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Edge-disjoint paths in expander graphs

Published: 01 February 2000 Publication History
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References

[1]
J. A. Bondy and U. S. R. Murty, Graph Theory with Applications, North-Holland 197'6.]]
[2]
A. Z. Broder, A. M. Frieze, and E. Upfal, Existence and construction of edge disjoint paths on expander graphs, SIAM Journal on Computing 23 (1994) 976-989.]]
[3]
A. Z. Broder, A. M. Frieze, and E. Upfal, Existence and construction of edge low congestion paths on expander graphs, Random Structures and Algorithms 14 (1999) 87-109.]]
[4]
I.H.Dinwoodie, A probability inequality for the occupation probability of a reversible Markov chain, The Annals of Applied Probability 5 (1995) 37-43.]]
[5]
A.M.Frieze, Disjoint Paths in Expander Graphs via Random Walks: a Short Survey, Proceedings of Random '98, Lecture Notes in Computer Science 1518 (1998) Springer, 1-14.]]
[6]
A.M.Frieze and M.Molloy, Splitting an expander graph, Journal of Algorithms 33 (1999) 166-172.]]
[7]
A.M.Frieze and L.Zhao, Edge disjoint paths in random regular graphs, Proceedings of the 10th Annual ACM- SIAM Symposium on Discrete Algorithms (1999) 291- 299.]]
[8]
D. Gale, A theorem on flows in networks, Pacific Journal of Mathematics 7 (1957) 1073-1082.]]
[9]
D.Gillman, A Chernoff bound for random walks on expander graphs, SIAM Journal on Computing 27 (1998) 1203-1220.]]
[10]
N.Kahale, Large deviation bounds for Markov chains, DIMACS Technical Report, DIMACS, Rutgers University, New Brunswick N J, 1994.]]
[11]
J.Kleinberg and R.Rubinfeld, Short paths in expander graphs, Proceedings of the 37th Annual IEEE Symposium on Foundations of Computer Science, (1996) 86- 95.]]
[12]
T.Leighton and S.Rao, Circuit switching: a multicommodity flow based approach, Proceedings of a Workshop on Randomized Parallel Computing 1996.]]
[13]
T.Leighton, S.Rao and A.Srinivasan, Multi-commodity flow and circuit switching, Proceedings of the Hawaii International Conference on System Sciences, 1998.]]
[14]
T.Leighton, S.Rao and A.Srinivasan, New algorithmic aspects of the local lemma with applications to partitioning and routing.]]
[15]
A. Lubotsky, R. Phillips, and P. Sarnak, Ramanujan graphs, Combinatorica 8 (1988) 261-277.]]
[16]
D. Peleg and E. Upfal, Constructing disjoint paths on expander graphs, Combinatorica 9, (1989) 289-313.]]
[17]
N. Robertson and P. D. Seymour, Graph minors-XIII: The disjoint paths problem, to appear.]]
[18]
A. Sinclair and M. Jerrum, Approximate counting, uniform generation, and rapidly mixing Markov chains, Information and Computation 82 (1989) 93-133.]]

Cited By

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  • (2018)Almost polynomial hardness of node-disjoint paths in gridsProceedings of the 50th Annual ACM SIGACT Symposium on Theory of Computing10.1145/3188745.3188772(1220-1233)Online publication date: 20-Jun-2018
  • (2014)A logarithmic approximation for unsplittable flow on line graphsACM Transactions on Algorithms10.1145/253264510:1(1-15)Online publication date: 1-Jan-2014

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cover image ACM Conferences
SODA '00: Proceedings of the eleventh annual ACM-SIAM symposium on Discrete algorithms
February 2000
965 pages
ISBN:0898714532

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Society for Industrial and Applied Mathematics

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Published: 01 February 2000

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View all
  • (2018)Almost polynomial hardness of node-disjoint paths in gridsProceedings of the 50th Annual ACM SIGACT Symposium on Theory of Computing10.1145/3188745.3188772(1220-1233)Online publication date: 20-Jun-2018
  • (2014)A logarithmic approximation for unsplittable flow on line graphsACM Transactions on Algorithms10.1145/253264510:1(1-15)Online publication date: 1-Jan-2014

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