Results 61 to 70 of about 810 (91)
RIGIDNESS AND EXTENDED ARMENDARIZ PROPERTY [PDF]
For a ring endomorphism alpha of a ring R, Krempa called alpha a rigid endomorphism if a alpha(a) = 0 implies a = 0 for a is an element of R, and Hong et al. called R an alpha-rigid ring if there exists a rigid endomorphism alpha.
Kaynarca, Fatma +5 more
core +1 more source
Let R be an arbitrary ring. An element a is an element of R is nil-quasipolar if there exists p(2) = p is an element of comm(2)(a) such that a + p is an element of Nil(R); R is called nil-quasipolar in case each of its elements is nil-quasipolar. In this
Harmanci, Abdullah +2 more
core +1 more source
Nil-clean and strongly nil-clean rings [PDF]
An element a of a ring R is nil-clean if a = e + b where e(2) = e is an element of R and b is a nilpotent; if further eb = be, the element a is called strongly nil-clean.
Wang, Zhou +2 more
core +1 more source
On feebly nil-clean rings [PDF]
summary:A ring $R$ is feebly nil-clean if for any $a\in R$ there exist two orthogonal idempotents $e,f\in R$ and a nilpotent $w\in R$ such that $a=e-f+w$. Let $R$ be a 2-primal feebly nil-clean ring. We prove that every matrix ring over $R$ is feebly nil-
Sheibani Abdolyousefi, Marjan +1 more
core +1 more source
A ring [Formula: see text] is defined to be 2-nil-good if every element in [Formula: see text] is the sum of two units and a nilpotent. Fundamental properties of such rings are obtained. We prove that every strongly [Formula: see text]-regular ring is 2-
Huanyin Chen +2 more
core +1 more source
ON NIL n-INJECTIVE RINGS [PDF]
In this paper, the definition of right nil n-injective ring is given, it is a generalization of nil injective rings. The aim of this paper is to investigate properties of nil n-injective rings. Various results are developed, many extending known results.
X. N. DU, Y. E. ZHAO
core +1 more source
Nil-semicommutative rings [PDF]
Tez temel kavramlar ve dört ana başlıktan oluşmaktadır. Birinci ana başlık "Yarı Değişmeli Halkalar", ikinci ana başlık "Nil-Yarı Değişmeli-I Halkalar", üçüncü ana başlık "Nil-Yarı Değişmeli-II Halkalar" ve son ana başlık "Sol (Sağ) N-Yarı Değişmeli ...
Dürüst, Ayşe
core

