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A unified approach on Springer fibers in the hook, two-row and two-column cases

机译:钩,两行和两列箱中的Springer纤维的统一方法

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We consider the Springer fiber over a nilpotent endomorphism. Fix a Jordan basis and consider the standard torus relative to this. We deal with the problem of describing the flags fixed by the torus which belong to a given component of the Springer fiber. We solve the problem in the hook, two-row and two-column cases. We provide two main characterizations which are common to the three cases, and which involve dominance relations between Young diagrams and combinatorial algorithms. Then, for these three cases, we deduce topological properties of the components and their intersections.
机译:我们认为斯普林格纤维具有幂等内态。确定约旦基准,并考虑与此相关的标准圆环。我们处理描述由圆环固定的标志的问题,这些标志属于Springer光纤的给定组件。我们解决了在钩子,两行和两列情况下的问题。我们提供了这三种情况共有的两个主要特征,它们涉及Young图与组合算法之间的主导关系。然后,针对这三种情况,我们推导了组件及其相交的拓扑特性。

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