INPUT-TO-STATE STABILITY OF IMPULSIVE SYSTEMS WITH HYBRID DELAYED IMPULSE EFFECTS
DOI10.11948/2156-907X.20180182zbMath1469.34076OpenAlexW2944164479MaRDI QIDQ5859370
Peng Li, Xiaodi Li, HaiTao Zhu
Publication date: 16 April 2021
Published in: Journal of Applied Analysis & Computation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.11948/2156-907x.20180182
input-to-state stabilityLyapunov methodimpulsive systemsintegral input-to-state stabilityhybrid delayed impulses
Input-output approaches in control theory (93D25) Ordinary differential equations with impulses (34A37) Functional-differential equations with impulses (34K45) Stability of solutions to ordinary differential equations (34D20) Control problems for functional-differential equations (34K35) Hybrid systems of ordinary differential equations (34A38)
Related Items (3)
Cites Work
- Unnamed Item
- Input-to-state stability of impulsive stochastic delayed systems under linear assumptions
- Finite-time stochastic input-to-state stability of impulsive switched stochastic nonlinear systems
- Invariance principles for hybrid systems with memory
- Stability and stabilization for discrete-time systems with time-varying delays via augmented Lyapunov-Krasovskii functional
- Impulsive consensus problem of second-order multi-agent systems with switching topologies
- Class-\(\mathcal K \mathcal L\) estimates and input-to-state stability analysis of impulsive switched systems
- Effect of delayed impulses on input-to-state stability of nonlinear systems
- Further results on exponential stability for impulsive switched nonlinear time-delay systems with delayed impulse effects
- Indefinite derivative Lyapunov-krasovskii functional method for input to state stability of nonlinear systems with time-delay
- Exponential input-to-state stability of composite stochastic systems
- Stability of nonlinear differential systems with state-dependent delayed impulses
- Stabilization of nonholonomic integrators via logic-based switching
- Input/output-to-state stability of impulsive switched systems
- A unified Razumikhin-type criterion on input-to-state stability of time-varying impulsive delayed systems
- Razumikhin-type theorems for time-delay systems with persistent impulses
- Input-to-state stability of impulsive systems and their networks
- Sampled-data-based lag synchronization of chaotic delayed neural networks with impulsive control
- A sliding mode approach to stabilization of nonlinear Markovian jump singularly perturbed systems
- \(l_2 - l_\infty\) filtering of discrete-time switched systems via admissible edge-dependent switching signals
- Indefinite Lyapunov functions for input-to-state stability of impulsive systems
- Hybrid control of impulsive systems with distributed delays
- Master-slave synchronization of chaotic systems with a modified impulsive controller
- Stability analysis of discrete-time switched systems with time-varying delays via a new summation inequality
- Lyapunov conditions for input-to-state stability of impulsive systems
- Input-to-state stability and integral input-to-state stability of nonlinear impulsive systems with delays
- Consensus seeking in multi-agent systems via hybrid protocols with impulse delays
- Input-to-state-\( \mathcal{K} \mathcal{L} \)-stability and criteria for a class of hybrid dynamical systems
- Global exponential stability of a class of impulsive cellular neural networks with supremums
- Input-to-State Stability of Nonlinear Impulsive Systems
- Stabilization of Delay Systems: Delay-Dependent Impulsive Control
- Input‐to‐state exponents and related ISS for delayed discrete‐time systems with application to impulsive effects
- Smooth stabilization implies coprime factorization
- An Impulsive Delay Inequality Involving Unbounded Time-Varying Delay and Applications
- Uniform asymptotic stability of impulsive delay differential equations
- Stabilization of hybrid neutral stochastic differential delay equations by delay feedback control
This page was built for publication: INPUT-TO-STATE STABILITY OF IMPULSIVE SYSTEMS WITH HYBRID DELAYED IMPULSE EFFECTS
