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- Q20087658 subject Q6465283.
- Q20087658 subject Q7217283.
- Q20087658 abstract "In graph theory, the (a, b)-decomposability of an undirected graph is the existence of a partition of its edges into a + 1 sets, each one of them inducing a forest, except one who induces a graph with maximum degree b. If this graph is also a forest, then we call this a F(a, b)-decomposition.A graph with arboricity a is (a, 0)-decomposable. Every (a, 0)-decomposition or (a, 1)-decomposition is a F(a, 0)-decomposition or a F(a, 1)-decomposition respectively.".
- Q20087658 wikiPageExternalLink abstract.
- Q20087658 wikiPageExternalLink abstract.
- Q20087658 wikiPageExternalLink abstract.
- Q20087658 wikiPageExternalLink dmgt09bis.pdf.
- Q20087658 wikiPageExternalLink jgt09bsy.pdf.
- Q20087658 wikiPageExternalLink S0012365X07010771.
- Q20087658 wikiPageExternalLink S0012365X1100029X.
- Q20087658 wikiPageExternalLink S0095895604001273.
- Q20087658 wikiPageExternalLink S0095895608000774.
- Q20087658 wikiPageExternalLink S0095895611000438.
- Q20087658 wikiPageExternalLink S0195669807001151.
- Q20087658 wikiPageWikiLink Q131476.
- Q20087658 wikiPageWikiLink Q1810244.
- Q20087658 wikiPageWikiLink Q3115604.
- Q20087658 wikiPageWikiLink Q4784907.
- Q20087658 wikiPageWikiLink Q547823.
- Q20087658 wikiPageWikiLink Q6465283.
- Q20087658 wikiPageWikiLink Q7217283.
- Q20087658 wikiPageWikiLink Q959831.
- Q20087658 comment "In graph theory, the (a, b)-decomposability of an undirected graph is the existence of a partition of its edges into a + 1 sets, each one of them inducing a forest, except one who induces a graph with maximum degree b. If this graph is also a forest, then we call this a F(a, b)-decomposition.A graph with arboricity a is (a, 0)-decomposable. Every (a, 0)-decomposition or (a, 1)-decomposition is a F(a, 0)-decomposition or a F(a, 1)-decomposition respectively.".
- Q20087658 label "(a,b)-decomposability".