activity
20012004
most citedThe octahedron recurrence and gl(n) crystals

11 citations · 14 across the 5 of their papers we have counts for

collaborators

6 papers

math.AT2004

Computation of generalized equivariant cohomologies of Kac-Moody flag varieties

Megumi Harada, Andre Henriques, Tara S. Holm

In 1998, Goresky, Kottwitz, and MacPherson showed that for certain projective varieties X equipped with an algebraic action of a complex torus T, the equivariant cohomology ring H_…

math.CO200411 cited

The octahedron recurrence and gl(n) crystals

Andre Henriques, Joel Kamnitzer

We study the hive model of gl(n) tensor products, following Knutson, Tao, and Woodward. We define a coboundary category where the tensor product is given by hives and where the ass…

math.QA20041 cited

Crystals and coboundary categories

Andre Henriques, Joel Kamnitzer

Following an idea of A. Berenstein, we define a commutor for the category of crystals of a finite dimensional complex reductive Lie algebra. We show that this endows the category o…

math.DG20042 cited

T-equivariant cohomology of cell complexes and the case of infinite Grassmannians

Megumi Harada, Andre Henriques, Tara Holm

In 1998, Goresky, Kottwitz, and MacPherson showed that for certain spaces X equipped with a torus action, the T-equivariant cohomology ring of X can be described by combinatorial d…

math.AT2003

Presentations of Noneffective Orbifolds

Andre Henriques, David Metzler

It is well-known that an effective orbifold M (one for which the local stabilizer groups act effectively) can be presented as a quotient of a smooth manifold P by a locally free ac…

math.GT2001

Orbispaces and Orbifolds from the Point of View of the Borel Construction, a new Definition

Andre Henriques

``An orbifold is a space which is locally modeled on the quotient of a vector space by a finite group.'' This sentence is so easily said or written that more than one person has mi…