Output feedback \(\mathcal {H}_\infty\) control of stochastic nonlinear time-delay systems with state and disturbance-dependent noises
DOI10.1007/s11071-014-1315-3zbMath1314.93014OpenAlexW1990784412MaRDI QIDQ2346238
Huiping Li, Yang Shi, Xiaotao Liu
Publication date: 1 June 2015
Published in: Nonlinear Dynamics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11071-014-1315-3
stochastic nonlinear systemsItô -type differential equationoutput feedback \(\mathcal {H}_\infty \) controlwhite noises.
Stochastic ordinary differential equations (aspects of stochastic analysis) (60H10) Nonlinear systems in control theory (93C10) (H^infty)-control (93B36) Optimal stochastic control (93E20) White noise theory (60H40)
Related Items (1)
Cites Work
- Unnamed Item
- Unnamed Item
- \(H_{\infty}\) control for uncertain switched nonlinear singular systems with time delay
- Adaptive fuzzy backstepping output feedback control for a class of MIMO time-delay nonlinear systems based on high-gain observer
- Robust \(\mathcal H_\infty\) filtering for nonlinear stochastic systems with uncertainties and Markov delays
- Output-feedback stabilization for stochastic high-order nonlinear systems with time-varying delay
- \(H_{\infty}\) output feedback control for uncertain stochastic systems with time-varying delays
- A unified design for state and output feedback \(H_\infty \) control of nonlinear stochastic Markovian jump systems with state and disturbance-dependent noise
- \(H_\infty \) filtering for nonlinear discrete-time stochastic systems with randomly varying sensor delays
- On a state space approach to nonlinear \(H_ \infty\) control
- A note on the LaSalle-type theorems for stochastic differential delay equations
- Filtering on nonlinear time-delay stochastic systems
- Adaptive fuzzy backstepping output feedback control of nonlinear uncertain time-delay systems based on high-gain filters
- Robust \(H_{\infty}\) control for a class of nonlinear discrete time-delay stochastic systems with missing measurements
- \(H_\infty\) filtering for uncertain stochastic time-delay systems with sector-bounded nonlinearities
- Adaptive regulation synchronization for a class of delayed Cohen-Grossberg neural networks
- \(H_{\infty}\)-like control for nonlinear stochastic systems
- Ito's lemma in infinite dimensions
- Dissipative dynamical systems. I: General theory
- State Feedback $H_\infty$ Control for a Class of Nonlinear Stochastic Systems
- H∞control for non-linear stochastic systems: the output-feedback case
- Adaptive output-feedback control for a class of uncertain stochastic non-linear systems with time delays
- Disturbance attenuation and H/sub infinity /-control via measurement feedback in nonlinear systems
- ℋ/sub ∞/ control of nonlinear systems via output feedback: controller parameterization
- Sufficient LMI conditions for output feedback control problems
- H/sub /spl infin control via measurement feedback for general nonlinear systems
- H/sub ∞/-control of discrete-time nonlinear systems
- State-feedback ℋ∞control for stochastic time-delay nonlinear systems with state and disturbance-dependent noise
- Network-Based ${{\cal H}}_{\!\!\!\infty }$ Output Tracking Control
- Output Feedback Stabilization of Networked Control Systems With Random Delays Modeled by Markov Chains
- Robust Filtering With Randomly Varying Sensor Delay: The Finite-Horizon Case
- Delay-dependent exponential stability of stochastic systems with time-varying delay, nonlinearity, and Markovian switching
- Static output feedback stabilization with H/sub /spl infin// performance for linear discrete-time systems
- Sufficient LMI Conditions for<tex>$H_infty$</tex>Output Feedback Stabilization of Linear Discrete-Time Systems
- <tex>$H_infty$</tex>Control for Discrete-Time Nonlinear Stochastic Systems
- H/sup infinity / control for nonlinear systems with output feedback
- Robust H/sub /spl infin// filtering for nonlinear stochastic systems
This page was built for publication: Output feedback \(\mathcal {H}_\infty\) control of stochastic nonlinear time-delay systems with state and disturbance-dependent noises
