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Martin Sleziak
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Algorithm to minimize $tr$\operatorname{tr}(PAP^TB)$?

Let say I have two $n$ x $n$ matrices $A$ and $B$ where all elements are real positive values. I want to find some $n$ x $n$ permutation matrix $P$ such that $tr(P A P ^T B)$$\operatorname{tr}(P A P ^T B)$ is minimized. Does there exist such an algorithm or technique?

Algorithm to minimize $tr(PAP^TB)$?

Let say I have two $n$ x $n$ matrices $A$ and $B$ where all elements are real positive values. I want to find some $n$ x $n$ permutation matrix $P$ such that $tr(P A P ^T B)$ is minimized. Does there exist such an algorithm or technique?

Algorithm to minimize $\operatorname{tr}(PAP^TB)$?

Let say I have two $n$ x $n$ matrices $A$ and $B$ where all elements are real positive values. I want to find some $n$ x $n$ permutation matrix $P$ such that $\operatorname{tr}(P A P ^T B)$ is minimized. Does there exist such an algorithm or technique?

Algorithm to minimize tr$tr(PAP^TB)$?

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