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- W2952446376 abstract "Let G be a real form of a complex reductive group. Suppose that we are given involutions sigma and theta of G. Let H=G^sigma denote the fixed group of sigma and let K=G^theta denote the fixed group of theta. We are interested in calculating the double coset space Hbackslash G/K. We use moment map and invariant theoretic techniques to calculate the double cosets, especially the ones that are closed. One salient point of our results is a stratification of a quotient of a compact torus over which the closed double cosets fiber as a collection of trivial bundles." @default.
- W2952446376 created "2019-06-27" @default.
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- W2952446376 date "2008-04-23" @default.
- W2952446376 modified "2023-09-27" @default.
- W2952446376 title "Real double coset spaces and their invariants" @default.
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