Abstract
Several measures including behavioral restrictions for individuals have been taken to 1
control the spread of COVID-19 all over the world. The aim of these measures is to prevent infected 2
persons from contacting with susceptible persons. Since the behavioral restrictions for all citizens, 3
such as the city-wide lockdown, are directly linked to stagnation of economic activities, the assessment 4
of such measures is crucial. In order to evaluate the effects of behavioral restrictions, we employ 5
the broken-link model to compare the situation of COVID-19 in Shanghai where the lockdown 6
was implemented from March to June 2022 with it in Taiwan where a spread of COVID-19 was 7
known to be well controlled so far. The result shows that the small link-connection probability is 8
achieved by substantial isolation of infected person including the lockdown measures. Although 9
the strict measures for behavioral restrictions are effective to reduce the total infected people, the 10
daily confirmed cases follow the curve which is evaluated by the broken-link model. This result is 11
considered as unavoidable infections for population. 12
Keywords
COVID-19; epidemic model; broken-link model; lockdown measure; Omicron variant 13
1. Introduction 14
A novel coronavirus occurred in Wuhan in 2019 [1,2] was spread over the world. More 15
than two years later, the virus is still mutating and causing infections around the world, 16
with a cumulative total of 550 million infections and 6.3 million deaths. 17
Several measures have been taken to suppress the spread of COVID-19 all over the 18
world. Basic idea is to prevent infected individuals from contacting with susceptible people. 19
There are roughly two ways which are monitoring method and/or lockdown method to 20
restrict citizen’s activity. 21
The monitoring method is a primitive but efficient strategy to pick up the person 22
who is required a treatment or isolation. In this method, thorough contact tracing and 23
quarantine of infected people are made as needed by collecting positional information of 24
infected individuals. However, due to invasions of privacy, this method has been applied 25
by limited countries, such as China [3,4], Taiwan [5–7] and South Korea [8,9]. 26
The strongest measure to control a spread of infectious diseases is considered to be 27
the (local) lockdown which forces one not to contact with the others in the community 28
regardless of one’s health condition. The lockdown method has been implemented in many 29
countries and is believed to have reduced the size of the spread of infectious diseases and 30
avoided the collapse of the medical system caused by the rapid increase in the number of 31
infected patients. However, it is difficult to sustain the lockdown on a long-term since it 32
has caused significant damage to people’s daily lives and economic activities. 33
China is still trying to achieve "zero COVID" by the monitoring method with the 34
help of Information Technologies. Indeed, it is credited with suppressing the numbers of 35
COVID-19 patients from 2020 to 2021 after the outbreak in Wuhan, reducing the cases to a 36
significantly lower level. However, after two years from outbreak in Wuhan, the situation 37
has changed by emergence of Omicron variant which has a strong infectivity via not only 38
droplet but also aerosol transmission and can easily breaks through immunity gained by 39
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vaccination. Due to the surge of COVID-19 by Omicron variants, massive outbreaks have 40
occurred in many parts of the world, and the lockdown method has been made to subside 41
it in China. 42
There have been some evaluations of the extent to which the local lockdown or behav- 43
ioral restrictions of infected persons have reduced the spread of infectious diseases [10–13]. 44
This is because the counterfactual assumption based on the mean field SIR model over 45
the population in which the cases continue to increase by the basic reproduction number, 46
R0, for every infected persons in the infection period till the hard immunity is achieved. 47
Consequently it would lead to the conclusion that any measures are always effective if the 48
daily confirmed cases tend to be reduced if it is not considering the transmission networks 49
between individuals. The goal of this paper is to avoid such problems and to estimate the 50
effects of the measures to restrict social activity by using the broken-link model. 51
2. Methods 52
We briefly review the broken-link model [ 14,15] which is proposed as a new com- 53
partment model with the consideration of unconnected inflectional transmission link. The 54
cumulative number of cases in this model is described by the Gompertz function with three 55
parameters as the cumulative number of infected people N∞, the connection probability 56
of transmission links k, and the basic reproduction number R0 = −a/ lnk with constant a. 57
These parameters are determined by fitting procedure to the reported data. 58
In SIR model which is traditional compartment model first developed by Kermack 59
and McKendrick in 1927 [16], the basic reproduction number R0 is the averaged number of 60
cases directly generated by one case in populations where all individuals are susceptible to 61
infections. The R0 is composed by several factors including the duration of infectivity of 62
affected individual, the infectiousness of the virus, and the contact frequency of infected 63
people in the population, so that it is determined on the regional basis. The R0 in the 64
broken-link model is defined in the similar sense and can be compared with that in SIR 65
model. 66
The surge of infectious disease analysed the broken-link model always subsides 67
without any measure because the infected people is quarantined by oneself if PCR testing 68
Result
is positive either symptomatic or asymptomatic, which leads to the k less than 1. 69
The small k is favorable for suppression of infectious diseases and is achieved by a strong 70
quarantine system under the monitoring method. 71
In this paper, the effects of behavioral restriction including lockdown are evaluated by 72
comparing the sizes and link connection probabilities in two surges in Taiwan where the 73
COVID-19 was well controlled without lockdown and one surge in Shanghai where the 74
lockdown was implemented for suppressing the Omicron surge. 75
3. Results 76
3.1. The Alpha surge in Taiwan 77
From the beginning of May to the mid July 2021, the surge of COVID-19 by Alpha 78
variant of the novel coronavirus occurred in Taiwan. Though measures such as school 79
blockages were taken, the lockdown measure was not taken. But “zero COVID” policy 80
with redthe monitoring method took place in this period. As a result of Alpha surge, about 81
13 thousands people were infected in Taiwan. 82
The epicurve whose numbers are reported by the Center for Systems Science and 83
Engineering (CSSE) at Johns Hopkins University [ 17] is fitted by reda single Gompertz 84
curve called a wave. Both the numbers of the daily confirmed cases shown in Fig. 1 (a) and 85
the K-values in Fig. 1 (b) are well reproduced with the fit parameters listed in Table1. It 86
is interesting to compare the k in the Alpha surge with it in the first surge in Taiwan from 87
20th March to 10th April 2020. The link connection probability in the Alpha surge is larger 88
than k ≃ 0.85 (K′ ≃ 0.0524) in the first surge [14]. 89
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This leads that, under the same policy, the k is more or less the same in magnitude. 90
Effects of changing from k = 0.85 to k = 0.90 is about 5 times enhancement in the number 91
of daily confirmed cases at a perk. 92
(a)
(b)
Figure 1. The logarithmic plot of the epicurve for the Alpha surge of COVID-19 in Taiwan from May
to July 2021. (a) The he daily confirmed cases and fit results (solid curve). The fit is performed with a
single partial wave denoted by dashed lines. (b) The observed data and fit result of the K-value. The
red bands stand for systematic errors for the choice of fit range of the partial wave.
Table 1. The parameters of Gompertz curves for the Alpha surge in Shanghai. The N∞, R0 and k are
the cumulative number of infected people, the basic reproduction number and connected probability
of transmission links, respectively. The “Shift” stands for the onset of Gompertz curves from the
Reference
date (5th May 2021).
partial wave N∞ R0 k Shift
1st wave 14k 4.92 0.895 7.0
3.2. The Omicron surge in Taiwan 93
For the period of the Omicron surge in Taiwan, they changed the policy of "zero 94
COVID" to "pandemic management" policy [18–20]. After the mitigation of measures, the 95
daily confirmed cases markedly increased by proliferation of BA.1.1 and BA.2 [21] in terms 96
of PANGO (Phylogenetic Assignment of Named Global Outbreak) Lineages [22]. As shown 97
in Fig. 2, the Omicron surge in Taiwan is decomposed into two waves whose onsets are 98
synchronized to the emergence of new variants of coronavirus. From Tab. 2, the size of the 99
first wave is quite small comparing with the size of second wave. Thus we mainly discuss 100
the second wave though the first wave is indispensable to reproduce the epicurve. 101
It is notable that the ks for both 1st and 2nd wave are much larger than the previous 102
waves in Taiwan because of the mitigated policy. The relaxations of measures are evaluated 103
as the change of k from that in the Alpha surge which is about 0.05 leads to about 15 times 104
enlargement of the number of daily confirmed case at a peak from Fig. 5 in Ref. [15]. It is 105
concluded that "zero COVID" policy without lockdown sufficiently reduces the value of 106
the probability k, when we compare the values for the Alpha surge. Also the value of k in 107
the Omicron surge is comparable with that in Japan [14,15], where the monitoring method 108
was not applied. 109
It is also worth noting that Taiwan did not change any major policy during the period 110
of the Omicron surge. This fact is consistent with the natural suppression of infectious 111
diseases due to voluntary behavioral changes assumed in the broken-link model. 112
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(a)
(b)
Figure 2. The logarithmic plot of the epicurve for the Omicron surge of COVID-19 in Taiwan from
April to July 2022. (a) The daily confirmed cases and fit results (solid curve). The fit is performed with
two partial waves denoted by dashed lines. (b) The observed data and fit results of the K-value. The
red bands stand for systematic errors for the choice of fit range of the first and second partial wave.
Table 2. The parameters of Gompertz curves in the Omicron surge in Taiwan. The definition of the
parameters is the same as in Table 1, but the reference date is 3rd April 2022.
partial wave N∞ R0 k Shift
1st wave 110k 7.00 0.943 -4.7
2nd wave 4126k 10.63 0.946 10.5
3.3. The Omicron surge in Shanghai 113
In Shanghai, the Omicron surge occurred in early March is analyzed based on the 114
broken-link model. In order to control the surge of COVID-19, Shanghai commenced the 115
city-wide lockdown in late March, dividing the city into east and west districts (from 116
28th March for the east district and from 1st April for the west district). In each of the 117
east and west districts, all residents were given two PCR testings at the beginning of 118
lockdown. While those who tested positive were sent to a medical facility, those who had 119
close contacts with a tested positive person were placed in an isolation facility. This is 120
called the half-lockdown [23]. 121
Subsequently, the full-lockdown [24–26] was commenced on 11th April, in which the 122
entire city was managed in three areas as follows, 123
1. "blockade area" : The area was closed and one was not allowed to leave the house. An 124
attendant visit them to supply foods or if necessary. 125
2. "controlled area" : Walks, etc. within a small area were allowed, but it was prohibited 126
to gather or leave one’s area. 127
3. "precautionary area" : One could do anything only within the administrative ward. 128
These measures were important to see how effective severe behavioral restrictions on 129
people had been against the spread of infectious diseases. 130
Fig. 3 (a) shows the daily confirmed cases including both symptomatic and asymp- 131
tomatic cases in Shanghai from mid March to June 2022 and the corresponding K-values 132
are given in Fig. 3 (b). These curves are plotted with the data reported by the China-CDC 133
(Chinese Center for Disease Control and Prevention) [27]. It is worth mentioning that the 134
epicurve has a peak just after the commencement of full-lockdown measures. 135
This fact does not lead the conclusion that only the full-lockdown is meaningful to 136
reduce the daily cases even the half-lockdown is comparatively strong measure. 137
The broken-link model revealed that the epicurve was consisted of two partial waves. 138
As shown in Fig. 3 (a), the magnitude of 1st wave was much smaller than that of 2nd 139
wave. The curve by the broken-link model nicely reproduce the epicurve and K-values 140
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in Shanghai. The 1st and 2nd wave are considered to be caused by BA.2 and by BA.2.2, 141
respectively. The parameters of each partial wave are given in Table3. 142
(a)
(b)
Figure 3. The logarithmic plot of the epicurve for the Omicron surge of COVID-19 in Shanghai from
March to June 2022. (a) The daily confirmed cases and fit results (solid curve). The fit is performed
with two partial waves denoted by dashed lines. (b) The observed data and fit results of the K-value.
The red bands stand for systematic errors for the choice of fit range of the first and second partial
wave.
Table 3. The parameters of the Gompertz curves in the Omicron surge in Shanghai. The definition of
the parameters is the same as in Table 1, but the reference date is 18th March 2022.
partial wave N∞ R0 k Shift
1st wave 98k 6.89 0.865 -0.1
2nd wave 565k 8.64 0.891 8.0
4. Discussion 143
We analyze the daily confirmed cases for the Alpha and the Omicron surge in Taiwan 144
and the Omicron surge in Shanghai by using the broken-link model. These data are nicely 145
described by the combination of partial wave components. 146
In Taiwan, though the lockdown method was not taken for both the Alpha and the 147
Omicron surge periods, they changed from "zero COVID" policy [5] in period of the Alpha 148
surge to the "pandemic management" policy [ 18–20] in period of the Omicron surge by 149
mitigating the measures. The drastic policy change in Taiwan decreased the broken-link 150
probability 1 − k, which cause about 15 times larger number of daily confirmed cases at a 151
peak position. 152
We also find that the k is similar in magnitude under the same policy. This fact is 153
helpful to predict the size of infectious diseases by the broken-link model. 154
Next, we discuss the Omicron surge in Shanghai. As shown in Fig. 3, the broken-link 155
model nicely reproduces both daily confirmed cases and the K-values. From Table 3, both 156
of these two waves have large basic reproduction numbers as R0 = 6.89 and 8.64, while 157
both of ks are at most 0.89 which is quite smaller comparing with the other countries under 158
the Omicron surge [15]. In spite of large R0s in both waves, the cumulative cases in period 159
of the Omicron surge is only up to 2.4% of population because of small k. The k depends 160
on a level of behavioral restrictions, political measures, immunity of human, etc. Of cause, 161
it also depends on the strictness of lockdown measures but is considered to be far less 162
sensitive under the stringent monitoring the activity of people under quarantine or isolation 163
because whole epicurve can be reproduced with single k including before and after the 164
commencement of lockdown. We rather have to take care of the risk on the commencement 165
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of lockdown since residents are converged for hoarding commodities against it. Such 166
behavior of the population possibly enhances COVID-19 patients. 167
As a counterfactual hypothesis, we consider the 2nd partial wave in the Omicron 168
surge in Shanghai by changing solely the link-connected probability to k = 0.920 which is 169
the typical value in Japan [14,15]. The result of a counterfactual hypothesis shown in Fig. 4 170
indicates that the maximum number of infected persons per day is 23 times larger and the 171
size of infected people is 30 times larger than the actual numbers. This can be considered 172
as the effect of stringent behavioral restrictions against a COVID-19 spread. 173
Figure 4. The logarithmic plot of the counterfactual hypothesis curve in the 2nd wave in Shanghai by
changing the k from 0.891 to 0.920 which is typical value in Japan [14,15]. The red bands stand for the
fluctuations with the ±0.05 changes in k.
It is interesting to compare the results of the Omicron surge in Taiwan as the mitigated 174
behavioral restrictions and in Shanghai as the stringent behavioral restrictions with the 175
similar population size. The size of cumulative cases and the link connection probability 176
in Taiwan is 6 times and 5% larger than that in Shanghai, respectively. This difference is 177
attributed to the mitigation behavioral restriction policy to recover the economical activity 178
to the normal. Therefore, we have to think how to save the citizen’s live and economy from 179
infectious diseases with the considerations of the effectiveness of behavioral restriction 180
measures and the virulence of causative viruses. 181
5. Conclusions 182
We found that the link connection probability k defined in the broken-link model 183
which mainly controls the size of cumulative cases is insensitive to lockdown measures if 184
the activity of people under isolation or quarantine is strictly monitored. Although there 185
is discussion that the behavioral monitoring of person may be an invasion of privacy, the 186
stringent monitoring method are effective to suppressing the sarge of infectious disease. 187
On the other hand, we found that the link connection probability k is not to be very small 188
even if the strict lockdown is taken. It indicates that there are unavoidable infections 189
or transmission from one’s intimate neighbors if infectious disease with high infectivity 190
intrude one’s community. 191
Author Contributions: All authors contributed to the interpretation of the results obtained in this 192
study and the final manuscript. 193
Funding: Not applicable 194
Institutional Review Board Statement: Not applicable 195
Informed Consent Statement: Not applicable 196
Data Availability Statement: Not applicable 197
Acknowledgments: We thank all the member of Division of Scientific Information and Public Policy 198
(SiPP) at Center for Infectious Disease Education and Research (CiDER) Osaka University for useful 199
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preprint (which was not certified by peer review) is the author/funder, who has granted medRxiv a license to display the preprint in
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discussions. This research was supported by The Nippon Foundation - Osaka University Project for 200
Infectious Disease Prevention. 201
Conflicts of Interest: None declared. 202
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