On the homology of exotic Springer fibers

Mathematics – Representation Theory

Scientific paper

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36 pages

Scientific paper

We determine the structure of the total homology groups of exotic Springer fibers as affine Weyl group representations. As applications, we provide single top/socle property of standard modules in the exotic Deligne-Langlands correspondence (except for root of unity case), an analogue of Verma's theorem, the coincidence of analytic/geometric gradings in the $C ^{\infty}$-realization of anti-spherical modules of graded Hecke algebras of type $\mathsf{BC}$ with unequal parameters, among others.

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