Note on the numerical solutions of the general matrix convolution equations by using the iterative methods and box convolution product

DOI10.1155/2010/106192zbMath1188.65057OpenAlexW2083063119WikidataQ58649716 ScholiaQ58649716MaRDI QIDQ963170

B. E. Eshmatov

Publication date: 8 April 2010

Published in: Abstract and Applied Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1155/2010/106192

zbMATH Keywords

convergenceiterative methodsbox convolution productcoupled matrix convolution equations

Mathematics Subject Classification ID

Matrix equations and identities (15A24)

Related Items (2)

RETRACTED: The general (vector) solutions of such linear (coupled) matrix fractional differential equations by using Kronecker structures ⋮ A class of linear non-homogenous higher order matrix fractional differential equations: analytical solutions and new technique

Cites Work

• Unnamed Item
• The matrix Laguerre transform
• On the connection between Kronecker and Hadamard convolution products of matrices and some applications
• Circulant matrix methods for the numerical solution of partial differential equations by FFT convolutions
• SOR for \(AX-XB=C\)
• Optimal sampled-data control systems
• Vector least-squares solutions for coupled singular matrix equations
• Iterative least-squares solutions of coupled sylvester matrix equations
• A Perturbation Analysis of the Generalized Sylvester Equation $( AR - LB,DR - LE ) = ( C,F )$

This page was built for publication: Note on the numerical solutions of the general matrix convolution equations by using the iterative methods and box convolution product