On the girth of extremal graphs without shortest cycles-Reference-Cited by-同舟云学术

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On the girth of extremal graphs without shortest cycles

Published:2008-12 Issue:23 Volume:308 Page:5682-5690
ISSN:0012-365X
Container-title:Discrete Mathematics
language:en
Short-container-title:Discrete Mathematics

Author:

Balbuena C.,Cera M.,Diánez A.,García-Vázquez P.

Publisher

Elsevier BV

Subject

Discrete Mathematics and Combinatorics,Theoretical Computer Science

Reference15 articles.

1. E. Abajo, A. Diánez, Extremal graphs with fixed excess (submitted for publication)

2. On the minimum order of extremal graphs to have a prescribed girth;Balbuena;SIAM J. Discrete Math.,2007

3. Extremal bipartite graphs with high girth;Balbuena;Ars Combin.,2007

4. Graphs and Digraphs;Chartrand,1996

5. Reguläre Graphen gegebener Taillenweite mit minimaler Knotenzahl;Erdös;Wiss. Z. Uni. Halle (Math. Nat.),1963

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1. Exact value of ex(n;{C3,…,Cs}) for n≤⌊25(s−1)8⌋;Discrete Applied Mathematics;2015-04

2. Girth of {C3,…,Cs}-free extremal graphs;Discrete Applied Mathematics;2012-06

3. Graphs with maximum size and lower bounded girth;Applied Mathematics Letters;2012-03

4. Exact values of ex(ν;{C3,C4,…,Cn});Discrete Applied Mathematics;2010-10

5. New families of graphs without short cycles and large size;Discrete Applied Mathematics;2010-06

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