Irreducible components of two-row Springer fibers for all classical types

Mee Seong Im, C. Lai, A. Wilbert
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引用次数: 3

Abstract

We give an explicit description of the irreducible components of two-row Springer fibers for all classical types using cup diagrams. Cup diagrams can be used to label the irreducible components of two-row Springer fibers. Given a cup diagram, we explicitly write down all flags contained in the component associated to the cup diagram. This generalizes results by Stroppel--Webster and Fung to all classical types.
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两排施普林格纤维的不可还原成分,适用于所有经典类型
用杯形图给出了所有经典类型的两列Springer光纤的不可约分量的显式描述。杯形图可用于标记两排斯普林格光纤的不可约组分。给定一个杯状图,我们显式地写下与杯状图关联的组件中包含的所有标志。这将Stroppel- Webster和Fung的结果推广到所有经典类型。
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Symmetry breaking differential operators for tensor products of spinorial representations. Irreducible components of two-row Springer fibers for all classical types PRV for the fusion product, the case $$\uplambda \gg \mu $$ Norms and Cayley–Hamilton algebras Locally finite representations over Noetherian Hopf algebras
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