My teacher presented this way of determining the logarithm of a matrix $\Omega$ in class today:
$$\log \Omega = \frac1{2\pi i}\oint_{\Gamma} (\zeta I - \Omega)^{-1} \log \zeta \,d\zeta.$$
Does anyone have a reference where I can read about this?
My teacher presented this way of determining the logarithm of a matrix $\Omega$ in class today:
$$\log \Omega = \frac1{2\pi i}\oint_{\Gamma} (\zeta I - \Omega)^{-1} \log \zeta \,d\zeta.$$
Does anyone have a reference where I can read about this?
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