Advanced controller design for uncertain linear systems with time-varying delays via augmented zero equality approach
preprint
OA: closed
AI-generated summary
This paper designs controllers for uncertain linear systems with time-varying delays by deriving Linear Matrix Inequalities via augmented Lyapunov-Krasovskii functionals and zero equality to guarantee asymptotic stability.
One-sentence paraphrase of the abstract; not a substitute for reading it. No clinical advice. How this works
Abstract
This paper deals with the stability analysis and controller design for linear systems with time-varying delays and parameter uncertainties. By choosing appropriate augmented Lyapunov-Krasovskii functionals, a set of Linear Matrix inequalities is derived to get advanced feasible region of stability, and controller gain matrices which guarantee the asymptotic stability of the concerned systems within maximum bound of time-delays and its time-derivative. To further reduce the conservatism of stabilization criterion a recently developed mathematical technique which constructed a new augmented zero equality is applied. Finally, two numerical examples are utilized to show the validity and superiority of the proposed methods.
My notes (saved in your browser only)
Citation neighborhood (no data yet)
We don't have any in-corpus citations linked to this paper yet. The paper's references may be in our DB but unresolved to ``paper_id`` (resolution happens at ingest when the cited DOI matches a row we already have). Run the cross-source citation reconcile pass to retry.
Source provenance
- europepmc
- last seen: 2026-05-19T01:45:01.086888+00:00