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References
19
[1]
[Abe] Abe, E.: Hopf Algebras. Cambridge Tracts in Math., Vol. 74. Cambridge: Cambridge Univ. Press 1980
[2]
[Connes] Connes, A.: Publ. Math. IHES Vol.62, 41 (1986) 10.1007/bf02698807
[3]
[CSSW] Carow-Watamura, U., Schlieker, M., Scholl, M., Watamura, S.: Z. Phys. C-Particles and Fields48, 159–165 (1990); Quantum Lorentz Group. Int. J. Mod. Phys. A6, 3081–3108 (1991) 10.1007/bf01565619
[4]
[CSW] Carow-Watamura, U., Schlieker, M., Watamura, S.:SO q (N) Covariant differential calculus on quantum space and quantum deformation of Schrödinger equation. Z. Phys. C-Particles and Fields49, 439–446 (1991) 10.1007/bf01549697
[5]
[Dri] Drinfeld, V.G.: Quantum groups. Proceedings of the International Congress of mathematicians, 1986, Vol. 1, pp. 798–820
[6]
[FRT] Faddeev, L.D., Reshetikhin, N.Yu., Takhtajan, L.A.: Algebra Anal.1, 178–206 (1987)
[7]
Aq-difference analogue of U(g) and the Yang-Baxter equation

Michio Jimbo

Letters in Mathematical Physics 1986 10.1007/bf00704588
[8]
Quantum deformation of lorentz group

P. Podleś, S. L. Woronowicz

Communications in Mathematical Physics 1990 10.1007/bf02473358
[9]
[Res] Reshetikhin, N.Yu.: Quantized universal enveloping algebras. The Yang-Baxter equation and invariants of links. I, II. LOMI preprints E-4-87 and E-17-87 (1987)
[10]
[Rosso] Rosso, M.: Algebras enveloppantes, quantifiees, groupes quantiques compacts de matrices et calcul differentiel non commutatif. Duke Math. J.61, 11–40 (1990) 10.1215/s0012-7094-90-06102-2
[11]
[Stach] Stachura, P.: Bicovariant differential calculi onS m uU(2). Lett. Math. Physics (to appear)
[12]
[SVZ] Schmidke, W.M., Vokos, S.P., Zumino, B.: Z. Phys. C48, 249–255 (1990) 10.1007/bf01554473
[13]
[SWZ] Schirrmacher, A., Wess, J., Zumino, B.: The two-parameter deformation ofGL(2), its differential calculus and Lie algebra. Preprint KA-THEP-19-1990 10.1007/bf01555507
[14]
[Takh] Takhtajan, L.: Quantum groups and integrable systems. Adv. Stud. Pure Math. 19
[15]
[Weich] Weich, W.: Ph. D. Thesis, Die QuantengruppeSU q (2)-kovariante Differentialrechnung und ein quantensymmetrisches quantenmechanisches Modell. Karlsruhe University, November 1990
[16]
[Wor1] Woronowicz, S.L.: Publ. Res. Inst. Math. Sci., Kyoto University,23, 117–181 (1987) 10.2977/prims/1195176848
[17]
[Wor2] Woronowicz, S.L.: Commun. Math. Phys.111, 613–665 (1987) 10.1007/bf01219077
[18]
[Wor3] Woronowicz, S.L.: Commun. Math. Phys.122, 122–170 (1989) 10.1007/bf01221411
[19]
[Wor4] Woronowicz, S.L.: Invent. Math.93, 35–76 (1988) 10.1007/bf01393687
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Published
Dec 01, 1991
Vol/Issue
142(3)
Pages
605-641
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Cite This Article
Ursula Carow-Watamura, Michael Schlieker, Satoshi Watamura, et al. (1991). Bicovariant differential calculus on quantum groupsSU q (N) andSO q (N). Communications in Mathematical Physics, 142(3), 605-641. https://doi.org/10.1007/bf02099103
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