activity
20052026
most citedCharacterization by observability inequalities of controllability and stabilization properties

34 citations · 86 across the 32 of their papers we have counts for

collaborators

33 papers

math.OC2026

Observability from measurable sets for strongly coupled parabolic systems via single-component observation

Xiaoyu Fu, Gengsheng Wang, Huaiqiang Yu +1

We establish an observability inequality from space-time measurable sets for a class of strongly coupled parabolic systems consisting of two equations, where the observation acts o…

math.OC2023

Frequency-domain criterion on the stabilizability for infinite-dimensional linear control systems

Karl Kunisch, Gengsheng Wang, Huaiqiang Yu

A quantitative frequency-domain condition related to the exponential stabilizability for infinite-dimensional linear control systems is presented. It is proven that this condition…

math.OC2022

Stabilizability of linear systems with discrete observation mode

Hanbing Liu, Gengsheng Wang, Huaiqiang Yu

For linear control systems, the usual state feedback stabilizability has two components: one is a continuous observation mode (i.e., to observe solutions continuously in time), and…

math.OC2022

Feedback law to stabilize linear infinite-dimensional systems

Yaxing Ma, Gengsheng Wang, Huaiqiang Yu

We design a new feedback law to stabilize a linear infinite-dimensional control system, where the state operator generates a C0-group and the control operator is unbounded. Our fee…

math.AP2021

Unique continuation inequalities for the parabolic-elliptic chemotaxis system

Gengsheng Wang, Guojie Zheng

This paper studies the quantitative unique continuation for a semi-linear parabolic-elliptic coupled system on a bounded domain. This system is a simplified version of the chemotax…

math.OC2021★ 3 cited

Observability for heat equations with time-dependent analytic memory

Gengsheng Wang, Yubiao Zhang, Enrique Zuazua

This paper presents a complete analysis of the observability property of heat equations with time-dependent real analytic memory kernels. More precisely, we characterize the geomet…