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Excluded minors, network decomposition, and multicommodity flow
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Source Annual ACM Symposium on Theory of Computing archive
Proceedings of the twenty-fifth annual ACM symposium on Theory of computing table of contents
San Diego, California, United States
Pages: 682 - 690  
Year of Publication: 1993
ISBN:0-89791-591-7
Authors
Sponsor
SIGACT: ACM Special Interest Group on Algorithms and Computation Theory
Publisher
ACM  New York, NY, USA
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Downloads (6 Weeks): 10,   Downloads (12 Months): 73,   Citation Count: 41
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REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

 
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B. Awerbuch, B. Berger, L. Cowen, and D. Peleg. Fast constructions of sparse neighborhood covers. In Proc. l Oth Annual ACM Symposium on Principles of Distributed Computing, 1992.
 
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B. Awerbuch, A. V. Goldberg, M. Luby, and S. A. Plotkin. Network Decomposition and Locality in Distributed Computation, In Proc. 30th IEEE Annual Symposium on Foundations of Computer Science, pages 364-369, 1989.
 
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Baruch Awerbuch and David Peleg. Network synchronization with polylogarithmic overhead. In Proc. 31st IEEEAnnual Symposium on Foundations of Computer Science, pages 514-522, 1990.
 
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Sandeep N. Bhatt and Tom Leighton. A framework for solving VLSI layout problems, f Comp. and Syst. Sci., 28(2):300-343, April 1984.
 
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E Hias, A. Feinstein, and C.E. Shannon. A note on the maximum flow through a network. IRS Trans. Information Theory, 2:117-119, 1956.
 
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L. R. Ford, Jr. and D. R. Fulkerson. Maximal Flow Through a Network. Canadian Journal af Math., 8:399-404, 1956.
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E N. Klein, S. Rao, A. Agrawal, and R. Ravi. An approximate max-flow min-cut relation for multicommodity flow, with applications. Submitted to Combinatorica (1992). Preliminary version appeared as "Approximation through multicommodity flow," In Proc. 31 th IEEEAnnual Symposium on Foundations of Computer Science, pages 726-727, 1990.
 
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T. Leighton and S. Rao. An approximate max-flow min-cut theorem for uniform multicommodity flow problems with applications to approximation algorithms. In Proc. 29th IEEE Annual Symposium on Faundatiam of Computer Science, pages 422-431, 1988.
 
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H. Okamura and I.D. Seymour. Multicommodity flows in planar graphs, f Combinatorial Theory (B), 31:75-81, 1981.
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ED. Seymour. Matroids and multicommodity flows. EuropeanJournalofCombinatorics, 2:257-290, 1981.
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CITED BY  41

Collaborative Colleagues:
Philip Klein: colleagues
Serge A. Plotkin: colleagues
Satish Rao: colleagues