Cohen–Macaulay, shellable and unmixed clutters with a perfect matching of König type

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Cohen-macaulay, Shellable and Unmixed Clutters with a Perfect Matching of König Type

Let C be a clutter with a perfect matching e1, . . . , eg of König type and let ∆C be the Stanley-Reisner complex of the edge ideal of C. If all c-minors of C have a free vertex and C is unmixed, we show that ∆C is pure shellable. We are able to describe in combinatorial terms when ∆C is pure. If C has no cycles of length 3 or 4, then it is shown that ∆C is pure if and only if ∆C is pure shella...

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On Well-Covered, Vertex Decomposable and Cohen-Macaulay Graphs

Let G = (V,E) be a graph. If G is a König graph or if G is a graph without 3-cycles and 5-cycles, we prove that the following conditions are equivalent: ∆G is pure shellable, R/I∆ is Cohen-Macaulay, G is an unmixed vertex decomposable graph and G is well-covered with a perfect matching of König type e1, . . . , eg without 4-cycles with two ei’s. Furthermore, we study vertex decomposable and she...

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ژورنال

عنوان ژورنال: Journal of Pure and Applied Algebra

سال: 2008

ISSN: 0022-4049

DOI: 10.1016/j.jpaa.2007.11.010