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Maximum Flows in Planar Dynamic Networks with Lower Bounds

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Języki publikacji
EN
Abstrakty
EN
This article states and solves the maximum flow in directed (1, n) planar dynamic networks with lower bounds. We present the case when the planar dynamic network is stationary. Finally, we present an example for this problem.
Słowa kluczowe
Wydawca
Rocznik
Strony
189--204
Opis fizyczny
Bibliogr. 12 poz., rys., tab.
Twórcy
autor
  • Department of Mathematics and Computer Science, Transilvania University of Braşov, 50 Iuliu Maniu, Braşov, 500091, Romania
autor
  • Department of Mathematics and Computer Science, Transilvania University of Braşov, 50 Iuliu Maniu, Braşov, 500091, Romania
Bibliografia
  • [1] Ahuja R, Magnanti T, Orlin J. Network flows. Theory, algorithms and applications. Prentice Hall, Inc., 1993. ISBN-10:013617549X, 13:978-0136175490.
  • [2] Ford L, Fulkerson D. Flows in Networks. Princenton University Press, 1962.
  • [3] Itai A, Shiloach Y. Maximum flow in planar networks. SIAM Journal on Computing, 1979. 8:135-150. URL https://doi.org/10.1137/0208012.
  • [4] Hassin R. Maximum flow in (s,t) planar networks. Information Processing Letters, 1981.13:107.
  • [5] Johnson D, Venkatesan S. Using divide and conquer to find flows in directed planar networks in O(n1:5logn) time. Proceedings of the 20th Annual Allerton Conference on Communication, Control and Computing, 1982. 8:898-905.
  • [6] Hassin R, Johnson D. An O(nlog2n) algorithm for maximum flow in undirected planar networks. SIAM Journal on Computing, 1985. 14(3):612-624. URL https://doi.org/10.1137/0214045.
  • [7] Khuller S, Naor J. Flows in planar graphs with vertex capacities. Algorithmica, 1994. 11(11):200-225. doi:10.1007/BF01240733.
  • [8] Borradaile G, Klein P. An O(nlogn) algorithm for maximum st-flow in a directed planar graph. J. ACM, 2009. 56(2):1-30. doi:10.1145/1502793.1502798.
  • [9] Cai X, Sha C Dand Wong. Time-varying Network Optimization. Springer, 2007. doi:10.1007/0-387-71215-1.
  • [10] Ciurea E. An algorithm for minimal dynamic flow. Korean Journal of Computational and Applied Mathematics, 2000. 7(2):259-270. doi:/10.1007/BF03012192.
  • [11] Wilkinson W. An Algorithm for Universal maximal Dynamic Flows in a Network. Oper. Res., 1971. 19(7):1602-1612. URL https://doi.org/10.1287/opre.19.7.1602.
  • [12] Ciurea E, Georgescu O. Minimum flows in directed s-t planar networks. Bult. Math. de la Soc. des Scien. Math. de Roumanie, 2010. 101(4):305-313. URL https://www.jstor.org/stable/43679190.
Typ dokumentu
Bibliografia
Identyfikator YADDA
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