most citedNonabelian localization in equivariant K-theory and Riemann-Roch for quotients

6 citations · 7 across the 2 of their papers we have counts for

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math.AG2005★ 1 cited

Grassmannians and representations

Dan Edidin, Christopher A. Francisco

In this note we use Bott-Borel-Weil theory to compute cohomology of interesting vector bundles on sequences of Grassmanians.

math.AG2004★ 6 cited

Nonabelian localization in equivariant K-theory and Riemann-Roch for quotients

Dan Edidin, William Graham

We prove a localization formula in equivariant algebraic -theory for an arbitrary complex algebraic group acting with finite stabilizer on a smooth algebraic space. This extends…