Geometric approach to mirabolic Schur‐Weyl duality of type A

Abstract We commence by constructing the mirabolic quantum Schur algebra, utilizing the convolution algebra defined on the variety of triples of two ‐step partial flags and a vector. Subsequently, we employ a stabilization procedure to derive the mirabolic quantum . Then we present the geometric approach of the mirabolic Schur–Weyl duality of type .

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Publication Details

Journal
Journal of the London Mathematical Society
Published
2025-11-01
DOI
https://doi.org/10.1112/jlms.70343
Primary Topic
Algebraic structures and combinatorial models
Type
article
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0.00
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article

Geometric approach to mirabolic Schur‐Weyl duality of type A

Haitao Ma, Zhicheng Zhang, Zhaobing Fan
Journal of the London Mathematical Society
Algebraic structures and combinatorial models
article

Geometric approach to mirabolic Schur‐Weyl duality of type A

Haitao Ma, Zhicheng Zhang, Zhaobing Fan
article en

Abstract

Abstract We commence by constructing the mirabolic quantum Schur algebra, utilizing the convolution algebra defined on the variety of triples of two ‐step partial flags and a vector. Subsequently, we employ a stabilization procedure to derive the mirabolic quantum . Then we present the geometric approach of the mirabolic Schur–Weyl duality of type .

Journal of the London Mathematical SocietyVol. 112(5)
Harbin Engineering University (CN)
Openalex Percentile: Top 60%
Algebraic structures and combinatorial models
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Geometric approach to mirabolic Schur‐Weyl duality of type A — Haitao Ma, Zhicheng Zhang, et al. · Journal of the London Mathematical Society (2025) | TGRS Research Map | TGRS