Results 61 to 70 of about 308 (83)
On ideals with skew derivations of prime rings
Let R be a prime ring and set Œx;y1 D Œx;yD xy yx for all x;y 2 R and inductively Œx;yk D ŒŒx;yk 1;y for k > 1. We apply the theory of generalized polynomial identities with automorphism and skew derivations to obtain the following result: LetR be a
N. Rehman, M. Raza
semanticscholar +1 more source
Characterization of weakly primary ideals over non-commutative rings
In this paper, we introduce the concept of weakly primary ideals over non-commutative rings. Several results on weakly primary ideals over non-commutative rings are proved. We prove that a right (resp. left) weakly primary ideal P of a ring R that is not
A. Ashour, M. Hamoda
semanticscholar +1 more source
ON THE LEVITZKI RADICAL OF MODULES
In [1] a Levitzki module which we here call an l-prime module was introduced. In this paper we define and characterize l-prime submodules. Let N be a submodule of an R-module M . If l.
N. Groenewald, D. Ssevviiri
semanticscholar +1 more source
A prime ideal principle for two-sided ideals
Many classical ring-theoretic results state that an ideal that is maximal with respect to satisfying a special property must be prime. We present a "Prime Ideal Principle" that gives a uniform method of proving such facts, generalizing the Prime Ideal ...
Reyes, Manuel L.
core +1 more source
STRUCTURE OF NEAR-RINGS SATISFYING CERTAIN POLYNOMIAL IDENTITIES
In this paper, we will introduce the concept of two-sided αgeneralized derivation in prime near-rings as it was outlined by the author N. Argac in [1]. Thereafter, we will generalize the same results proved by many authors (see [2], [4] and [5]) in the ...
A. Boua, A. Kamal
semanticscholar +1 more source
On Self-Injectivity and p-Injectivity [PDF]
A generalization of injectivity is studied and several properties are developed. Von Neumann regular rings are characterized. Sufficient conditions are given for a ring to admit a strongly regular classical left quotient ring.
Yue Chi Ming, Roger
core +1 more source
Products of generalized derivations on rings
In this paper, we show that if the product $(D_1D_2, d_1d_2)$ of generalized derivations $(D_1, d_1)$ and $(D_2, d_2)$ on an algebra $A$ is a generalized derivation, then $d_1D_2$ and $d_2D_1$ map $A$ into $\hbox{rad}(A)$.
Behresi, S. R., Mehdipour, M. J.
core
Pair-induced spectral changes and variability in compact X-ray sources [PDF]
Inverse Compton scattering of ultraviolet photons by GeV electrons produces γ-rays which in turn create electron–positron pairs if the source is sufficiently compact.
Blandford, R. D. +4 more
core
Jordan Triple Higher Derivations on Prime Rings [PDF]
In this paper, we develop some important results relating to the concepts of triple higher derivation and Jordan triple higher derivation on ring R. We show that under certain conditions on R, every Jordan triple higher derivation on R is triple higher ...
Haetinger, Claus, Salih, Salah Mehdi
core +1 more source
Co-commutators with generalized derivations in prime and semiprime rings
B. Dhara, V. Filippis
semanticscholar +1 more source

