A note on a-derivations on semiprime rings

Demonstratio Mathematica

Volumn 34, Issue 4, 2001, Pages 783-788

  Thaheem, A B ^a   Samman, M S ^a  

^a KING FAHD UNIVERSITY OF PETROLEUM AND MINERALS   (Saudi Arabia)

Author keywords

A derivation; Automorphism; Centralizing map; Commuting map; Derivation; Prime ring; Semiprime ring.; Skew derivation

Indexed keywords

EID: 85053267207     PISSN: 04201213     EISSN: 23914661     Source Type: Journal    
DOI: None     Document Type: Article

References (10)

1. M. Awami and A. B. Thaheem, A short proof of a decomposition of a von Neumann algebra, Proc. Amer. Math. Soc. 92 (1984), 81-82.
2. R. Awtar, On a theorem of Posner, Proc. Cambridge Philos. Soc. 73 (1973), 25-27.
3. H. E. Bell and W. S. Martindale, III, Centralizing mappings of semiprime rings, Canad. Math. Bull. 30 (1987), 92-101.
4. M. A. Chaudhry and A. B. Thaheem, A note on automorphisms of prime rings, Demonstratio Math. 29 (1996), 813-816.
5. T. C. Chen, Special identities with (a,3)-derivations, Riv. Mat. Univ. Parma 5 (1996), 109-119.
6. I. N. Herstein, Rings with Involution, The University of Chicago Press, 1976.
7. V. K. Kharchenko and A. Z. Popov, Skew derivations of prime rings, Comm. Algebra 20 (1992), 3321-3345.
8. J. Luh, A note on commuting automorphisms of rings, Amer. Math. Monthly 77 (1970), 61-62.
9. J. H. Mayne, Centralizing automorphisms of prime rings, Canad. Math. Bull. 19 (1976), 113-115.
10. E. Posner, Derivations in prime rings, Proc. Amer. Math. Soc. 8 (1957), 1093-1100.