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首页> 外文期刊>Journal of Algebra >Components of Springer fibers associated to closed orbits for the symmetric pairs (Sp(2n),GL(n)) and (O(n),O(p)×O(q)) II
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Components of Springer fibers associated to closed orbits for the symmetric pairs (Sp(2n),GL(n)) and (O(n),O(p)×O(q)) II

机译:与对称对(Sp(2n),GL(n))和(O(n),O(p)×O(q))II的闭合轨道相关的Springer纤维的成分

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摘要

Let (G,K) be either (Sp(2n),GL(n)) or (O(n),O(p)×O(q)), p+q=n. This is the second of two articles describing the structure of certain components of Springer fibers related to the pair (G,K). The results of the first are used to show that certain components of Springer fibers are iterated bundles. Several consequences, including a vanishing theorem for sheaf cohomology, are given. It is shown that for (Sp(2n),GL(n)) a maximal torus of K acts on these components.
机译:令(G,K)为(Sp(2n),GL(n))或(O(n),O(p)×O(q)),p + q = n。这是两篇文章的第二篇,描述与该对(G,K)相关的Springer纤维某些成分的结构。第一个结果用于显示Springer纤维的某些组件是迭代束。给出了几种结果,包括关于层同调的消失定理。结果表明,对于(Sp(2n),GL(n)),K的最大圆环作用于这些分量。

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