An inequality that relates the size of a bipartite graph with its order and restrained domination number

Author:

Joubert Ernst J.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Theory and Mathematics,Control and Optimization,Discrete Mathematics and Combinatorics,Computer Science Applications

Reference11 articles.

1. Arumugam S, Velammal S (1999) Maximum size of a connected graph with given domination parameters. Ars Comb 52:221–227

2. Dankelmann P, Domke GS, Goddard W, Grobler P, Hattingh JH, Swart HC (2004) Maximum sizes of graphs with given domination parameters. Discret Math 281:137–148

3. Domke GS, Hattingh JH, Hedetniemi ST, Laskar RC, Markus LR (1999) Restrained domination in graphs. Discret Math 203:61–69

4. Domke GS, Hattingh JH, Henning MA, Markus LR (2000) Restrained domination in graphs with minimum degree two. J Combin Math Combin Comput 35:239–254

5. Ferneyhough S, Haas R, Hanson D, MacGillivray G (2002) Star forests, dominating sets and Ramsey-type problems. Discret Math 245:255–262

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1. Restrained and Total Restrained Domination in Graphs;Topics in Domination in Graphs;2020

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