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Flow Rounding
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abstract
We consider flow rounding: finding an integral flow from a fractional flow. Costed flow rounding asks that we find an integral flow with no worse cost. Randomized flow rounding requires we randomly find an integral flow such that the expected flow along each edge matches the fractional flow. Both problems are reduced to cycle canceling, for which we develop an $O(m \log(n^2/m))$ algorithm.
Forward citations
Cited by 1 Pith paper
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Breaking the O(mn)-Time Barrier for Vertex-Weighted Global Minimum Cut
A randomized algorithm computes the weighted global minimum vertex-cut in O(min{mn^{0.99+o(1)}, m^{1.5+o(1)}}) time, breaking the long-standing O~(mn) barrier.
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