Given an n/3-neighbourly simplicial complex K on vertex set [n],we show that the moment-angle complex ZK is a co-H-space if and only if K satisfies a homotopy analogue of the Golod property. This gives a sufficient condition for the integral formality of ZK
AbstractIn this survey the cohomology rings H∗(M3;Z2) of orientable Seifert and graph manifolds are ...
Any finite simplicial complex K and a partition of the vertex set of K determines a canonical quotie...
Let Mu be an n-vertex combinatorial triangulation of a Ζ2-homology d-sphere. In this paper we p...
This paper aims to find the most general combinatorial conditions under which a moment-angle complex...
This paper is obtained as as synergy of homotopy theory, commutative algebra and combinatorics. We g...
We put a cochain complex structure ${CH}^*(\mathcal Z_K)$ on the cohomology of a moment-angle comple...
We study the homotopy types of moment-angle complexes, or equivalently, of complements of coordinate...
AbstractThis article gives a natural decomposition of the suspension of generalized moment-angle com...
We answer a problem posed by Panov, which is to describe the relationship between the wedge summands...
This thesis presents systematic constructions of new non-trivial higher Massey products in the cohom...
It was conjectured by Goyal, Shukla and Singh that the independence complex of the categorical produ...
The study of torus actions led to the discovery of moment-angle complexes and their generalization, ...
As part of various obstruction theories, non-trivial Massey products have been studied in symplectic...
We prove a conjecture of Bahri, Bendersky, Cohen and Gitler: if K is a shifted simplicial complex on...
AbstractThe homotopy type of the complement of a complex coordinate subspace arrangement is studied ...
AbstractIn this survey the cohomology rings H∗(M3;Z2) of orientable Seifert and graph manifolds are ...
Any finite simplicial complex K and a partition of the vertex set of K determines a canonical quotie...
Let Mu be an n-vertex combinatorial triangulation of a Ζ2-homology d-sphere. In this paper we p...
This paper aims to find the most general combinatorial conditions under which a moment-angle complex...
This paper is obtained as as synergy of homotopy theory, commutative algebra and combinatorics. We g...
We put a cochain complex structure ${CH}^*(\mathcal Z_K)$ on the cohomology of a moment-angle comple...
We study the homotopy types of moment-angle complexes, or equivalently, of complements of coordinate...
AbstractThis article gives a natural decomposition of the suspension of generalized moment-angle com...
We answer a problem posed by Panov, which is to describe the relationship between the wedge summands...
This thesis presents systematic constructions of new non-trivial higher Massey products in the cohom...
It was conjectured by Goyal, Shukla and Singh that the independence complex of the categorical produ...
The study of torus actions led to the discovery of moment-angle complexes and their generalization, ...
As part of various obstruction theories, non-trivial Massey products have been studied in symplectic...
We prove a conjecture of Bahri, Bendersky, Cohen and Gitler: if K is a shifted simplicial complex on...
AbstractThe homotopy type of the complement of a complex coordinate subspace arrangement is studied ...
AbstractIn this survey the cohomology rings H∗(M3;Z2) of orientable Seifert and graph manifolds are ...
Any finite simplicial complex K and a partition of the vertex set of K determines a canonical quotie...
Let Mu be an n-vertex combinatorial triangulation of a Ζ2-homology d-sphere. In this paper we p...
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