Complex quantum enveloping algebras as twisted tensor products

DOI10.1007/BF00761138zbMath0818.17010OpenAlexW2094174342MaRDI QIDQ1343114

Michael Schlieker, Ralf A. Engeldinger, Chryssomalis Chryssomalakos, Bruno Zumino, Branislav Jurčo

Publication date: 31 January 1995

Published in: Letters in Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf00761138

zbMATH Keywords

universal enveloping algebrasquantum doublequasi-triangular Hopf algebrasuniversal \(R\)-matricescomplex quantum groups*-structureanti- linear anti-multiplicative involutions

Mathematics Subject Classification ID

Related Items (4)

A noncommutative Hopf structure on 𝒞 ∞[SL(2,C) as a quantum Lorentz group] ⋮ Braided Hopf algebras and differential calculus ⋮ Double quantum groups and Iwasawa decomposition ⋮ A factorization approach to the extension theory of the tensor product of nonnegative linear relations

Cites Work

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• Quantum deformation of Lorentz group
• Quantum R-matrices and factorization problems
• Six generator \(q\)-deformed Lorentz algebra
• Complex quantum groups and their quantum enveloping algebras
• The Hopf algebra of vector fields on complex quantum groups
• Complex quantum group, dual algebra and bicovariant differential calculus
• New quantum Poincaré algebra and \(\kappa\)-deformed field theory
• QUASITRIANGULAR HOPF ALGEBRAS AND YANG-BAXTER EQUATIONS
• A QUANTUM LORENTZ GROUP

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