Abrir - RDU - Universidad Nacional de Córdoba

108 BIBLIOGRAFÍA
[BG]
K. A. Brown y K. R. Goodearl, Lectures on Algebraic Quantum Groups, Advanced
Courses in Mathematics - CRM Barcelona. Basel: Birkhäuser.
[CD] S. Caenepeel y S. Dascalescu, ‘Pointed Hopf algebras of dimension p 3 ’, J. Algebra 209
(1998), no. 2, 622–634.
[Ca]
E. Cartan, ‘Les groupes projectifs qui ne laissent invariante aucune multiplicité plane’, Bull.
Soc. Math. France 41 (1913), 53–96.
[CM] W. Chin and I. Musson, ‘The coradical filtration for quantized universal enveloping algebras’,
J. London Math. Soc. 53 (1996), 50–67.
[CW] A. M. Cohen y D. B. Wales, ‘Finite simple subgroups of semisimple complex Lie groups—
a survey’, Groups of Lie type and their geometries (Como, 1993), 77–96, London Math. Soc.
Lecture Note Ser., 207, Cambridge Univ. Press, Cambridge, 1995.
[DK]
C. De Concini y V. G. Kac, ‘Representations of quantum groups at roots of 1’, Operator
algebras, unitary representations, enveloping algebras, and invariant theory, Proc. Colloq. in
Honour of J. Dixmier, 1989 Paris/Fr. (1990) Prog. Math. 92, 471-506.
[DKP] C. De Concini, V. G. Kac y C. Procesi ‘Quantum coadjoint action’, J. Am. Math. Soc.
5 (1992), no. 1, 151–189.
[DL]
C. De Concini y V. Lyubashenko, ‘Quantum function algebra at roots of 1’, Adv. Math.
108 (1994), no. 2, 205–262.
[DT] Y. Doi y M. Takeuchi, ‘Cleft comodule algebras for a bialgebra’, Commun. Algebra 14
(1986), 801–818.
[Dr] V. Drinfeld, ‘Quantum groups’, Proc. Int. Congr. Math., Berkeley 1986, Vol. 1 (1987),
798-820.
[D1]
[D2]
[EG]
[FR]
E. B. Dynkin, ‘Semisimple subalgebras of semisimple Lie algebras’, Am. Math. Soc., Transl.,
II. Ser. 6 (1957), 111-243.
E. B. Dynkin, ‘Maximal subgroups of the classical groups’, Am. Math. Soc., Transl., II. Ser.
6 (1957), 245-378.
P. Etingof y S. Gelaki, ‘On families of triangular Hopf algebras’, Int. Math. Res. Not.
no. 14 (2002), 757–768.
W. Ferrer Santos and A. Ritatore, Actions and Invariants of Algebraic Groups.
[G] G. A. García, ‘On Hopf algebras of dimension p 3 ’, Tsukuba J. Math. 29 (2005), no. 1,
259–284.
[Ge1] S. Gelaki, ‘Some properties and examples of triangular pointed Hopf algebras’, Math. Res.
Lett. 6 (1999), no. 5-6, 563–572.
[Ge2] S. Gelaki, ‘Quantum Groups of dimension pq 2 ’, Israel J. Math. 102 (1997), 227–267.
[GR]
R. L. Griess Jr. y A. J. Ryba, ‘Finite simple groups which projectively embed in an
exceptional Lie group are classified!’ Bull. Amer. Math. Soc. (N.S.) 36 (1999), no. 1, 75–93.