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We introduce a new approach to computing an approximately maximum s-t flow in a capacitated, undirected graph.
A note on the maximum flow through a network
P. Elias, A. Feinstein, and C. E. Shannon · 1956
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Maximal flow through a network
L. R. Ford and D. R. Fulkerson · 1956
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Network flow and testing graph connectivity
S. Even and R. E. Tarjan · 1975
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Network flows
R. K. Ahuja, T. L. Magnanti, and J. B. Orlin · 1989
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Applications of network optimization
R. K. Ahuja, T. L. Magnanti, J. B. Orlin, and M. R. Reddy · 1995
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Fast approximation algorithms for fractional packing and covering problems
S. A. Plotkin, D. B. Shmoys, and É.. Tardos · 1995
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Approximating s-t minimum cuts in Õ ( n 2 ) (n^{2}) time
A. A. Benczúr and D. R. Karger · 1996
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Modern Graph Theory
B. Bollobas · 1998
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Beyond the flow decomposition barrier
A. V. Goldberg and S. Rao · 1998
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Better random sampling algorithms for flows in undirected graphs
D. R. Karger · 1998
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Randomized approximation schemes for cuts and flows in capacitated graphs
A. A. Benczúr and D. R. Karger · 2002
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Combinatorial Optimization, Volume A
A. Schrijver · 2003
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D. A. Spielman and S.-H. Teng · 2006
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Faster approximate lossy generalized flow via interior point algorithms
S. I. Daitch and D. A. Spielman · 2008
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Breaking the multicommodity flow barrier for O ( log n ) {O}\left(\sqrt{\log n}\right) -approximations to sparsest cut
J. Sherman · 2009
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Approaching optimality for solving SDD systems
I. Koutis, G. L. Miller, and R. Peng · 2010
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Fast approximation algorithms for cut-based problems in undirected graphs
A. Mądry · 2010
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