On a Theorem of Posner for 3-Prime Near-Rings with (s, t) - Derivation
On a Theorem of Posner for 3-Prime Near-Rings with (s, t) - Derivation
The analog of Posner’s theorem on the composition of two derivations in prime rings is proved for 3–prime near-rings with d1 a (σ, τ )–derivation and d2 a derivation.
___
- 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.
- Bell, H. E. and Arga¸c, N. Derivations, products of derivations and commutativity in near- rings, Algebra Colloquium 8 4, 399–407, 2001.
- Bell, H. E. and Mason G. On Derivations in Near-rings, Near-rings and Near-fields (North- Holland Mathematical Studies 137, 1987).
- G¨olba¸sı, ¨O. and Aydın, N. Results on prime near-rings with (σ, τ )–derivation, Mathematical Journal of Okayama University 46, 1–7, 2004.
- Pilz, G. Near-rings, 2nd Ed. (North Holland, Amsterdam, 1983).
- Posner, E. C. Derivations in prime rings, Proc. Amer. Math. Soc. 8, 1093–1100, 1957.
- Yayın Aralığı: Yılda 6 Sayı
- Başlangıç: 2002
- Yayıncı: Hacettepe Üniversitesi Fen Fakultesi
Sayıdaki Diğer Makaleler
A Generalized Formula for Inclusion Probabilities in Ranked Set Sampling
Fikri GÖKPINAR, Yaprak Arzu ÖZDEMİR
A Tabu Search Algorithm to Solve a Course Timetabling Problem
Çağdaş Hakan ALADAĞ, Gülsüm HOCAOĞLU
Some results on prime rings and $(sigma,tau)$- Lie ideals
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 (s, t) - Derivation
Some Results on Prime Rings and (s, t) - Lie Ideals
Some Remarks on Indefinite Binary Quadratic Forms and Quadratic Ideals
The Geometrical Structure of a Complexified Complete Set of Pairwise Orthogonal Latin Squares
Hülya BAYRAK, Turgut Aysel VANLI
Algebraic Models of Smooth Manifolds and Non-Zero Harmonicity