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Double coset density in classical algebraic groups
Authors:Jonathan Brundan
Institution:Department of Mathematics, University of Oregon, Eugene, Oregon 97403-1222
Abstract:We classify all pairs of reductive maximal connected subgroups of a classical algebraic group $G$ that have a dense double coset in $G$. Using this, we show that for an arbitrary pair $(H, K)$ of reductive subgroups of a reductive group $G$ satisfying a certain mild technical condition, there is a dense $H, K$-double coset in $G$ precisely when $G = HK$ is a factorization.

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