Solving General Joint Block Diagonalization Problem via Linearly Independent Eigenvectors of a Matrix Polynomial

In this paper, we consider the exact/approximate general joint block diagonalization (GJBD) problem of a matrix set $\{A_i\}_{i=0}^p$ ($p\ge 1$), where a nonsingular matrix $W$ (often referred to as diagonalizer) needs to be found such that the matrices $W^{H}A_iW$'s are all exactly/approximate...

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Hauptverfasser:	Cai, Yunfeng, Cheng, Guanghui, Shi, Decai
Format:	Artikel
Sprache:	eng
Schlagworte:	Mathematics - Numerical Analysis
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