activity
20172019
most citedOn integral cohomology of certain orbifolds

3 citations · 3 across the 2 of their papers we have counts for

collaborators

6 papers

math.AT2019

Equivariant cobordism of torus orbifolds

Soumen Sarkar, Dong Youp Suh

Torus orbifolds are topological generalization of symplectic toric orbifolds. We give a construction of smooth orbifolds with torus actions whose boundary is a disjoint union of to…

math.AT2018

GKM theory for orbifold stratified spaces and application to singular toric varieties

Soumen Sarkar, Jongbaek Song

We study the GKM theory for a equivariant stratified space having orbifold structures in tis successive quotients. Then, we introduce the notion of an \emph{almost simple polytope}…

math.AT2018

Cohomology Rings of a Class of Torus Manifolds

Soumen Sarkar, Donald Stanley

Torus manifolds are topological generalization of smooth projective toric manifolds. We compute the rational cohomology ring of a class of smooth locally standard torus manifolds w…

math.AT2018

Higher equivariant and invariant topological complexity

Marzieh Bayeh, Soumen Sarkar

In this paper we introduce the concepts of higher equivariant and invariant topological complexity; and study their properties. Then we compare them with equivariant LS-category. W…

math.AT2018

Infinite Families of Equivariantly Formal Toric Orbifolds

Anthony Bahri, Soumen Sarkar, Jongbaek Song

The simplicial wedge construction on simplicial complexes and simple polytopes has been used by a variety of authors to study toric and related spaces, including non-singular toric…

math.AT20173 cited

On integral cohomology of certain orbifolds

Anthony Bahri, Dietrich Notbohm, Soumen Sarkar +1

The CW structure of certain spaces, such as effective orbifolds, can be too complicated for computational purposes. In this paper we use the concept of -CW complex stru…