Local transformations of graphs preserving independence number

Author:

Alekseev V.E.,Lozin V.V.

Publisher

Elsevier BV

Subject

Applied Mathematics,Discrete Mathematics and Combinatorics

Reference11 articles.

1. On contractible graphs;Alekseev;Problemy Kibernet,1979

2. V.E. Alekseev, On influence of local restrictions to the complexity of finding the independence number of a graph, in: Combinatorial and Algebraic Methods in Applied Mathematics, ed. A.A. Markov, Gorky State University, Gorky, 1982, pp. 3–13 (in Russian).

3. V.E. Alekseev, V.V. Lozin, On determining the independence number by graph transformations, in: Proceedings of the Fifth Twente Workshop Graphs and Combinatorial Optimization, Enschede, NL, May 20–22, 1997, pp. 5–8.

4. Ch. Ebenegger, P.L. Hammer, D. de Werra, Pseudo-Boolean functions and stability of graphs, in: Algebraic and combinatorial Methods in Operations Research, eds. R.E. Burkard, R.A. Cuninghame-Green and U. Zimmermann, North-Holland, Amsterdam, Ann. Discrete Math. 19 (1984) 83–97.

5. On graphs without P5 and P5;Fouquet;Discrete Math,1995

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1. On the Maximum Independent Set Problem in Graphs of Bounded Maximum Degree;Acta Mathematica Vietnamica;2020-06

2. On König graphs with respect to P4;Journal of Applied and Industrial Mathematics;2017-07

3. Graph transformations preserving the stability number;Discrete Applied Mathematics;2012-12

4. Planar graph classes with the independent set problem solvable in polynomial time;Journal of Applied and Industrial Mathematics;2009-01

5. Stability preserving transformations of graphs;Annals of Operations Research;2008-07-02

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