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A chaotic asynchronous algorithm for computing the fixed point of a nonnegative matrix of unit spectral radius

A chaotic asynchronous algorithm for computing the fixed point of a nonnegative matrix of unit spectral radius

Given a nonnegative, irreducible matrix P of spectral radius unity, there exists a positive vector π such that π = πP. If P also happens to be stochastic, then π gives the stationary distribution of the Markov chain that has state-transition probabilities given by the elements of P. This paper …