We consider GKM-manifolds admitting an equivariant stably complex structure and the well- known labelled graphs that arise from them that encode the fixed point
Let X be a Fano threefold and (C)*×X→ X an algebraic action. Then X has a S1-invariant K(a)hler structure and the corresponding S1-action admits an equivarian
We introduce the class of toric (2n, k)-manifolds, which are special class of closed, smooth manifolds M2n equipped with a smooth effective action of the compac
In this talk, I will describe a necessary and sufficient condition that when a real moment-angle complex (RMAC) is a topological manifold, which is based on M.
The talk is based on the joint work with Victor Buchstaber.Toric topology associates to each simple n-polytope P with facets F1,..., Fm an (m + n)- dimensional
A classical question by Steenrod (late 1940s) was whether it is possible to realize an integral homology class of a topological space by a continuous image of t