The matrix equation $XA-AX=f(X)$ when $A$ is diagonalizable

$K$ is an algebraically closed field with characteristic $0$ and $f$ is a polynomial or a holomorphic function. We study all solutions of the equation $X A - A X = f (X)$ , in the unknown $X \in M_{n} (K)$ , when $A \in M_{n} (K)$ is diagonalizable.

The matrix equation $X A - A X = f (X)$ when $A$ is diagonalizable

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The matrix equation $X A - A X = f (X)$ when $A$ is diagonalizable

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The matrix equation XA−AX=f(X)XA−AX=f(X) when AA is diagonalizable

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|讲解博客

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The matrix equation XA−AX=f(X)XA−AX=f(X) when AA is diagonalizable

文献摘要

讨论

|讲解博客

|AI智能校验

The matrix equation $X A - A X = f (X)$ when $A$ is diagonalizable

讲解博客

AI智能校验

The matrix equation $X A - A X = f (X)$ when $A$ is diagonalizable

讲解博客

AI智能校验