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Equivariant positivity conjecture for Chern-Mather classes of symmetric-subgroup orbit closures
Let $G$ be a reductive algebraic group with involution $\theta$ , let $K=G^{\theta}_0$ be the identity component of the fixed-point group, and let $B\supset H$ be a $\theta$ -stable…
openchern-mather-classes equivariant-intersection-theory symmetric-subgroups
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Equivariant positivity conjecture for Chern-Mather classes of symmetric-subgroup orbit closures