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Wednesday, July 15, 2020 | History

11 edition of Fourth Czechoslovakian Symposium on Combinatorics, Graphs, and Complexity found in the catalog.

Fourth Czechoslovakian Symposium on Combinatorics, Graphs, and Complexity

by Czechoslovakian Symposium on Combinatorics, Graphs, and Complexity (4th 1990 Prachatice, Czechoslovakia)

  • 156 Want to read
  • 20 Currently reading

Published by North-Holland in Amsterdam, New York .
Written in English

    Subjects:
  • Combinatorial analysis -- Congresses.,
  • Graph theory -- Congresses.,
  • Computational complexity -- Congresses.

  • Edition Notes

    Includes bibliographical references and indexes.

    Statementedited by Jaroslav Nešetřil, Miroslav Fiedler.
    SeriesAnnals of discrete mathematics ;, 51
    ContributionsNešetřil, Jaroslav., Fiedler, Miroslav.
    Classifications
    LC ClassificationsQA164 .C94 1990
    The Physical Object
    Paginationix, 400 p. :
    Number of Pages400
    ID Numbers
    Open LibraryOL1712108M
    ISBN 100444895434
    LC Control Number92014160

    Fourth Czechoslovakian Symposium on Combinatorics, Graphs and Complexity (Prachatice, ). Ann. Discrete Math, vol. 51, pp. – Limouzy V., de Montgolfier F. () Unifying Two Graph Decompositions with Modular Decomposition. In: Tokuyama T. (eds) Algorithms and Computation. ISAAC Lecture Notes in Computer Science, vol Cited by: 5. D. Marušič: Hamiltonicity of vertex-transitivepq-graphs,Fourth Czechoslovakian Symposium on Combinatorics, Graphs and Complexity, ed. J. Nešetřil and M. Fiedler, Elsevier Science Publishers, – Google ScholarCited by:

    Fourth Czechoslovakian Symposium on Combinatorics, Graphs, and Complexity: Graphs and other combinatorial topics / ed. by Miroslav Fiedler. - Leipzig, Hyperoskulační body algebraických rovinných křivek a jejich zobecnění v Sr: Kombinatorická analýza v .   A. V. Kostochka and L. S. Melnikov. On bounds of the bisection width of cubic graphs. In J. Nesetril and M. Fiedler, editors, Fourth Czechoslovakian Symposium on Combinatorics, Graphs and Complexity, pages – Elsevier Science Publishers, Google ScholarCited by: 5.

    Let S be a set of n non-intersecting line segments in the plane. The visibility graph G S of S is the graph that has the endpoints of the segments in S as nodes and in which two nodes are adjacent whenever they can “see” each other (i.e., the open line. , More about two-graphs, Fourth Czechoslovakian symposium on Combinatorics, Graphs and Complexity (eds. set ril and r) , .


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