Least squares based iterative algorithm for the coupled Sylvester matrix equations
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Publication:1719221
DOI10.1155/2014/831321zbMath1407.65048OpenAlexW2096402862WikidataQ59069721 ScholiaQ59069721MaRDI QIDQ1719221
Publication date: 8 February 2019
Published in: Mathematical Problems in Engineering (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2014/831321
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Cites Work
- On the Kronecker products and their applications
- A property of the eigenvalues of the symmetric positive definite matrix and the iterative algorithm for coupled Sylvester matrix equations
- On the Hermitian positive definite solutions of nonlinear matrix equation \(X^s + A^\ast X^{-t_1} A + B^\ast X^{-t_2} B = Q\)
- Convergence of a generalized USOR iterative method for augmented systems
- An efficient hierarchical identification method for general dual-rate sampled-data systems
- An explicit solution to the matrix equation \(AX - XF = BY\)
- An efficient algorithm for solving general coupled matrix equations and its application
- Gradient based and least squares based iterative algorithms for matrix equations \(AXB + CX^{T}D = F\)
- Two algorithms for finding the Hermitian reflexive and skew-Hermitian solutions of Sylvester matrix equations
- Analysis of an iterative algorithm to solve the generalized coupled Sylvester matrix equations
- Iterative solutions to matrix equations of the form \(A_{i}XB_{i}=F_{i}\)
- Finite iterative algorithms for the reflexive and anti-reflexive solutions of the matrix equation \(A_1X_1B_1+A_2X_2B_2=C\)
- An iterative method for solving the generalized coupled Sylvester matrix equations over generalized bisymmetric matrices
- Gradient based iterative solutions for general linear matrix equations
- Time series AR modeling with missing observations based on the polynomial transformation
- Least squares based iterative identification for a class of multirate systems
- Convergence of stochastic gradient estimation algorithm for multivariable ARX-like systems
- A modification of minimal residual iterative method to solve linear systems
- Multi-innovation stochastic gradient algorithm for multiple-input single-output systems using the auxiliary model
- (Anti-)Hermitian generalized (anti-)Hamiltonian solution to a system of matrix equations
- Iterative solutions of a set of matrix equations by using the hierarchical identification principle
- Parameter estimation for Hammerstein CARARMA systems based on the Newton iteration
- Convergence analysis of preconditioned AOR iterative method for linear systems
- Combined state and least squares parameter estimation algorithms for dynamic systems
- An iterative algorithm for solving a pair of matrix equations \(AYB=E\), \(CYD=F\) over generalized centro-symmetric matrices
- Least squares algorithm for an input nonlinear system with a dynamic subspace state space model
- On the generalized Sylvester mapping and matrix equations
- Iterative solutions of the generalized Sylvester matrix equations by using the hierarchical identification principle
- Iterative least-squares solutions of coupled sylvester matrix equations
- A new solution to the generalized Sylvester matrix equation \(AV-EVF=BW\)
- Gradient-based iterative identification for nonuniform sampling output error systems
- Fault-tolerant control algorithm of the manned submarine with multi-thruster based on quantum-behaved particle swarm optimisation
- On Iterative Solutions of General Coupled Matrix Equations
- Adaptive fault-tolerant control of non-linear systems: an improved CMAC-based fault learning approach
- Preconditioned Krylov Subspace Methods for Lyapunov Matrix Equations
- Gradient based iterative algorithms for solving a class of matrix equations
- Hierarchical Least Squares Identification for Linear SISO Systems With Dual-Rate Sampled-Data
- H∞Control for Discrete-Time Markov Jump Systems With Uncertain Transition Probabilities
- Solutions to generalized Sylvester matrix equation by Schur decomposition
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