On the Cohen-Macaulay connectivity of supersolvable lattices and the homotopy type of posets
نویسندگان
چکیده
منابع مشابه
On the Cohen-Macaulay connectivity of supersolvable lattices and the homotopy type of posets
It is a well known fact that a supersolvable lattice is ELoshellable. Hence a supersolvable lattice (resp., its Stanley-Reisner ring) is Cohen-Macaulay. We prove that if L is a supersolvable lattice such that all intervals have non-vanishing Mt~bius number, then for an arbitrary element x e L the poser L {x} is also Cohen-Macaulay. Posets with this property are called 2-Cohen-Macaulay posets. I...
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On Sequentially Cohen-macaulay Complexes and Posets
The classes of sequentially Cohen-Macaulay and sequentially homotopy Cohen-Macaulay complexes and posets are studied. First, some different versions of the definitions are discussed and the homotopy type is determined. Second, it is shown how various constructions, such as join, product and rank-selection preserve these properties. Third, a characterization of sequential Cohen-Macaulayness for ...
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ژورنال
عنوان ژورنال: European Journal of Combinatorics
سال: 1995
ISSN: 0195-6698
DOI: 10.1016/0195-6698(95)90021-7