Quantum deformations of the Lorentz group. The Hopf-algebra level
S. L. Woronowicz, S. Zakrzewski (1994)
Compositio Mathematica
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Quantum deformations of the Lorentz group. The Hopf-algebra level
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We construct quantum commutators on comodule algebras over coquasitriangular Hopf algebras, so that they are quantum group coinvariant and have the generalized antisymmetry and Leibniz properties. If the coquasitriangular Hopf algebra is additionally cotriangular, then the quantum commutators satisfy a generalized Jacobi identity, and turn the comodule algebra into a quantum Lie algebra. Moreover, we investigate the projective and injective dimensions of some Doi-Hopf modules over a...
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Preface, Contents
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