Abrir - RDU - Universidad Nacional de Córdoba

110 BIBLIOGRAFÍA
[Mk3] A. Masuoka, ‘The p n theorem for semisimple Hopf algebras’, Proc. Amer. Math. Soc. 124
(1996), no. 3, 735–737.
[Mk4] A. Masuoka, ‘Examples of almost commutative Hopf algebras which are not coquasitriangular’,
Hopf algebras, Lecture Notes in Pure and Appl. Math., 237 (2004), Dekker, New York,
185–191.
[Mk5] A. Masuoka, ‘Defending the negated Kaplansky conjecture’, Proc. Am. Math. Soc. 129
(2001), no. 11, 3185–3192.
[Mo] S. Montgomery, Hopf Algebras y their Actions on Rings, CBMS Reg. Conf. Ser. Math. 82
(1993). American Mathematical Society (AMS).
[MuI] E. Müller, ‘Some topics on Frobenius-Lusztig kernels I’, J. Algebra 206 (1998), no. 2,
624–658.
[MuII] E. Müller, ‘Some topics on Frobenius-Lusztig kernels II’, J. Algebra 206 (1998), no. 2,
659–681.
[Mu2] E. Müller, ‘Finite subgroups of the quantum general linear group’, Proc. London Math.
Soc. (3) 81 (2000), no. 1, 190–210.
[Na1] S. Natale, ‘Quasitriangular Hopf algebras of dimension pq’, Bull. Lond. Math. Soc. 34
(2002), no. 3, 301–307.
[Na2] S. Natale, ‘On semisimple Hopf algebras of dimension pq 2 ’, J. Algebra 221 (1999), no. 1,
242–278.
[Ng] S-H. Ng, ‘Non-semisimple Hopf algebras of Dimension p 2 ’, J. Algebra 255 (2002), no. 1,
182–197.
[NZ] W.D. Nichols y M. B. Zoeller, ‘A Hopf algebra freeness Theorem’, Am. J. Math. 111
(1989), no. 2, 381–385.
[OSch1] U. Oberst y H-J. Schneider, ‘Untergruppen formeller Gruppen von endlichem Index’,
J. Algebra 31 (1974), 10–44.
[OSch2] U. Oberst y H-J. Schneider, ‘Über Untergruppen endlicher algebraischer Gruppen’,
Manuscripta Math. 8 (1973), 217–241.
[PW] A. Pianzolla y A. Weiss, ‘The Rationality of Elements of Prime Order in Compact Connected
Simple Lie Groups’, J. Algebra 144 (1991), 510–521.
[R]
[R1]
R.W. Richardson, ‘Orbits, invariants, and representations associated to involutions of
reductive groups’ Invent. Math. 66, 287-312 (1982).
D. Radford, ‘The order of the antipode of a finite dimensional Hopf algebra is finite’, Am.
J. Math. 98 (1976), no 2, 333–355.
[R2] D. Radford, ‘Minimal quasitriangular Hopf algebras’, J. Algebra 157 (1993), no. 2, 285–
315.