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Dynamical Yang-Baxter equation and quantum vector bundles
J. Donin
, A. Mudrov
Department of Mathematics
Bar-Ilan University
Research output
:
Contribution to journal
›
Article
›
peer-review
19
Scopus citations
Overview
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Dive into the research topics of 'Dynamical Yang-Baxter equation and quantum vector bundles'. Together they form a unique fingerprint.
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Keyphrases
Vector Bundles
100%
Dynamical Yang-Baxter Equation
100%
Quantum State Vector
100%
Coadjoint Orbits
66%
Dynamic Twist
66%
Natural Environment
33%
Semisimple
33%
Hopf Algebra
33%
R-matrix
33%
Associative Algebra
33%
Equivariant
33%
Reductive Lie Algebras
33%
Categorical Approach
33%
Product Quantization
33%
Monoidal Category
33%
Star Product
33%
Reductive Lie Group
33%
Levi Subalgebra
33%
Mathematics
Yang-Baxter Equation
100%
Vector Bundle
100%
Reductive
66%
Coadjoint Orbit
66%
Matrix (Mathematics)
33%
Associative Algebra
33%
Semisimple
33%
Hopf Algebras
33%
Lie Algebra
33%
Lie Group
33%
Subalgebra
33%
Equivariant
33%