Solving the Matrix Equation $\sum _{\rho = 1}^r f_\rho (A)Xg_\rho (B) = C$

DOI10.1137/1014034zbMath0244.15006OpenAlexW1986794771MaRDI QIDQ5655493

Allen D. Ziebur, Harald K. Wimmer

Publication date: 1972

Published in: SIAM Review (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1137/1014034

Mathematics Subject Classification ID

Matrix equations and identities (15A24)

Related Items (11)

On the solutions of a class of tensor equations ⋮ Trace norm bounds for stable Lyapunov operators ⋮ On the numerical analysis of generalized sylvester equations ⋮ On the numerical analtsys of generated sylvester equations ⋮ On the Singular “Vectors” of the Lyapunov Operator ⋮ Algebraic method for the study of some linear matrix equations ⋮ Matrix functions and two-sided linear operator equations ⋮ L-structured matrices and linear matrix equations^∗ ⋮ Reduced-order controller design with low sensitivity to small feedback delays ⋮ Structured perturbation analysis for an infinite size quasi-Toeplitz matrix equation with applications ⋮ Some topics in algebraic systems theory: a survey†

This page was built for publication: Solving the Matrix Equation $\sum _{\rho = 1}^r f_\rho (A)Xg_\rho (B) = C$