Determinants, integrality and Noether's theorem for quantum commutative algebras
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Publication:677452
DOI10.1007/BF02785538zbMath0878.16019MaRDI QIDQ677452
Miriam Cohen, Shenglin Zhu, Sara Westreich
Publication date: 5 January 1998
Published in: Israel Journal of Mathematics (Search for Journal in Brave)
categories of modulesGrassmann algebrasNoether's theoremtriangular Hopf algebrasfinite groups of automorphismsaffine algebrasgroup gradingstwist mapsactions of finite dimensional cocommutative Hopf algebrasnon-commutative determinant functionsquantum-commutative modulessymmetric braidings
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Cites Work
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- The nilpotency of the radical in a finitely generated P.I. ring
- Fixed rings of finite automorphism groups of associative rings
- Fixed rings and integrality
- On the antipode of a quasitriangular Hopf algebra
- Integrality for PI-rings
- Finite generation of the invariants of finite dimensional Hopf algebras
- From supersymmetry to quantum commutativity
- Semiinvariants for Hopf algebra actions
- Quantum groups of dimension \(pq^2\)
- Integrality of module algebras over its invariants
- Actions of Commutative Hopf Algebras
- Crossed Products and Inner Actions of Hopf Algebras
- Generalized Lie algebras
- Two dual classes of bialgebras related to the concepts of “quantum group” and “quantum lie algebra”
- Integrality Over Fixed Rings
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