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(Stochastic) matrix for which a stochastic matrix logarithm exists?

I think this is basically the inverse question of Matrices whose exponential is stochastic.

i.e. what are sufficient conditions on the matrix representation of an evolution operator of a (finite) discrete Markov chain for it to be embeddable in a continuous Markov chain?

I've found some old paper that may answer this (something about embeddability criteria) but I can't access it as it published in a closed-access journal.

I hope this is a sane question.

safetyduck
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