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On the Gorenstein property for modular invariants
Amiram Braun
Department of Mathematics
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Dive into the research topics of 'On the Gorenstein property for modular invariants'. Together they form a unique fingerprint.
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Mathematics
Exterior Algebra
100%
Finite Dimensional Vector Space
100%
Finite Group
100%
Noncommutative Algebra
100%
Polynomial
100%
Symmetric Algebra
100%
Tensor
100%
Keyphrases
Cohen-Macaulay
66%
Exterior Algebra
33%
Finite Group
33%
Finite Vector Space
33%
G-invariant
33%
Gorenstein
100%
Gorenstein Property
100%
Modular Invariants
100%
Noncommutative Algebra
33%
Polynomial Tensor
33%
Pseudoreflection
33%
Symmetric Algebra
33%
V(V)
33%