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Cohomological construction of quantized universal enveloping algebras
Joseph Donin, Steven Shnider
Department of Mathematics
Research output
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Contribution to journal
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Article
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peer-review
4
Scopus citations
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Dive into the research topics of 'Cohomological construction of quantized universal enveloping algebras'. Together they form a unique fingerprint.
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Keyphrases
Conjugation
100%
Comultiplication
100%
Antipode
100%
Cohomological
100%
Associativity
100%
Anti-automorphism
100%
Deformation Parameters
100%
Tensor Category
100%
Quantum Universal Enveloping Algebra
100%
Quantized Universal Enveloping Algebra
100%
Isomorphism
50%
Lie Group
50%
Associative Algebra
50%
Commutativity
50%
Morphism
50%
Regular Representation
50%
F(R)
50%
Finite-dimensional Modules
50%
Compatibility Conditions
50%
Unitary Operators
50%
Tensor Power
50%
Braided Monoidal Category
50%
RepA
50%
Semisimple Lie Algebra
50%
Tensor Structure
50%
Invariance Conditions
50%
Algebra Homomorphism
50%
Cocommutative
50%
Mathematics
Tensor
100%
Universal Enveloping Algebra
100%
Parameter Deformation
40%
Associativity
40%
Automorphism
20%
Associative Algebra
20%
Lie Group
20%
Morphism
20%
Regular Representation
20%
Commutativity
20%
Unitary Operator
20%
Semisimple Lie Algebra
20%
Homomorphism
20%