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Alternate minimization and doubly stochastic matrices
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abstract
Sinkhorn's alternative minimization algorithm applied to a positive $n\times n$ matrix converges to a doubly stochastic matrix. If the algorithm, applied to a $2\times 2$ matrix, converges in a finite number of iterations, then it converges in at most two iterations, and the structure of such matrices is determined.
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Cited by 1 Pith paper
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Closed Form of a Generalized Sinkhorn Limit
A closed form for the 2x2 generalized Sinkhorn limit is presented, together with an incomplete proof sketch that all generalized Sinkhorn entries are algebraic with bounded degree.
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