Sum of squares approach for nonlinear \(\operatorname{H}_\infty\) control
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Publication:1723130
DOI10.1155/2018/8325609zbMath1407.93115OpenAlexW2903090916MaRDI QIDQ1723130
Ming-han Zhao, Qin-mu Wu, Ai-ping Pang, Zhen He, Guang-xiong Wang, Ze-Tao Li
Publication date: 19 February 2019
Published in: Complexity (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2018/8325609
Related Items (4)
Design of stable controller for flexible solar panel by \(H_\infty\) loop-shaping method ⋮ Structured \(H_\infty\) control of an electric power steering system ⋮ Linearization method of nonlinear magnetic levitation system ⋮ Feedback control design using sum of squares optimisation
Uses Software
Cites Work
- Polynomial optimization with applications to stability analysis and control -- alternatives to sum of squares
- Local stability analysis using simulations and sum-of-squares programming
- Control of complex nonlinear dynamic rational systems
- Robust static output feedback design for polynomial nonlinear systems
- L/sub 2/-gain analysis of nonlinear systems and nonlinear state-feedback H/sub infinity / control
- Linear Matrix Inequalities in System and Control Theory
- H/sub /spl infin control via measurement feedback for general nonlinear systems
- Stability Region Analysis Using Polynomial and Composite Polynomial Lyapunov Functions and Sum-of-Squares Programming
- Analysis of Polynomial Systems With Time Delays via the Sum of Squares Decomposition
- A Nonlinear Sum-of-Squares Model Predictive Control Approach
- Nonlinear Control Synthesis by Convex Optimization
- Nonlinear<tex>$H_infty$</tex>Controllers for Electromagnetic Suspension Systems
- A Convex Sum-of-Squares Approach to Analysis, State Feedback and Output Feedback Control of Parabolic PDEs
- Reducing the Complexity of the Sum-of-Squares Test for Stability of Delayed Linear Systems
- Solutions to the Hamilton-Jacobi Equation With Algebraic Gradients
- Constructive nonlinear control: a historical perspective
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