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A Survey on Clique Graphs

  • Published:2003 Issue: Volume: Page:109-136
  • ISSN:
  • Container-title:Recent Advances in Algorithms and Combinatorics
  • language:
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Author:

Szwarcfiter J. L.

Publisher

Springer New York

Reference87 articles.

1. J. Akiyama, T. Hamada, and I. Yoshimura. On characterizations of the middle graph. TRU Mathematics, 11:35–39, 1975.

2. M. O. Albertson and K. L. Collins. Duality and perfection for edges in cliques. Journal of Combinatorial Theory B, 36:298–309, 1984.

3. R. Balakrishnan and P. Paulraja. Self-clique graphs and diameters of iterated clique graphs. Utilitas Mathematica, 29:263–268, 1986.

4. E. Balas and C. S. Yu. On graphs with polynomially solvable maximum-weight clique problem. Networks, 19:247–253, 1989.

5. H.-J. Bandelt and E. Prisner. Clique graphs and Helly graphs. Journal of Combinatorial Theory B, 51:34–45, 1991.

Cited by 11 articles. 订阅此论文施引文献 订阅此论文施引文献，注册后可以免费订阅5篇论文的施引文献，订阅后可以查看论文全部施引文献

1. Discrete Morse Theory and the Homotopy Type of Clique Graphs;Annals of Combinatorics;2013-08-20

2. Helly property, clique raphs, complementary graph classes, and sandwich problems;Journal of the Brazilian Computer Society;2008-06

3. On cliques of Helly Circular-arc Graphs;Electronic Notes in Discrete Mathematics;2008-02

4. Computational aspects of the Helly property: a survey;Journal of the Brazilian Computer Society;2006-02

5. On Balanced Graphs;Mathematical Programming;2005-11-10
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