A Computational Study of the Pseudoflow and Push-Relabel Algorithms for the Maximum Flow Problem
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[1] J. Picard. Maximal Closure of a Graph and Applications to Combinatorial Problems , 1976 .
[2] Ravindra K. Ahuja,et al. Network Flows: Theory, Algorithms, and Applications , 1993 .
[3] E. A. Dinic. Algorithm for solution of a problem of maximal flow in a network with power estimation , 1970 .
[4] Andrew V. Goldberg,et al. A new approach to the maximum flow problem , 1986, STOC '86.
[5] Richard J. Anderson,et al. Goldberg's Algorithm for Maximum Flow in Perspective: A Computational Study , 1991, Network Flows And Matching.
[6] Robert E. Tarjan,et al. A data structure for dynamic trees , 1981, STOC '81.
[7] L. M. Giannini. Optimum design of open pit mines , 1991, Bulletin of the Australian Mathematical Society.
[8] Dorit S. Hochbaum,et al. The Pseudoflow Algorithm: A New Algorithm for the Maximum-Flow Problem , 2008, Oper. Res..
[9] Donald Goldfarb,et al. A computational comparison of the dinic and network simplex methods for maximum flow , 1988 .
[10] Andrew V. Goldberg,et al. On Implementing the Push—Relabel Method for the Maximum Flow Problem , 1997, Algorithmica.
[11] D. R. Fulkerson,et al. Maximal Flow Through a Network , 1956 .
[12] Ulrich Derigs,et al. Implementing Goldberg's max-flow-algorithm — A computational investigation , 1989, ZOR Methods Model. Oper. Res..
[13] Andrew V. Goldberg,et al. Beyond the flow decomposition barrier , 1998, JACM.
[14] Ravindra K. Ahuja,et al. Computational investigations of maximum flow algorithms , 1997 .