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Diagonal Equivalence to Matrices with Prescribed Row and Column Sums

Authors: Richard Sinkhorn - American Mathematical Monthly 1967 cited by 344

Concerning nonnegativematrices and doubly…Concerning nonnegative matrices and doubly stochastic matricesMatrix Links, AnExtremization Problem…Matrix Links, An Extremization Problem, and the Reduction of a Non-Negative Matrix to One With Prescribed Row and Column SumsContingency tables withgiven marginalsContingency tables with given marginalsTheoretical Propertiesof Biproportional Matri…Theoretical Properties of Biproportional Matrix AdjustmentsMethods for scaling todoubly stochastic formMethods for scaling to doubly stochastic formOn the scaling ofmultidimensional…On the scaling of multidimensional matricesFast Computation ofWasserstein BarycentersFast Computation of Wasserstein BarycentersA Symmetry PreservingAlgorithm for Matrix…A Symmetry Preserving Algorithm for Matrix ScalingIterative BregmanProjections for…Iterative Bregman Projections for Regularized Transportation ProblemsEntropic Approximationof Wasserstein Gradient…Entropic Approximation of Wasserstein Gradient FlowsNear-linear timeapproximation algorithm…Near-linear time approximation algorithms for optimal transport via Sinkhorn iterationOn the Complexity ofApproximating…On the Complexity of Approximating Wasserstein BarycentersMassively scalableSinkhorn distances via…Massively scalable Sinkhorn distances via the Nyström methodStochastic ControlLiaisons: Richard…Stochastic Control Liaisons: Richard Sinkhorn Meets Gaspard Monge on a Schrödinger BridgeDiagonal Equivalence toMatrices with Prescribe…Diagonal Equivalence to Matrices with Prescribed Row and Column SumsEarlier referencesFocus paperCiting papersOlderNewer

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