Twisted hopf comodule algebras

Communications in Algebra

Volumn 24, Issue 5, 1996, Pages 1759-1775

  Beattie, M ^a   Chen, C Y ^b   Zhang, J J ^c  

^a MOUNT ALLISON UNIVERSITY   (Canada)

^b Normal University   (China)

^c UNIVERSITY OF WASHINGTON   (United States)

Author keywords

Convolution algebra; Hopf algebra; Relative Hopf module

Indexed keywords

EID: 21344453469     PISSN: 00927872     EISSN: None     Source Type: Journal    
DOI: 10.1080/00927879608825669     Document Type: Article

References (10)

1. [B] M. Beattie, Strongly inner actions, coactions and duality theorems, Tsukuba J. Math. 16 (1992), 279-293.
2. [BM] R. J. Blattner and S. Montgomery, Crossed products and Galois extensions of Hopf algebras, Pacific J. Math. 137 (1980), 37-54.
3. [CVOZ] S. Caenepeel, F. Van Oystaeyen and Y. H. Zhang, Quantum Yang-Baxter module algebras, K-Theory 8 (1994), 231-255.
4. [CC] Cai C. and Chen H., Coactions, smash products, and Hopf modules, J. Alg. 167 (1994), 85-99.
5. [DT] Y. Doi and M. Takeuchi, Cleft comodule algebras for a bialgebra, Comm. Alg. 14(5), (1986), 801-817.
6. [L] F. W. Long, The Brauer group of dimodule algebras, J. Alg. 30 (1974), 559-601.
7. [M] S. Montgomery, Hopf algebras and their actions on rings, CBMS Regional Conference Series in Mathematics 82, AMS, Providence, R.I., 1993.
8. [RT] D. E. Radford and J. Towber, Yetter-Drinfel'd categories associated to an arbitrary bialgebra, J. Pure Appl. Alg. 87 (1993), 259-279.
9. [S] M. Sweedler, Hopf Algebras, Benjamin, New York, 1969.
10. [Z] J. J. Zhang, Twisted graded algebras and equivalences of graded categories, Proc. London Math. Soc., to appear.