1995
DOI: 10.1007/978-1-4612-0783-2
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Quantum Groups

Abstract: Introduction to Axiomatic 33 HIRSCH. Differential Topology. Set Theory. 2nd ed. 34 SPITZER. Principles of Random Walk. 2nd ed. 2 OXTOBY. Measure and Category. 2nd ed. 35 WERMER. Banach Algebras and Several 3 SCHAEFFER. Topological Vector Spaces. Complex Variables. 2nd ed. 4 HILTON/STAMMBACH. A Course in 36 KELLEy/NAMIOKA et al. Linear Topological Homological Algebra. Spaces. 5 MAC LANE. Categories for the Working 37 MONK. Mathematical Logic. Mathematician. 38 GRAUERT/FRITZSCHE. Several Complex 6 HUGHES/PIPER. … Show more

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Cited by 1,628 publications
(1,963 citation statements)
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“…For unexplained concepts and notation about Hopf algebras we refer to [11], [12], [13], [15]. By α, β, γ... we will usually denote Hopf automorphisms of H.…”
Section: Preliminariesmentioning
confidence: 99%
“…For unexplained concepts and notation about Hopf algebras we refer to [11], [12], [13], [15]. By α, β, γ... we will usually denote Hopf automorphisms of H.…”
Section: Preliminariesmentioning
confidence: 99%
“…Hence, there is a one-to-one correspondence between string condensates and solutions to this equation. (Solutions to this equation, in turn, correspond to "tensor categories" [Kassel (1995)…”
mentioning
confidence: 99%
“…# Every Poisson-Lie moment map µ generates the action of the Lie algebra G and, in good cases, this G-action can be lifted to the action of the symmetry group G. Let us now show that the moment maps B L , B R are those "good" cases yielding the global non-anomalous Poisson-Lie symmetries. The following exposition uses some standard conventions concerning the Hopf algebra calculations (see [8]), namely, the repeated application of the coproduct is written as…”
Section: Quasi-adjoint Actionmentioning
confidence: 99%