\u0026deg;C) (T0)\u003c/p\u003e\n \u003c/th\u003e\n \u003cth align=\"left\"\u003e\n \u003cp\u003eCalculated tempering temperature at 9% below maximum pressing temperature (\u0026deg;C) (T1)\u003c/p\u003e\n \u003c/th\u003e\n \u003cth align=\"left\"\u003e\n \u003cp\u003eCalculated tempering temperature at 5% below maximum pressing temperature (\u0026deg;C) (T2)\u003c/p\u003e\n \u003c/th\u003e\n \u003c/tr\u003e\n \u003c/thead\u003e\n \u003ctbody\u003e\n \u003ctr\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003e\u003cstrong\u003eGroup (E)\u003c/strong\u003e\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"char\"\u003e\n \u003cp\u003e917\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"char\"\u003e\n \u003cp\u003e834\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"char\"\u003e\n \u003cp\u003e871\u003c/p\u003e\n \u003c/td\u003e\n \u003c/tr\u003e\n \u003ctr\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003e\u003cstrong\u003eGroup (L)\u003c/strong\u003e\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"char\"\u003e\n \u003cp\u003e910\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"char\"\u003e\n \u003cp\u003e828\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"char\"\u003e\n \u003cp\u003e864\u003c/p\u003e\n \u003c/td\u003e\n \u003c/tr\u003e\n \u003ctr\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003e\u003cstrong\u003eGroup (C)\u003c/strong\u003e\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"char\"\u003e\n \u003cp\u003e865\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"char\"\u003e\n \u003cp\u003e787\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"char\"\u003e\n \u003cp\u003e822\u003c/p\u003e\n \u003c/td\u003e\n \u003c/tr\u003e\n \u003ctr\u003e\n \u003ctd align=\"left\"\u003e\n \u003cp\u003e\u003cstrong\u003eGroup (A)\u003c/strong\u003e\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"char\"\u003e\n \u003cp\u003e890\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"char\"\u003e\n \u003cp\u003e800\u003c/p\u003e\n \u003c/td\u003e\n \u003ctd align=\"char\"\u003e\n \u003cp\u003e846\u003c/p\u003e\n \u003c/td\u003e\n \u003c/tr\u003e\n \u003c/tbody\u003e\n \u003c/table\u003e\n\u003c/div\u003e\n\u003cdiv id=\"Sec11\" class=\"Section2\"\u003e\n \u003ch2\u003eRestoration Cementation\u003c/h2\u003e\n \u003cp\u003eAll crowns were cemented using dual cure resin cement (Duo-Link, BISCO, USA). Using light finger pressure, each crown was seated on its corresponding die with light finger pressure. Using loading equipment, a 5 kg axial force was applied for 10 minutes. The margins were light-cured for three seconds using light-curing device (SDI, Australia). The excess luting material was then eliminated. Then light curing for the luting agent was carried out for 20 seconds per surface.\u003c/p\u003e\n\u003c/div\u003e\n\u003cdiv id=\"Sec12\" class=\"Section2\"\u003e\n \u003ch2\u003eFracture resistance testing\u003c/h2\u003e\n \u003cp\u003eUsing a universal testing equipment with a 5 kg load cell and a computer software, data were collected (Instron 3345, Instron, USA). Compressive mode of load was introduced to the center of the occlusal surface, with the load applicator tip only touching the buccal incline of the lingual cusp and lingual incline of the buccal cusp, using a metallic rod with a spherical tip (5.6 mm in diameter) and a tin foil sheet to achieve homogenous stress distribution and minimize the transmission of localized force peaks. The failure load was audibly signaled by a crack and confirmed by a dramatic decrease in the load-deflection curve captured using computer software. Finally, the fracture load was measured in Newtons, and the mechanism of failure for each restoration was determined.\u003c/p\u003e\n\u003c/div\u003e\n\u003cdiv id=\"Sec13\" class=\"Section2\"\u003e\n \u003ch2\u003eScanning Electron Microscope (SEM)\u003c/h2\u003e\n \u003cp\u003eThe fragment of one sample of broken crown from each subgroup was examined using scanning electron microscopic (Quanta 250 FEG, Australia) to examine surface microstructure. Each Scanning electron microscopic image was captured at magnification of 15.000x.\u003c/p\u003e\n\u003c/div\u003e\n\u003cdiv id=\"Sec14\" class=\"Section2\"\u003e\n \u003ch2\u003eXray Diffraction test (XRD)\u003c/h2\u003e\n \u003cp\u003eEach crown\u0026rsquo;s fragments of one sample from each subgroup were exposed to XRD in order to identify the crystalline phases. The specimens were put on the holder of the diffractometer (X pert pro; PW 3040/60) and scanned by a Cu K x-ray angle of 20\u0026ndash;40 degrees, 20 with a step size of 0.04 degrees and 5 seconds-step intervals.\u003c/p\u003e\n\u003c/div\u003e\n\u003cdiv id=\"Sec15\" class=\"Section2\"\u003e\n \u003ch2\u003eEnergy Dispersive X-ray Analysis (EDAX)\u003c/h2\u003e\n \u003cp\u003eOne sample from each subgroup was examined for elemental surface micro analysis using Energy Dispersive X-ray Analysis (FEI Czech SEM USA). The elemental composition of each ceramic subgroup was calculated and tabulated.\u003c/p\u003e\n\u003c/div\u003e\n\u003cdiv id=\"Sec16\" class=\"Section2\"\u003e\n \u003ch2\u003eStatistical analysis\u003c/h2\u003e\n \u003cp\u003eStatistical analysis was performed with R statistical analysis software version 4.1.3 for Windows (R Core Team, Vienna, Austria). Shapiro-Wilk\u0026apos;s test was used to test fracture resistance data for normality. Homogeneity of variances was tested using Levene\u0026apos;s test. Data showed parametric distribution and variance homogeneity and were analyzed using two-way ANOVA. Comparison of simple main effects was done utilizing the error term of the two-way model with p-values adjustment using Bonferroni correction. The significance level was set at p\u0026thinsp;\u0026lt;\u0026thinsp;0.05 within all tests. Categorical data was presented as frequency and percentage value and was analyzed using Fisher\u0026rsquo;s exact test.\u003c/p\u003e\n\u003c/div\u003e\n\u003col\u003e\n\u003cli\u003eCore Team (2023). R: A language and environment for statistical computing. R Foundation for Statistical Computing, Vienna, Austria. URL \u003cspan class=\"ExternalRef\"\u003e\u003cspan class=\"RefSource\"\u003ehttps://www.R-project.org/\u003c/span\u003e\u003c/span\u003e.\u003c/li\u003e\n\u003c/ol\u003e"},{"header":"Results","content":"\u003cdiv id=\"Sec18\" class=\"Section2\"\u003e \u003ch2\u003eFracture resistance test\u003c/h2\u003e \u003cp\u003eWhen no thermal tempering (T0) was applied, IPS e.max press (E) showed the statistically significant highest mean fracture resistance value. There was no statistically significant difference between LiSi press (L), Celtra press (C) and Vita Ambria (A); all showed statistically significant lower mean values (\u003cem\u003eP\u003c/em\u003e-value\u0026thinsp;=\u0026thinsp;0.002). While with thermal tempering protocol (T2) as well as (T1); Lisi press (L) showed the statistically significant highest mean fracture resistance. There was no statistically significant difference between E.max press (E), Celtra press (C) and Vita Ambria (A); all showed statistically significant lower mean values (P-value\u0026thinsp;=\u0026thinsp;0.004) as shown in (Table\u0026nbsp;\u003cspan refid=\"Tab4\" class=\"InternalRef\"\u003e4\u003c/span\u003e).\u003c/p\u003e \u003cp\u003eWhether with LiSi press (L), Celtra press (C) as well as Vita Ambria (A); there was no statistically significant difference between thermal tempering protocol (T2) and (T1); both showed statistically significant higher mean fracture resistance than no thermal tempering (T0) (P-value\u0026thinsp;\u0026lt;\u0026thinsp;0.001). While with E.max press (E); there was no statistically significant difference between thermal tempering (T0) and (T1); both showed statistically significant lower mean fracture resistance than thermal tempering as shown in (Table\u0026nbsp;\u003cspan refid=\"Tab4\" class=\"InternalRef\"\u003e4\u003c/span\u003e).\u003c/p\u003e \u003cp\u003e \u003cdiv class=\"gridtable\"\u003e\u003ctable float=\"Yes\" id=\"Tab4\" border=\"1\"\u003e \u003ccaption language=\"En\"\u003e \u003cdiv class=\"CaptionNumber\"\u003eTable 4\u003c/div\u003e \u003cdiv class=\"CaptionContent\"\u003e \u003cp\u003eComparison between fracture resistance (N) values.\u003c/p\u003e \u003c/div\u003e \u003c/caption\u003e \u003ccolgroup cols=\"11\"\u003e \u003cdiv align=\"left\" class=\"colspec\" colname=\"c1\" colnum=\"1\"\u003e\u003c/div\u003e \u003cdiv align=\"left\" class=\"colspec\" colname=\"c2\" colnum=\"2\"\u003e\u003c/div\u003e \u003cdiv align=\"left\" class=\"colspec\" colname=\"c3\" colnum=\"3\"\u003e\u003c/div\u003e \u003cdiv align=\"left\" class=\"colspec\" colname=\"c4\" colnum=\"4\"\u003e\u003c/div\u003e \u003cdiv align=\"char\" char=\".\" class=\"colspec\" colname=\"c5\" colnum=\"5\"\u003e\u003c/div\u003e \u003cdiv align=\"left\" class=\"colspec\" colname=\"c6\" colnum=\"6\"\u003e\u003c/div\u003e \u003cdiv align=\"char\" char=\".\" class=\"colspec\" colname=\"c7\" colnum=\"7\"\u003e\u003c/div\u003e \u003cdiv align=\"left\" class=\"colspec\" colname=\"c8\" colnum=\"8\"\u003e\u003c/div\u003e \u003cdiv align=\"left\" class=\"colspec\" colname=\"c9\" colnum=\"9\"\u003e\u003c/div\u003e \u003cdiv align=\"char\" char=\".\" class=\"colspec\" colname=\"c10\" colnum=\"10\"\u003e\u003c/div\u003e \u003cdiv align=\"char\" char=\".\" class=\"colspec\" colname=\"c11\" colnum=\"11\"\u003e\u003c/div\u003e \u003cthead\u003e \u003ctr\u003e \u003cth align=\"left\" colname=\"c1\" morerows=\"1\" rowspan=\"2\"\u003e \u003cp\u003eThermal tempering\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colspan=\"2\" nameend=\"c3\" namest=\"c2\"\u003e \u003cp\u003eGroup (L)\u003c/p\u003e \u003cp\u003e(n\u0026thinsp;=\u0026thinsp;7)\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colspan=\"2\" nameend=\"c5\" namest=\"c4\"\u003e \u003cp\u003eGroup (E)\u003c/p\u003e \u003cp\u003e(n\u0026thinsp;=\u0026thinsp;7)\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colspan=\"2\" nameend=\"c7\" namest=\"c6\"\u003e \u003cp\u003eGroup (C)\u003c/p\u003e \u003cp\u003e(n\u0026thinsp;=\u0026thinsp;7)\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colspan=\"2\" nameend=\"c9\" namest=\"c8\"\u003e \u003cp\u003eGroup (A)\u003c/p\u003e \u003cp\u003e(n\u0026thinsp;=\u0026thinsp;7)\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colname=\"c10\" morerows=\"1\" rowspan=\"2\"\u003e \u003cp\u003e\u003cem\u003eP\u003c/em\u003e-value\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colname=\"c11\" morerows=\"1\" rowspan=\"2\"\u003e \u003cp\u003eEffect size \u003cem\u003e(Partial eta squared)\u003c/em\u003e\u003c/p\u003e \u003c/th\u003e \u003c/tr\u003e \u003ctr\u003e \u003cth align=\"left\" colname=\"c2\"\u003e \u003cp\u003eMean\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colname=\"c3\"\u003e \u003cp\u003eSD\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colname=\"c4\"\u003e \u003cp\u003eMean\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colname=\"c5\"\u003e \u003cp\u003eSD\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colname=\"c6\"\u003e \u003cp\u003eMean\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colname=\"c7\"\u003e \u003cp\u003eSD\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colname=\"c8\"\u003e \u003cp\u003eMean\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colname=\"c9\"\u003e \u003cp\u003eSD\u003c/p\u003e \u003c/th\u003e \u003c/tr\u003e \u003c/thead\u003e \u003ctbody\u003e \u003ctr\u003e \u003ctd align=\"left\" colname=\"c1\"\u003e \u003cp\u003eT0\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c2\"\u003e \u003cp\u003e1367.5 \u003csup\u003eB\u003c/sup\u003e\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c3\"\u003e \u003cp\u003e106.9\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c4\"\u003e \u003cp\u003e1611.1 \u003csup\u003eA\u003c/sup\u003e\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c5\"\u003e \u003cp\u003e98.1\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c6\"\u003e \u003cp\u003e1312.1 \u003csup\u003eB\u003c/sup\u003e\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c7\"\u003e \u003cp\u003e141.3\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c8\"\u003e \u003cp\u003e1203.4 \u003csup\u003eB\u003c/sup\u003e\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c9\"\u003e \u003cp\u003e133\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c10\"\u003e \u003cp\u003e0.002*\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c11\"\u003e \u003cp\u003e0.181\u003c/p\u003e \u003c/td\u003e \u003c/tr\u003e \u003ctr\u003e \u003ctd align=\"left\" colname=\"c1\"\u003e \u003cp\u003eT1\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c2\"\u003e \u003cp\u003e2200\u003c/p\u003e \u003cp\u003e\u003csup\u003eA\u003c/sup\u003e\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c3\"\u003e \u003cp\u003e232.3\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c4\"\u003e \u003cp\u003e1754.9 \u003csup\u003eB\u003c/sup\u003e\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c5\"\u003e \u003cp\u003e210.8\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c6\"\u003e \u003cp\u003e1951.7 \u003csup\u003eB\u003c/sup\u003e\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c7\"\u003e \u003cp\u003e151.5\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c8\"\u003e \u003cp\u003e1802.1 \u003csup\u003eB\u003c/sup\u003e\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c9\"\u003e \u003cp\u003e163.4\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c10\"\u003e \u003cp\u003e\u0026lt;\u0026thinsp;0.001*\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c11\"\u003e \u003cp\u003e0.23\u003c/p\u003e \u003c/td\u003e \u003c/tr\u003e \u003ctr\u003e \u003ctd align=\"left\" colname=\"c1\"\u003e \u003cp\u003eT2\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c2\"\u003e \u003cp\u003e2245.8 \u003csup\u003eA\u003c/sup\u003e\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c3\"\u003e \u003cp\u003e156\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c4\"\u003e \u003cp\u003e1951.2 \u003csup\u003eB\u003c/sup\u003e\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c5\"\u003e \u003cp\u003e156.6\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c6\"\u003e \u003cp\u003e2022.7 \u003csup\u003eB\u003c/sup\u003e\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c7\"\u003e \u003cp\u003e365.5\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c8\"\u003e \u003cp\u003e1862.3 \u003csup\u003eB\u003c/sup\u003e\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c9\"\u003e \u003cp\u003e285.5\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c10\"\u003e \u003cp\u003e0.004*\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c11\"\u003e \u003cp\u003e0.166\u003c/p\u003e \u003c/td\u003e \u003c/tr\u003e \u003ctr\u003e \u003ctd align=\"left\" colname=\"c1\"\u003e \u003cp\u003e\u003cem\u003eP\u003c/em\u003e-value\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c2\"\u003e \u003cp\u003e\u0026lt;\u0026thinsp;0.001*\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c3\"\u003e \u003cp\u003e0.008*\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c4\"\u003e \u003cp\u003e\u0026lt;\u0026thinsp;0.001*\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c5\"\u003e \u003cp\u003e\u0026lt;\u0026thinsp;0.001*\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c6\"\u003e \u003cp\u003e\u0026lt;\u0026thinsp;0.001*\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c7\"\u003e \u003cp\u003e0.008*\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c8\"\u003e \u003cp\u003e\u0026lt;\u0026thinsp;0.001*\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c9\"\u003e \u003cp\u003e\u0026lt;\u0026thinsp;0.001*\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c10\"\u003e \u003cp\u003e\u0026lt;\u0026thinsp;0.001*\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c11\"\u003e\u0026nbsp;\u003c/td\u003e \u003c/tr\u003e \u003ctr\u003e \u003ctd align=\"left\" colname=\"c1\"\u003e \u003cp\u003eEffect size \u003cem\u003e(Partial eta squared)\u003c/em\u003e\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c2\"\u003e \u003cp\u003e0.548\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c3\"\u003e \u003cp\u003e0.126\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c4\"\u003e \u003cp\u003e0.432\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c5\"\u003e \u003cp\u003e0.397\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c6\"\u003e \u003cp\u003e0.548\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c7\"\u003e \u003cp\u003e0.126\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c8\"\u003e \u003cp\u003e0.432\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c9\"\u003e \u003cp\u003e0.397\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c10\"\u003e \u003cp\u003e0.548\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c11\"\u003e\u0026nbsp;\u003c/td\u003e \u003c/tr\u003e \u003c/tbody\u003e \u003c/colgroup\u003e \u003c/table\u003e\u003c/div\u003e \u003c/p\u003e \u003cp\u003eValues with different superscript letters within the same horizontal row are significantly different, *; significant (p\u0026thinsp;\u0026lt;\u0026thinsp;0.05).\u003c/p\u003e \u003c/div\u003e \u003cdiv id=\"Sec19\" class=\"Section2\"\u003e \u003ch2\u003eMode of failure of fractured samples\u003c/h2\u003e \u003cp\u003eFailure modes were observed and assigned into 3 groups: Type I: Cracking (Fig.\u0026nbsp;\u003cspan refid=\"Fig2\" class=\"InternalRef\"\u003e2\u003c/span\u003ea), Type II: Chipping or partial fracture (Fig.\u0026nbsp;\u003cspan refid=\"Fig2\" class=\"InternalRef\"\u003e2\u003c/span\u003eb), and Type III: Catastrophic or fragmented fracture (Fig.\u0026nbsp;\u003cspan refid=\"Fig2\" class=\"InternalRef\"\u003e2\u003c/span\u003ec). The highest prevalence of cracks was found in groups; group CT0, group AT0 and group A T2. The highest prevalence of chipping or partial fracture was found in groups; group LT0, group ET0, group LT1, group LT1, group CT1 and group AT1. The highest prevalence of catastrophic or fragments fracture was found in groups: group LT2, group ET2 and group CT2 (Fig.\u0026nbsp;\u003cspan refid=\"Fig3\" class=\"InternalRef\"\u003e3\u003c/span\u003e)\u003c/p\u003e \u003cp\u003e \u003c/p\u003e \u003cp\u003e \u003c/p\u003e \u003c/div\u003e \u003cdiv id=\"Sec20\" class=\"Section2\"\u003e \u003ch2\u003eScanning electron microscope (SEM)\u003c/h2\u003e \u003cp\u003eThe SEM image observations of subgroup (ET2) showed broader, shorter and highly fused crystals than subgroups (ET0) and (ET1). The range of the crystal length was 1.305\u0026ndash;1.758 \u0026micro;m, while the range of detected width was 695.0-871.2nm (Fig.\u0026nbsp;\u003cspan refid=\"Fig4\" class=\"InternalRef\"\u003e4\u003c/span\u003e ET0-ET2). The SEM image observations of group (LT2) showed elongated crystals and highly interlocking microstructure than subgroups (LT0) and (LT1). The crystals length was 2.299\u0026ndash;2.403 \u0026micro;m while the width was 497.6-985.6 nm (Fig.\u0026nbsp;\u003cspan refid=\"Fig4\" class=\"InternalRef\"\u003e4\u003c/span\u003e LT0-LT2). The SEM image observations of group (CT2) showed shorter crystals and highly fused together than group (CT0) and (CT1). The crystals length was 1.305\u0026ndash;1.758 \u0026micro;m, while the width was 510.4-640.4 nm (Fig.\u0026nbsp;\u003cspan refid=\"Fig4\" class=\"InternalRef\"\u003e4\u003c/span\u003e CT0-CT2). The SEM image observations of group (AT2) showed nano-shaped clusters, well-aggregated with each other and more fused together than than group (AT0) and (AT1). The width was 274.1-283.9 nm (Fig.\u0026nbsp;\u003cspan refid=\"Fig4\" class=\"InternalRef\"\u003e4\u003c/span\u003e AT0-AT2).\u003c/p\u003e \u003cp\u003e \u003c/p\u003e \u003c/div\u003e \u003cdiv id=\"Sec21\" class=\"Section2\"\u003e \u003ch2\u003eXray Diffraction test (XRD)\u003c/h2\u003e \u003cp\u003eIt was found that lithium disilicate was detected as the predominant crystalline phase in samples from groups (E), (L), and (A). While lithium silicate was detected as the predominant crystalline phase in group (C) samples (Fig.\u0026nbsp;\u003cspan refid=\"Fig5\" class=\"InternalRef\"\u003e5\u003c/span\u003e).\u003c/p\u003e \u003cp\u003e \u003c/p\u003e \u003c/div\u003e \u003cdiv id=\"Sec22\" class=\"Section2\"\u003e \u003ch2\u003eEnergy Dispersive x-ray analysis (EDAX)\u003c/h2\u003e \u003cp\u003eThe elemental surface composition of each subgroup is presented in (Table\u0026nbsp;\u003cspan refid=\"Tab5\" class=\"InternalRef\"\u003e5\u003c/span\u003e) for all groups.\u003c/p\u003e \u003cp\u003eIt was revealed that the elemental surface composition was almost the same among subgroups.\u003c/p\u003e \u003cp\u003e \u003cdiv class=\"gridtable\"\u003e\u003ctable float=\"Yes\" id=\"Tab5\" border=\"1\"\u003e \u003ccaption language=\"En\"\u003e \u003cdiv class=\"CaptionNumber\"\u003eTable 5\u003c/div\u003e \u003cdiv class=\"CaptionContent\"\u003e \u003cp\u003eMicroanalysis by EDAX of Four Heat Pressed Lithia-based glass ceramic.\u003c/p\u003e \u003c/div\u003e \u003c/caption\u003e \u003ccolgroup cols=\"13\"\u003e \u003cdiv align=\"left\" class=\"colspec\" colname=\"c1\" colnum=\"1\"\u003e\u003c/div\u003e \u003cdiv align=\"left\" class=\"colspec\" colname=\"c2\" colnum=\"2\"\u003e\u003c/div\u003e \u003cdiv align=\"left\" class=\"colspec\" colname=\"c3\" colnum=\"3\"\u003e\u003c/div\u003e \u003cdiv align=\"left\" class=\"colspec\" colname=\"c4\" colnum=\"4\"\u003e\u003c/div\u003e \u003cdiv align=\"left\" class=\"colspec\" colname=\"c5\" colnum=\"5\"\u003e\u003c/div\u003e \u003cdiv align=\"char\" char=\".\" class=\"colspec\" colname=\"c6\" colnum=\"6\"\u003e\u003c/div\u003e \u003cdiv align=\"left\" class=\"colspec\" colname=\"c7\" colnum=\"7\"\u003e\u003c/div\u003e \u003cdiv align=\"char\" char=\".\" class=\"colspec\" colname=\"c8\" colnum=\"8\"\u003e\u003c/div\u003e \u003cdiv align=\"left\" class=\"colspec\" colname=\"c9\" colnum=\"9\"\u003e\u003c/div\u003e \u003cdiv align=\"char\" char=\".\" class=\"colspec\" colname=\"c10\" colnum=\"10\"\u003e\u003c/div\u003e \u003cdiv align=\"char\" char=\".\" class=\"colspec\" colname=\"c11\" colnum=\"11\"\u003e\u003c/div\u003e \u003cdiv align=\"left\" class=\"colspec\" colname=\"c12\" colnum=\"12\"\u003e\u003c/div\u003e \u003cdiv align=\"left\" class=\"colspec\" colname=\"c13\" colnum=\"13\"\u003e\u003c/div\u003e \u003cthead\u003e \u003ctr\u003e \u003cth align=\"left\" colname=\"c1\" morerows=\"1\" rowspan=\"2\"\u003e \u003cp\u003eElements\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colspan=\"3\" nameend=\"c4\" namest=\"c2\"\u003e \u003cp\u003eIPS E.max press\u003c/p\u003e \u003cp\u003e(Mass %)\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colspan=\"3\" nameend=\"c7\" namest=\"c5\"\u003e \u003cp\u003eInitial LiSi press\u003c/p\u003e \u003cp\u003e(Mass %)\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colspan=\"3\" nameend=\"c10\" namest=\"c8\"\u003e \u003cp\u003eCeltra press\u003c/p\u003e \u003cp\u003e(Mass %)\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colspan=\"3\" nameend=\"c13\" namest=\"c11\"\u003e \u003cp\u003eVITA Ambria\u003c/p\u003e \u003cp\u003e(Mass %)\u003c/p\u003e \u003c/th\u003e \u003c/tr\u003e \u003ctr\u003e \u003cth align=\"left\" colname=\"c2\"\u003e \u003cp\u003eT0\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colname=\"c3\"\u003e \u003cp\u003eT1\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colname=\"c4\"\u003e \u003cp\u003eT2\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colname=\"c5\"\u003e \u003cp\u003eT0\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colname=\"c6\"\u003e \u003cp\u003eT1\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colname=\"c7\"\u003e \u003cp\u003eT2\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colname=\"c8\"\u003e \u003cp\u003eT0\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colname=\"c9\"\u003e \u003cp\u003eT1\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colname=\"c10\"\u003e \u003cp\u003eT2\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colname=\"c11\"\u003e \u003cp\u003eT0\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colname=\"c12\"\u003e \u003cp\u003eT1\u003c/p\u003e \u003c/th\u003e \u003cth align=\"left\" colname=\"c13\"\u003e \u003cp\u003eT2\u003c/p\u003e \u003c/th\u003e \u003c/tr\u003e \u003c/thead\u003e \u003ctbody\u003e \u003ctr\u003e \u003ctd align=\"left\" colname=\"c1\"\u003e \u003cp\u003eO K\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c2\"\u003e \u003cp\u003e33.72\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c3\"\u003e \u003cp\u003e30.03\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c4\"\u003e \u003cp\u003e38.5\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c5\"\u003e \u003cp\u003e33.69\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c6\"\u003e \u003cp\u003e29.17\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c7\"\u003e \u003cp\u003e22.76\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c8\"\u003e \u003cp\u003e32.32\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c9\"\u003e \u003cp\u003e31.85\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c10\"\u003e \u003cp\u003e40.95\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c11\"\u003e \u003cp\u003e38.37\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c12\"\u003e \u003cp\u003e30.03\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c13\"\u003e \u003cp\u003e52.13\u003c/p\u003e \u003c/td\u003e \u003c/tr\u003e \u003ctr\u003e \u003ctd align=\"left\" colname=\"c1\"\u003e \u003cp\u003eNa K\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c2\"\u003e \u003cp\u003e0.10\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c3\"\u003e \u003cp\u003e1.16\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c4\"\u003e \u003cp\u003e0.28\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c5\"\u003e \u003cp\u003e1.53\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c6\"\u003e \u003cp\u003e0.46\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c7\"\u003e \u003cp\u003e0.12\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c8\"\u003e \u003cp\u003e0.18\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c9\"\u003e \u003cp\u003e0.28\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c10\"\u003e \u003cp\u003e1.10\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c11\"\u003e \u003cp\u003e0.20\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c12\"\u003e \u003cp\u003e1.16\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c13\"\u003e \u003cp\u003e0.26\u003c/p\u003e \u003c/td\u003e \u003c/tr\u003e \u003ctr\u003e \u003ctd align=\"left\" colname=\"c1\"\u003e \u003cp\u003eAl K\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c2\"\u003e \u003cp\u003e1.54\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c3\"\u003e \u003cp\u003e5.58\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c4\"\u003e \u003cp\u003e1.08\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c5\"\u003e \u003cp\u003e3.92\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c6\"\u003e \u003cp\u003e3.91\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c7\"\u003e \u003cp\u003e1.42\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c8\"\u003e \u003cp\u003e1.25\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c9\"\u003e \u003cp\u003e4.04\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c10\"\u003e \u003cp\u003e3.36\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c11\"\u003e \u003cp\u003e1.85\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c12\"\u003e \u003cp\u003e5.68\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c13\"\u003e \u003cp\u003e0.86\u003c/p\u003e \u003c/td\u003e \u003c/tr\u003e \u003ctr\u003e \u003ctd align=\"left\" colname=\"c1\"\u003e \u003cp\u003eSi K\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c2\"\u003e \u003cp\u003e49.64\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c3\"\u003e \u003cp\u003e50.74\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c4\"\u003e \u003cp\u003e53.7\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c5\"\u003e \u003cp\u003e50.79\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c6\"\u003e \u003cp\u003e49.95\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c7\"\u003e \u003cp\u003e46.85\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c8\"\u003e \u003cp\u003e46.86\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c9\"\u003e \u003cp\u003e46.81\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c10\"\u003e \u003cp\u003e48.42\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c11\"\u003e \u003cp\u003e52.46\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c12\"\u003e \u003cp\u003e50.47\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c13\"\u003e \u003cp\u003e41.24\u003c/p\u003e \u003c/td\u003e \u003c/tr\u003e \u003ctr\u003e \u003ctd align=\"left\" colname=\"c1\"\u003e \u003cp\u003eK K\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c2\"\u003e \u003cp\u003e1.46\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c3\"\u003e \u003cp\u003e2.26\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c4\"\u003e \u003cp\u003e2.36\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c5\"\u003e \u003cp\u003e2.60\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c6\"\u003e \u003cp\u003e6.66\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c7\"\u003e \u003cp\u003e0.92\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c8\"\u003e \u003cp\u003e0.91\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c9\"\u003e \u003cp\u003e1.70\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c10\"\u003e \u003cp\u003e1.61\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c11\"\u003e \u003cp\u003e2.54\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c12\"\u003e \u003cp\u003e2.26\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c13\"\u003e \u003cp\u003e1.20\u003c/p\u003e \u003c/td\u003e \u003c/tr\u003e \u003ctr\u003e \u003ctd align=\"left\" colname=\"c1\"\u003e \u003cp\u003eCa K\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c2\"\u003e \u003cp\u003e0.16\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c3\"\u003e \u003cp\u003e0.97\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c4\"\u003e \u003cp\u003e0.11\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c5\"\u003e \u003cp\u003e0.02\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c6\"\u003e \u003cp\u003e0.56\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c7\"\u003e \u003cp\u003e0.13\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c8\"\u003e \u003cp\u003e0.15\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c9\"\u003e \u003cp\u003eND\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c10\"\u003e \u003cp\u003e0.10\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c11\"\u003e \u003cp\u003e0.21\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c12\"\u003e \u003cp\u003e0.97\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c13\"\u003e \u003cp\u003e0.06\u003c/p\u003e \u003c/td\u003e \u003c/tr\u003e \u003ctr\u003e \u003ctd align=\"left\" colname=\"c1\"\u003e \u003cp\u003eZn L\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c2\"\u003e \u003cp\u003eND\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c3\"\u003e \u003cp\u003eND\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c4\"\u003e \u003cp\u003e0.65\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c5\"\u003e \u003cp\u003eND\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c6\"\u003e \u003cp\u003e1.79\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c7\"\u003e \u003cp\u003eND\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c8\"\u003e \u003cp\u003e0.12\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c9\"\u003e \u003cp\u003eND\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c10\"\u003e \u003cp\u003e0.28\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c11\"\u003e \u003cp\u003e0.40\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c12\"\u003e \u003cp\u003eND\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c13\"\u003e \u003cp\u003e0.21\u003c/p\u003e \u003c/td\u003e \u003c/tr\u003e \u003ctr\u003e \u003ctd align=\"left\" colname=\"c1\"\u003e \u003cp\u003eZr L\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c2\"\u003e \u003cp\u003e7.03\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c3\"\u003e \u003cp\u003e2.97\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c4\"\u003e \u003cp\u003eND\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c5\"\u003e \u003cp\u003e1.58\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c6\"\u003e \u003cp\u003e1.25\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c7\"\u003e \u003cp\u003e7.10\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c8\"\u003e \u003cp\u003e5.49\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c9\"\u003e \u003cp\u003e9.08\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c10\"\u003e \u003cp\u003e0.73\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"char\" char=\".\" colname=\"c11\"\u003e \u003cp\u003e0.20\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c12\"\u003e \u003cp\u003e2.97\u003c/p\u003e \u003c/td\u003e \u003ctd align=\"left\" colname=\"c13\"\u003e \u003cp\u003eND\u003c/p\u003e \u003c/td\u003e \u003c/tr\u003e \u003c/tbody\u003e \u003c/colgroup\u003e \u003c/table\u003e\u003c/div\u003e \u003c/p\u003e \u003cp\u003e \u003cb\u003eT0\u003c/b\u003e Control group, \u003cb\u003eT1\u003c/b\u003e Tempering 9% below pressing temperature and \u003cb\u003eT2\u003c/b\u003e Tempering 5% below pressing temperature.\u003c/p\u003e \u003c/div\u003e"},{"header":"Discussion","content":"\u003cp\u003eThis in-vitro study aimed to assess the fracture resistance of four heat pressed glass ceramics. As manufactures postulated that thermal tempering can increase the fracture resistance of lithia based glass ceramics, different thermal tempering protocol was selected in this study. One of the thermal tempering temperatures utilized in this research was calculated according to the manufacturer\u0026rsquo;s instructions of Vita Ambria which was 9% below pressing temperature and another intermediate thermal tempering temperature (5% below pressing temperature) was also selected.\u003c/p\u003e \u003cp\u003eThe crowns in this study were cemented and tested over epoxy resin dies to obtain fracture resistance values near to those cemented on dentin. The modulus of elasticity of epoxy resin (12.9 GPA) is comparable to the reported modulus of elasticity of human dentin (14.7 GPA)[\u003cspan additionalcitationids=\"CR44\" citationid=\"CR43\" class=\"CitationRef\"\u003e43\u003c/span\u003e\u0026ndash;\u003cspan citationid=\"CR45\" class=\"CitationRef\"\u003e45\u003c/span\u003e].\u003c/p\u003e \u003cp\u003eAccording to the comparison between different ceramic types within each tempering temperature, the results of this study showed that E.max press had the highest statistically significant mean fracture resistance value (1611.1 N). While, there was no statistically significant difference between LiSi, Celtra and Ambria; all showed statistically significant lower mean values (1367.1 N), (1312.1 N) and (1203.4 N) respectively. This finding could be attributed to the microstructural features (SEM) of E.max press specimens that displayed elongated spindle shaped crystals, sharp and pointed edges forming highly interlocking microstructure that led to increasing the fracture resistance.\u003c/p\u003e \u003cp\u003eAlso, the higher pressing temperature of Emax press (917\u0026deg;C) might allow more crystal growth and interlocking. These results were in agreement with a study by Wang F et al.[\u003cspan citationid=\"CR46\" class=\"CitationRef\"\u003e46\u003c/span\u003e] who discussed the influence of various heat-pressing temperatures on the microstructure and flexural strength of lithium disilicate glass ceramic. They stated that heat-pressing temperature at 950\u0026deg;C with a holding time of 15 min achieved almost pore-free microstructure and the highest flexural strength.\u003c/p\u003e \u003cp\u003eThe results are also in agreement with a study by Sieper K[\u003cspan citationid=\"CR29\" class=\"CitationRef\"\u003e29\u003c/span\u003e] who concluded that the mean fracture strength of lithium disilicate crowns showed a significantly higher fracture strength compared to zirconia reinforced lithium silicate crowns. On the other hand, the results are inconsistent with a study by Donmez et al.[\u003cspan citationid=\"CR47\" class=\"CitationRef\"\u003e47\u003c/span\u003e] who concluded that zirconia-reinforced lithium silicate (ZLS) had higher fracture resistance values than lithium disilicate after subjected to different aging processes.\u003c/p\u003e \u003cp\u003eCeltra press and VITA Ambria showed the lowest mean fracture resistance. This might be explained by the addition of ZrO\u003csub\u003e2\u003c/sub\u003e as a nucleating agent that hindered crystal growth. Therefore, smaller lithium silicate crystalline phases were present in the pressed samples compared to ZrO\u003csub\u003e2\u003c/sub\u003e-free glass ceramics. This finding was supported by SEM images of this study where Celtra press showed shorter and flatter crystals with less interlocking and more inter crystal spaces. These smaller crystals adversely affected the mechanical properties of the glass-ceramic. These results were in agreement with Apel E et al. [\u003cspan citationid=\"CR22\" class=\"CitationRef\"\u003e22\u003c/span\u003e] who stated that the incorporation of ZrO\u003csub\u003e2\u003c/sub\u003e in the glass matrix did not increase the flexural strength. This was explained by the increase in viscosity due to the high ZrO\u003csub\u003e2\u003c/sub\u003e content in the glass- ceramic and the associated reduction in the crystal growth of lithium silicate and lithium disilicate.\u003c/p\u003e \u003cp\u003eThe null hypothesis in the present study was rejected as both ceramic type and thermal tempering had significant effect on the crowns fracture resistance. According to the comparison of different thermal tempering temperatures within each ceramic types. Whether with LiSi, Celtra as well as Ambria: the results showed that: there was no statistically significant difference between thermally tempered at 9% (T1) and 5% (T2) below pressing temperature; both showed statistically significant higher mean fracture resistance than non-tempered. This might be explained by thermally tempering protocol hardly affected the crystal size and its morphology. These results coincide with EL-Etreby et al. [\u003cspan citationid=\"CR23\" class=\"CitationRef\"\u003e23\u003c/span\u003e] they stated that this behavior is called \u0026ldquo;Ostwald ripening\u0026rdquo;. It takes place when the microstructure coarsens and liberates surface energy excess due to the solubility of small particles. As a consequence, larger crystals grow at the expense of smaller ones. Larger-sized crystals increase the interlocking effect which lead to increasing the fracture resistance.\u003c/p\u003e \u003cp\u003eThis finding was supported by SEM images of this study where highly interlocking and broader crystals were presented in tempered samples resulting in the highest fracture resistance mean value. These results were in agreement with a study by Li D et al. [\u003cspan citationid=\"CR24\" class=\"CitationRef\"\u003e24\u003c/span\u003e] who evaluated the effect of crystal size on the mechanical properties of a lithium disilicate glass-ceramic. They stated that crystals with greater aspect ratios have been proposed to enhance the \u0026ldquo;interlocking effect\u0026rdquo; of the crystalline phase, benefiting the strengthening of the glass-ceramics.\u003c/p\u003e \u003cp\u003eOn examination of fractured samples, it was clearly observed that the most common failure mode (cracks) was found in VITA Ambria thermally tempering at 5% below pressing temperature (T2). This finding could be attributed to the microstructural analysis (SEM) of Ambria control showed nano-clusters, well aggregated with each other and more fused together forming larger clusters. The fracture resistance results of crowns in the current study are clinically accepted within the mean reported biting force of molars 600\u0026ndash;900 N [\u003cspan citationid=\"CR25\" class=\"CitationRef\"\u003e25\u003c/span\u003e]. Therefore, the tested crowns are able to withstand the maximum posterior masticatory forces and presented favorable modes of failure which were mostly cracks and chipping fractures.\u003c/p\u003e \u003cdiv id=\"Sec24\" class=\"Section2\"\u003e \u003ch2\u003eLimitations of the study\u003c/h2\u003e \u003cp\u003eThe effect of thermal tempering protocol as well as fracture resistance of lithium disilicate\u003c/p\u003e \u003cp\u003eglass-ceramics on natural teeth were not investigated.\u003c/p\u003e \u003c/div\u003e"},{"header":"Conclusion","content":"\u003cp\u003e \u003cb\u003eWithin the limitation of this in vitro study, the following could be concluded\u003c/b\u003e:\u003c/p\u003e \u003cp\u003e \u003col\u003e \u003cspan\u003e \u003cli\u003e \u003cp\u003eIncorporation of zirconia oxide into the lithium disilicate glass matrix did not show improvement in the fracture resistance.\u003c/p\u003e \u003c/li\u003e \u003c/span\u003e \u003cspan\u003e \u003cli\u003e \u003cp\u003eThermal tempering procedure had a significant impact on fracture resistance.\u003c/p\u003e \u003c/li\u003e \u003c/span\u003e \u003cspan\u003e \u003cli\u003e \u003cp\u003eIncreasing the tempering temperature near the pressing temperature had a positive impact on the fracture resistance.\u003c/p\u003e \u003c/li\u003e \u003c/span\u003e \u003c/ol\u003e \u003c/p\u003e"},{"header":"Abbreviations","content":"\u003cp\u003e\u003cstrong\u003eC.N.C\u003c/strong\u003e Computerized Numerical Control.\u0026nbsp;\u003c/p\u003e\n\u003cp\u003e\u003cstrong\u003eCAD/CAM\u003c/strong\u003e Computer Aided Design/Computer Aided Manufacture.\u0026nbsp;\u003c/p\u003e\n\u003cp\u003e\u003cstrong\u003eEDAX\u0026nbsp;\u003c/strong\u003eEnergy Dispersive X-Ray Analysis.\u003c/p\u003e\n\u003cp\u003e\u003cstrong\u003eSEM\u003c/strong\u003e Scanning Electron Microscopy.\u0026nbsp;\u003c/p\u003e\n\u003cp\u003e\u003cstrong\u003eXRD\u003c/strong\u003e Xray Diffraction.\u003c/p\u003e\n\u003cp\u003e\u003cstrong\u003eLi\u003csub\u003e2\u003c/sub\u003eSi\u003csub\u003e2\u003c/sub\u003eO\u003csub\u003e5\u003c/sub\u003e\u0026nbsp;\u003c/strong\u003eLithium Disilicate Crystals.\u003c/p\u003e\n\u003cp\u003e\u003cstrong\u003eZLS\u003c/strong\u003e Zirconia Reinforced Lithium Silicate Ceramic.\u003c/p\u003e"},{"header":"Declarations","content":"\u003cp\u003e\u003cstrong\u003e\u003cem\u003eAcknowledgment\u0026nbsp;\u003c/em\u003e\u003c/strong\u003e\u003c/p\u003e\n\u003cp\u003e\u003cem\u003eNot applicable.\u003c/em\u003e\u003c/p\u003e\n\u003cp\u003e\u003cstrong\u003eAuthors\u0026rsquo; contributions\u003c/strong\u003e\u003c/p\u003e\n\u003cp\u003eKhaled Nasser designed and conducted the research, collected data, interpreted the results, and wrote the paper draft. Soha Osama helped in conducting the research, was involved in measurements and analysis and reviewed the paper, was involved in planning the research, aided in interpreting the results, and writing the paper. Amr EL-Etreby aided in research design, supervised the research, and was involved in critical revision of the paper.\u003c/p\u003e\n\u003cp\u003e\u003cstrong\u003eAvailability of data and materials\u003c/strong\u003e\u003c/p\u003e\n\u003cp\u003e\u0026nbsp;All relevant datasets and their supporting information files generated and analyzed during this study are available from the corresponding author upon reasonable request.\u003c/p\u003e\n\n\u003cp\u003e\u003cstrong\u003eEthics approval and consent to participate\u003c/strong\u003e\u003c/p\u003e\n\u003cp\u003eNo applicable.\u003c/p\u003e\n\u003cp\u003e\u003cstrong\u003eConsent for publication\u003c/strong\u003e\u003c/p\u003e\n\u003cp\u003eNo applicable.\u003c/p\u003e\n\u003cp\u003e\u003cstrong\u003eCompeting interests\u003c/strong\u003e\u003c/p\u003e\n\u003cp\u003eThe authors declare no competing interests.\u003c/p\u003e"},{"header":"References","content":"\u003col\u003e\u003cli\u003e\u003cspan\u003eAbad-Coronel C, et al. 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Dent Mater. 2019;35(5):713\u0026ndash;29.\u003c/span\u003e\u003c/li\u003e \u003cli\u003e\u003cspan\u003eNasser K, El-Etreby A, Nabih S. The Effect of Thermal Tempering on Fracture Resistance and Surface characterization of Lithium Disilicate and Zirconia Reinforced Lithium Silicate Crowns. Egypt Dent J. 2023;69(2):1325\u0026ndash;32.\u003c/span\u003e\u003c/li\u003e \u003cli\u003e\u003cspan\u003eFouda AMSME. In Vitro Study of Wear, Fatigue, and Colour Behaviour of Novel CAD/CAM Monolithic All-Ceramic Materials. Universit\u0026auml;ts-und Landesbibliothek Bonn; 2023.\u003c/span\u003e\u003c/li\u003e \u003cli\u003e\u003cspan\u003eRinke S, et al. Clinical evaluation of chairside-fabricated partial crowns composed of zirconia‐reinforced lithium silicate ceramics: 3‐year results of a prospective practice‐based study. J Esthetic Restor Dentistry. 2020;32(2):226\u0026ndash;35.\u003c/span\u003e\u003c/li\u003e \u003cli\u003e\u003cspan\u003eGoujat A, et al. 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Fracture strength of lithium disilicate crowns compared to polymer-infiltrated ceramic-network and zirconia reinforced lithium silicate crowns. J Mech Behav Biomed Mater. 2017;74:342\u0026ndash;8.\u003c/span\u003e\u003c/li\u003e \u003cli\u003e\u003cspan\u003eVasiliu R-D, Porojan SD, Porojan L. Vitro study of comparative evaluation of marginal and internal fit between heat-pressed and CAD-CAM monolithic glass-ceramic restorations after thermal aging. Materials. 2020;13(19):4239.\u003c/span\u003e\u003c/li\u003e \u003cli\u003e\u003cspan\u003eBukhari A. Mechanical and optical properties of machinable and pressable glass ceramic. Boston University; 2020.\u003c/span\u003e\u003c/li\u003e \u003cli\u003e\u003cspan\u003eAlharbi NAB. Physico Mechanical Characterisation of a Novel and Commercial Cad/Cam Composite Blocks. 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Kulasekharam: Sree Mookambika Institute of Dental Sciences; 2012.\u003c/span\u003e\u003c/li\u003e \u003cli\u003e\u003cspan\u003eWang F, et al. Effect of heat-pressing temperature and holding time on the microstructure and flexural strength of lithium disilicate glass-ceramics. PLoS ONE. 2015;10(5):e0126896.\u003c/span\u003e\u003c/li\u003e \u003cli\u003e\u003cspan\u003eDonmez MB, Olcay EO, Demirel M. Load-to-failure resistance and optical characteristics of nano-lithium disilicate ceramic after different aging processes. Materials. 2022;15(11):4011.\u003c/span\u003e\u003c/li\u003e\u003c/ol\u003e"}],"fulltextSource":"","fullText":"","funders":[],"hasAdminPriorityOnWorkflow":false,"hasManuscriptDocX":true,"hasOptedInToPreprint":true,"hasPassedJournalQc":"","hasAnyPriority":false,"hideJournal":false,"highlight":"","institution":"","isAcceptedByJournal":true,"isAuthorSuppliedPdf":false,"isDeskRejected":"","isHiddenFromSearch":false,"isInQc":false,"isInWorkflow":false,"isPdf":false,"isPdfUpToDate":true,"isWithdrawnOrRetracted":false,"journal":{"display":true,"email":"[email protected]","identity":"bmc-oral-health","isNatureJournal":false,"hasQc":true,"allowDirectSubmit":false,"externalIdentity":"ohea","sideBox":"Learn more about [BMC Oral Health](http://bmcoralhealth.biomedcentral.com/)","snPcode":"","submissionUrl":"https://www.editorialmanager.com/ohea/default.aspx","title":"BMC Oral Health","twitterHandle":"BMC_series","acdcEnabled":true,"dfaEnabled":false,"editorialSystem":"em","reportingPortfolio":"BMC Series","inReviewEnabled":true,"inReviewRevisionsEnabled":true},"keywords":"Pressable ceramics, Lithium disilicate, Lithium silicate, Fracture resistance, Thermal tempering","lastPublishedDoi":"10.21203/rs.3.rs-5462882/v1","lastPublishedDoiUrl":"https://doi.org/10.21203/rs.3.rs-5462882/v1","license":{"name":"CC BY 4.0","url":"https://creativecommons.org/licenses/by/4.0/"},"manuscriptAbstract":"\u003cp\u003e\u003cstrong\u003eBackground\u003c/strong\u003e This in-vitro study aimed to evaluate the impact of thermal tempering and ceramic type on the fracture resistance of four heat-pressed glass ceramics.\u0026nbsp;\u003c/p\u003e\n\u003cp\u003e\u003cstrong\u003eMethods\u003c/strong\u003e A total of 84 glass-ceramic crowns were pressed and randomly allocated into four equal groups (n=21) according to the ceramic type: Group (E): IPS e.max Press, Group (L): GC initial LiSi Press, Group (C): Celtra Press and Group (A): VITA Ambria. The crowns of each group were equally allocated into three subgroups (n = 7) regarding the subsequent thermal tempering temperature. Subgroup (T0): No tempering. Subgroup (T1): Tempering at 9% below pressing temperature. Subgroup (T2): Tempering at 5% below pressing temperature. Samples were tested for fracture resistance using a universal testing machine. A scanning electron microscope, X-ray diffraction and Energy Dispersive x-ray analysis were utilized to disclose the microstructural features.\u0026nbsp;\u003c/p\u003e\n\u003cp\u003e\u003cstrong\u003eResults\u003c/strong\u003e When there is no tempering, IPS e.max press showed a significant elevated fracture resistance. There was an insignificant difference between other ceramics. While with tempering (T2) as well as (T1), Lisi press (L) showed a significant elevated fracture resistance. There was an insignificant difference between other ceramics.\u0026nbsp;\u003c/p\u003e\n\u003cp\u003e\u003cstrong\u003eConclusions\u003c/strong\u003e Incorporation of zirconia oxide into the lithium disilicate glass matrix did not show improvement in the fracture resistance. Thermal tempering procedure had significant effect on fracture resistance.\u003c/p\u003e","manuscriptTitle":"The Influence of Thermal Tempering on the Fracture Resistance of Four Heat Pressed Lithia-based glass ceramic Crowns","msid":"","msnumber":"","nonDraftVersions":[{"code":1,"date":"2024-12-18 18:06:55","doi":"10.21203/rs.3.rs-5462882/v1","editorialEvents":[{"type":"communityComments","content":0},{"type":"decision","content":"Revision requested","date":"2024-12-20T12:14:09+00:00","index":"","fulltext":""},{"type":"editorInvitedReview","content":"","date":"2024-12-16T00:08:04+00:00","index":"hide","fulltext":""},{"type":"editorInvitedReview","content":"","date":"2024-12-07T05:06:57+00:00","index":"hide","fulltext":""},{"type":"reviewerAgreed","content":"48499692918329855656909900548647248368","date":"2024-11-27T01:23:40+00:00","index":"hide","fulltext":""},{"type":"reviewerAgreed","content":"170516828795510214558919862256728433967","date":"2024-11-25T16:35:28+00:00","index":"hide","fulltext":""},{"type":"reviewerAgreed","content":"51345551985527951347347795691871102139","date":"2024-11-25T12:15:42+00:00","index":"hide","fulltext":""},{"type":"reviewersInvited","content":"","date":"2024-11-25T11:28:02+00:00","index":"","fulltext":""},{"type":"editorInvited","content":"","date":"2024-11-22T12:54:40+00:00","index":"","fulltext":""},{"type":"editorAssigned","content":"","date":"2024-11-16T06:55:58+00:00","index":"","fulltext":""},{"type":"checksComplete","content":"","date":"2024-11-16T06:54:43+00:00","index":"","fulltext":""},{"type":"submitted","content":"BMC Oral Health","date":"2024-11-15T20:52:37+00:00","index":"","fulltext":""}],"status":"published","journal":{"display":true,"email":"[email protected]","identity":"bmc-oral-health","isNatureJournal":false,"hasQc":true,"allowDirectSubmit":false,"externalIdentity":"ohea","sideBox":"Learn more about [BMC Oral Health](http://bmcoralhealth.biomedcentral.com/)","snPcode":"","submissionUrl":"https://www.editorialmanager.com/ohea/default.aspx","title":"BMC Oral Health","twitterHandle":"BMC_series","acdcEnabled":true,"dfaEnabled":false,"editorialSystem":"em","reportingPortfolio":"BMC Series","inReviewEnabled":true,"inReviewRevisionsEnabled":true}}],"origin":"","ownerIdentity":"52f8cf4e-5d5e-49cd-80a2-1055465326b4","owner":[],"postedDate":"December 18th, 2024","published":true,"recentEditorialEvents":[],"rejectedJournal":[],"revision":"","amendment":"","status":"published-in-journal","subjectAreas":[],"tags":[],"updatedAt":"2025-02-10T16:13:11+00:00","versionOfRecord":{"articleIdentity":"rs-5462882","link":"https://doi.org/10.1186/s12903-025-05509-1","journal":{"identity":"bmc-oral-health","isVorOnly":false,"title":"BMC Oral Health"},"publishedOn":"2025-02-05 15:57:14","publishedOnDateReadable":"February 5th, 2025"},"versionCreatedAt":"2024-12-18 18:06:55","video":"","vorDoi":"10.1186/s12903-025-05509-1","vorDoiUrl":"https://doi.org/10.1186/s12903-025-05509-1","workflowStages":[]},"version":"v1","identity":"rs-5462882","journalConfig":"researchsquare"},"__N_SSP":true},"page":"/article/[identity]/[[...version]]","query":{"redirect":"/article/rs-5462882","identity":"rs-5462882","version":["v1"]},"buildId":"qtupq5eGEP_6zYnWcrvyt","isFallback":false,"isExperimentalCompile":false,"dynamicIds":[84888],"gssp":true,"scriptLoader":[]}