How to inverse $(I + \alpha M)$ for all $\alpha$

Asked Oct 29 '18 at 22:29

Active Oct 29 '18 at 22:29

Viewed 527 times

I am looking for a way to solve the following equation:

$$(I + \alpha M)X=F$$

$\forall \alpha \in R$ (the real domain), with $M$ a square complex matrix without any particular properties, $I$ the identity matrix, $F$ a complex vector and $X$ the unknown.

Thank you,

asked Oct 29 '18 at 22:29

Philippe De Brabander

Suppose $\alpha=-1$ and $M=I$. – John Douma Oct 29 '18 at 22:33

How to inverse $(I + \alpha M)$ for all $\alpha$

0 Answers0