activity
20012005
most citedSimple homotopy types of Hom-complexes, neighborhood complexes, Lovász complexes, and atom crosscut complexes

27 citations · 70 across the 17 of their papers we have counts for

collaborators
Showing 2003Show all

6 papers · 1 filter

math.CT20032 cited

Group Actions on Posets

Eric Babson, Dmitry N. Kozlov

In this paper we study quotients of posets by group actions. In order to define the quotient correctly we enlarge the considered class of categories from posets to loopfree categor…

math.CO20039 cited

Complexes of graph homomorphisms

Eric Babson, Dmitry N. Kozlov

is a polyhedral complex defined for any two undirected graphs and . This construction was introduced by Lovász to give lower bounds for chromatic numbers of graph…

math.AG20031 cited

A desingularization of real differentiable actions of finite groups

Eva Maria Feichtner, Dmitry N. Kozlov

We provide abelianizations of differentiable actions of finite groups on smooth real manifolds. De Concini-Procesi wonderful models for (local) subspace arrangements and a careful…

math.CO20032 cited

Incidence combinatorics of resolutions

Eva Maria Feichtner, Dmitry N. Kozlov

We introduce notions of combinatorial blowups, building sets, and nested sets for arbitrary meet-semilattices. This gives a common abstract framework for the incidence combinatoric…

math.CO2003

Topological obstructions to graph colorings

Eric Babson, Dmitry N. Kozlov

For any two graphs and Lovász has defined a cell complex having in mind the general program that the algebraic invariants of these complexes should provide obstr…

math.AG2003

Abelianizing the real permutation action via blowups

Eva Maria Feichtner, Dmitry N. Kozlov

We present an abelianization of the permutation action of the symmetric group S_n on R^n in analogy to the Batyrev abelianization construction for finite group actions on complex m…