Finite good filtration dimension for modules over an algebra with good filtration.

DOI10.1016/j.jpaa.2005.02.014zbMath1117.20035arXivmath/0405238OpenAlexW2123221051MaRDI QIDQ2491733

Wilberd van der Kallen

Publication date: 29 May 2006

Published in: Journal of Pure and Applied Algebra (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math/0405238

zbMATH Keywords

cohomology groupscohomology ringsgood filtrationsNoetherian modulesconnected reductive algebraic groupsfinitely generated commutative algebrasgood filtration dimension

Mathematics Subject Classification ID

Representation theory for linear algebraic groups (20G05) Group actions on varieties or schemes (quotients) (14L30) Cohomology theory for linear algebraic groups (20G10)

Related Items (1)

Finite Schur filtration dimension for modules over an algebra with Schur filtration.

Cites Work

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• Cohomology of induced representations for algebraic groups
• A canonical filtration for certain rational modules
• Contractions of the actions of reductive algebraic groups in arbitrary characteristic
• Geometrically reductive Hopf algebras
• Lectures on Frobenius splittings and \(B\)-modules
• Cohomology of finite group schemes over a field
• Algebraic homogeneous spaces and invariant theory
• Multi-cones over Schubert varieties
• Cohomology of Lie Algebras and Algebraic Groups
• Filtrations of $G$-modules

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