V.Uma

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

collaborators

3 papers

math.AT2006★ 3 cited

K-theory of torus manifolds

V. Uma

The {\it torus manifolds} have been defined and studied by M. Masuda and T. Panov (arXiv:math.AT/0306100) who in particular describe its cohomology ring structure. In this note we…

math.AG2005

Equivariant K-theory of compactifications of algebraic groups

V. Uma

In this article we describe the $G \times G$ -equivariant $K$ -ring of $X$ , where $X$ is a regular compactification of a connected complex reductive algebraic group $G$ . Furthermore,…

math.AG2005

K-theory of quasi-toric manifolds

P. Sankaran, V. Uma

We describe the $K$ -ring of a quasi-toric manifold in terms of generators and relations. We apply our results to describe the $K$ -ring of Bott-Samelson varieties.