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Theoretical Improvements in Algorithmic Efficiency for Network Flow Problems

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Published:01 April 1972Publication History
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References

  1. 1 DINIC, E.A. Algorithm for solution of a problem of maximum flow in a network with power estimation. Soy. Math. Dokl. 11 (1970), 1277-1280.Google ScholarGoogle Scholar
  2. 2 EDMONDS, J. Paths, trees and flowers. Canadian J. Math. 17 (1965), 449 467.Google ScholarGoogle Scholar
  3. 3 EDMONDS, J., AND KARP, R.M. Theoretical improvements in algorithmic efficiency for network flow problems. Combinatorial Structures and Their Applications. Gordon and Breach, New York, 1970, pp. 93-96 (abstract presented at Calgary International Conference on Combinatorial Structures and Their Applications, June 1969).Google ScholarGoogle Scholar
  4. 4 EDMONDS, J., AND FULKERSON, D. R. Bottleneck extrema. RAND Corp. Memorandum RM-5375-PR (Jan. 1968).Google ScholarGoogle Scholar
  5. 5 FORD, L. I{., AND FULKERSON, I). R. Flows in Networks. Princeton U. Press, Princeton, N.J., 1962.Google ScholarGoogle Scholar
  6. 6 FULKERSON, D. ll. On the equivalence of the capacity-constrained transshipment problem and the Hitchcock problems. RAND Corp. Memorandum RM-2480 (Jan. 1960).Google ScholarGoogle Scholar
  7. 7 WAGNER, H.M. On a class of capacitated transportation problems. Manag. Sci. 5 (1959), 304 318.Google ScholarGoogle Scholar

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  1. Theoretical Improvements in Algorithmic Efficiency for Network Flow Problems

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          cover image Journal of the ACM
          Journal of the ACM  Volume 19, Issue 2
          April 1972
          191 pages
          ISSN:0004-5411
          EISSN:1557-735X
          DOI:10.1145/321694
          Issue’s Table of Contents

          Copyright © 1972 ACM

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          Association for Computing Machinery

          New York, NY, United States

          Publication History

          • Published: 1 April 1972
          Published in jacm Volume 19, Issue 2

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