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Fuzzy maximal ideals and complete normal fuzzy ideals in G-near-rings are considered, and related properties are investigated.
We introduce a new type of generalized derivations associate with Hochschild 2-cocycles and prove that every generalized Jordan derivation of this type is a generalized derivation under certain condit...
I. N. Herstein proved that any Jordan derivation on a prime ring of characteristic not 2 is a derivation. M. Breşar extended this result to semiprime rings, while M. Ferrero and C. Haetinger exte...
In this paper, we introduce some characterizations for augmented graded rings in special cases.
The converse of [7, Theorem 3.3] is provided. For an Artinian G-ring, a few results are investigated.
Using fuzzy ideals, characterizations of Noetherian G-rings are given, and a condition for a G-ring to be Artinian is also given.
The aim of this paper is to study the properities of the extended centroid of the prime G-rings. Main results are the following theorems: (1) Let M be a simple G-ring with unity. Suppose that for some...
The aim of this paper is to introduce the notion of fuzzy left (resp. right) ideals of G-near-rings, and to study the related properties.
In this paper, we prove the commutativity of a ring R with unity satisfying one of the following ring properties: (P1) For each x, y in R, {1- h(yxr)}[x,yxr - f(yxr)]{1-g(yxr)}=0 for some (P2) Given x...
Augmented Graded Rings     Augmented Graded Rings  rings       2010/3/5
In this paper we study the augmented graded rings and give the ralationship between these rings and stronger properties of graded rings.
Let X = {M : Z*(M) = 0} and X* = {M : Q <= P<=M, P/Q (BAK) X implies P/Q = 0} be classes of R-modules. In this note we study the structure of rings R over which every module M has a decomposition M = ...
Let R be a prime ring. Let s , t be two homomorphisms and d be a (s,t)-derivation of R. The purpose of this paper is to prove two results: (i) If char R \neq 2, U is a non-zero ideal of R, s is subjec...
In this paper, we proved some results for one-sided (s, t)-Lie ideals in prime rings.
A NOTE ON GAMMA RINGS     GAMMA RINGS  G-ring  D a non-zero left       2010/3/17
Let M be a G-ring and D a non-zero left derivation on M. We show that if there exists an element m in M such that D(m) is a right non-zero divisor, then M is commutative.

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