Constants of coordinate differential calculi defined by Yang-Baxter operators.
From MaRDI portal
Publication:1403893
DOI10.1016/S0021-8693(03)00337-5zbMath1040.17009MaRDI QIDQ1403893
Publication date: 20 August 2003
Published in: Journal of Algebra (Search for Journal in Brave)
Quantum groups (quantized enveloping algebras) and related deformations (17B37) Geometry of quantum groups (58B32)
Related Items (8)
Connected braided Hopf algebras. ⋮ Generalizations of Lie algebras ⋮ Computing of the Combinatorial Rank ofuq(𝔰𝔬2n+1) ⋮ Combinatorial rank of \(u_q(\mathfrak{so}_{2n})\) ⋮ Right coideal subalgebras of \(U_q^+(\mathfrak{so}_{2n+1})\) ⋮ PBW-bases of coideal subalgebras and a freeness theorem ⋮ Right coideal subalgebras in \(U_q(\mathfrak{sl}_{n+1})\) ⋮ Braided version of Shirshov-Witt theorem
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Yetter-Drinfel'd categories associated to an arbitrary bialgebra
- On Lie algebras in the category of Yetter-Drinfeld modules
- Quantum groups and quantum shuffles
- Weak Hopf algebras and some new solutions of the quantum Yang-Baxter equation
- An existence condition for multilinear quantum operations
- A freeness theorem for Nichols algebras
- On differential calculus in bialgebras and quantum groups
- Multilinear quantum Lie operations
- Differential calculus on compact matrix pseudogroups (quantum groups)
- Algebraic approach to calculuses with partial derivatives
- The ideals of free differential algebras
- Braided groups
- Free differential calculus. V: The Alexander matrices reexamined
- Bialgebras of type one*
- A characterization of the borel-like subalgebras of quantum enveloping algebras
- Introduction to quantum groups
- On the classification of \(q\)-algebras.
- Quantum symmetric algebras
This page was built for publication: Constants of coordinate differential calculi defined by Yang-Baxter operators.