Frobenius contraction of \(G\)-modules
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Publication:424848
DOI10.5802/aif.2681zbMath1257.14035arXiv1004.1939OpenAlexW2962891503MaRDI QIDQ424848
Publication date: 6 June 2012
Published in: Annales de l'Institut Fourier (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1004.1939
Representations of Lie algebras and Lie superalgebras, algebraic theory (weights) (17B10) Representation theory for linear algebraic groups (20G05) Grassmannians, Schubert varieties, flag manifolds (14M15) Characteristic (p) methods (Frobenius endomorphism) and reduction to characteristic (p); tight closure (13A35) Cohomology theory for linear algebraic groups (20G10)
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Cites Work
- A splitting of the Frobenius morphism on the whole algebra of distributions of \(\mathrm{SL}_2\)
- Quantum groups at roots of 1
- Frobenius splitting and cohomology vanishing for Schubert varieties
- Notes on homological algebra and representations of Lie algebras
- Cohomology, hyperalgebras, and representations
- Frobenius splitting in characteristic zero and the quantum Frobenius map
- Algebraization of Frobenius splitting via quantum groups.
- Frobenius splitting methods in geometry and representation theory
- The Frobenius morphism of Schubert schemes
- Irreducible modules of quantized enveloping algebras at roots of 1
- Cohomology of infinitesimal quantum algebras
- Generalized \(q\)-Schur algebras and quantum Frobenius
- Representations of quantum algebras
- Filtrations of $G$-modules
- Contracting modules and standard monomial theory for symmetrizable Kac-Moody algebras
- Introduction to quantum groups
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