Hall algebras and quantum Frobenius
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Publication:986634
DOI10.1215/00127094-2010-036zbMath1237.17019arXivmath/0601150OpenAlexW3102187616MaRDI QIDQ986634
Publication date: 11 August 2010
Published in: Duke Mathematical Journal (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0601150
Quantum groups (quantized enveloping algebras) and related deformations (17B37) Hecke algebras and their representations (20C08) Representations of associative Artinian rings (16G10)
Related Items (4)
Existence and simulation of positive solutions for \(m\)-point fractional differential equations with derivative terms ⋮ Generalized \(q\)-Schur algebras and quantum Frobenius ⋮ A CATEGORIFICATION OF A QUANTUM FROBENIUS MAP ⋮ Multiparameter quantum groups at roots of unity
Cites Work
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- A geometric setting for the quantum deformation of \(\mathrm{GL}_n\)
- Quantum groups at roots of 1
- Schubert varieties and Demazure's character formula
- Hodge modules, equivariant \(K\)-theory and Hecke algebras
- Hall algebras and quantum groups
- On algebras of finite representation type
- Aperiodicity in quantum affine \(\mathfrak g\mathfrak l_n\)
- Algebraization of Frobenius splitting via quantum groups.
- Kazhdan-Lusztig conjecture for affine Lie algebras with negative level
- Generalized \(q\)-Schur algebras and quantum Frobenius
- Representations of Algebraic Groups
- Finite Dimensional Hopf Algebras Arising From Quantized Universal Enveloping Algebras
- Canonical Bases Arising from Quantized Enveloping Algebras
- Tensor Structures Arising from Affine Lie Algebras. IV
- Contracting modules and standard monomial theory for symmetrizable Kac-Moody algebras
- Quantum groups, the loop Grassmannian, and the Springer resolution
- Frobenius morphisms and representations of algebras
- Endomorphisms of linear algebraic groups
- Introduction to quantum groups
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