On the solutions to Sylvester‐conjugate periodic matrix equations via iteration

Author:

Zhang Lei1ORCID,Li Pengxiang1,Han Mengqi2,Zhang Yanfeng1,Chang Rui3,Zhang Jinhua3

Affiliation:

1. Henan Key Laboratory of Big Data Analysis and Processing Henan Province Engineering Research Center of Spatial Information Processing School of Computer and Information Engineering Henan University Kaifeng China

2. Baoyuan Industrial Investment Co., Ltd. Xinyang China

3. School of Electrical Engineering North China University of Water Resources and Electric Power Zhengzhou China

Funder

National Key Research and Development Program of China

Publisher

Institution of Engineering and Technology (IET)

Subject

Electrical and Electronic Engineering,Control and Optimization,Computer Science Applications,Human-Computer Interaction,Control and Systems Engineering

Reference33 articles.

1. Gradient‐based neural networks for online solutions of coupled lyapunov matrix equations;Sun H.J.;Neurocomputing,2020

2. New estimates of upper bounds for the solutions of the continuous algebraic Riccati equation and the redundant control inputs problems

3. Solutions to linear bimatrix equations with applications to pole assignment of complex-valued linear systems

4. Multi‐parametric iterative algorithms for discrete periodic Lyapunov matrix equations;Wu A.G.;IET Control Theory Appl.,2019

5. Iterative algorithms for discrete-time periodic Sylvester matrix equations and its application in antilinear periodic system

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