On a theorem of Posner for 3-prime near-rings with $(sigma,tau)$ derivation
On a theorem of Posner for 3-prime near-rings with $(sigma,tau)$ derivation
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- [1] Beidar, K.I., Fong, Y. and Wang, X. K. Posner and Herstein Theorems for derivations of 3-prime near-rings, Communications in Algebra 24(5), 1581-1589, 1996.
- [2] Bell, H. E. and Argaç, N. Derivations, products of derivations and commutativity in near-rings, Algebra Colloquium 84, 399-407, 2001.
- [3] Bell, H. E. and Mason G. On Derivations in Near-rings, Near-rings and Near-fields (North-Holland Mathematical Studies 137, 1987).
- [4] Gölbaşı, O. and Aydın, N. Results on prime near-rings with (a, t)-derivation, Mathematical Journal of Okayama University 46, 1-7, 2004.
- [5] Pilz, G. Near-rings, 2nd Ed. (North Holland, Amsterdam, 1983).
- [6] Posner, E. C. Derivations in prime rings, Proc. Amer. Math. Soc. 8, 1093-1100, 1957.
- Yayın Aralığı: 6
- Başlangıç: 2002
- Yayıncı: Hacettepe Üniversitesi Fen Fakultesi
The Geometrical Structure of a Complexified Complete Set of Pairwise Orthogonal Latin Squares
Hülya BAYRAK, Turgut Aysel VANLI
On a theorem of Posner for 3-prime near-rings with $(sigma,tau)$ derivation
A differential operator and its applications to certain multivalently analytic functions
Ahcene DJOUDI, Abdelkerim ALIOUCHE
Some Results on Prime Rings and (s, t) - Lie Ideals
Some results on prime rings and $(sigma,tau)$- Lie ideals
A Generalized Formula for Inclusion Probabilities in Ranked Set Sampling
Fikri GÖKPINAR, Yaprak Arzu ÖZDEMİR
On a Theorem of Posner for 3-Prime Near-Rings with (s, t) - Derivation