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Miscellany

(๐”ฐ๐”ฉ2)-Invariant Forms on Their Modules

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Pages 1685-1703 | Received 01 Sep 2001, Published online: 21 Oct 2011

References

  • Brรถcker , T. and Dieck , T. 1995 . Representations of Compact Lie Groups New-York : Springer-Verlag .
  • Greub , W. 1978 . Multilinear Algebra , 2nd ed. New York : Springer-Verlag .
  • Joseph , A. 1996 . Rosso's form and quantized Kac-Moody algebras . Math. Z. , 222 : 543 โ€“ 571 .
  • Kashina , Y. , Sommerhauser , Y. and Yongchang , Zhu . 2002 . Self-dual modules of semisimple Hopf algebras . J. Algebra , 257 ( 1 ) : 88 โ€“ 96 . [CROSSREF]
  • Kashiwara , M. 1991 . On crystal bases of the Q-analogue of universal enveloping algebras . Duke Math. J. , 63 : 465 โ€“ 516 . [CROSSREF]
  • Larson , R. G. and Radford , D. E. 1988 . Finite-dimensional cosemisimple Hopf algebras in characteristic 0 are semisimple . J. Algebra , 117 : 267 โ€“ 289 . [CROSSREF]
  • Linchenko , V. and Montgomery , S. 2000 . A Frobenius-Schur theorem for Hopf algebras . Algebra Representation Theory , 3 : 347 โ€“ 355 . [CROSSREF]
  • Montgomery , S. 1993 . Hopf Algebras and Their Actions on Rings , CBMS. Lecture in Math., Vol. 82 Providence, RI : AMS . CBMS
  • Rosso , M. 1990 . Analogues de la forme de Killing et du theoreme d'Harish-Chandra pour les groupes . Ann, Sci, Ecole, Norm, Sup. (4) , 23 : 445 โ€“ 467 .
  • Suter , R. 1994 . Modules over U q (๐”ฐ๐”ฉ 2) . Comm. Math. Phys. , 163 : 359 โ€“ 393 .
  • Xiao , J. 1994 . Restricted representations of U(sl(2))-quantizations . Algebra Colloq. , 1 : 56 โ€“ 66 .
  • #Communicated by R. Wisbauer.

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