Results 61 to 70 of about 5,685,512 (162)
Prime von Neumann regular rings and primitive group algebras
Kaplansky posed the following question: Are prime von Neumann regular rings primitive? We show that with a certain countability condition the answer is affirmative.
Joe W. Fisher, Robert L. Snider
core +1 more source
The Telescope Conjecture for von Neumann regular rings
In this note, we show that any epimorphism originating at a von Neumann regular ring (not necessary commutative) is a universal localization. As an application, we prove that the Telescope Conjecture holds for the unbounded derived categories of von Neumann regular rings (not necessary commutative).
openaire +3 more sources
Von Neumann Regularity of V-Rings with Artinian Primitive Factor Rings [PDF]
Let R R be a ring whose right primitive factor rings are artinian. It is a known result that if
openaire +1 more source
Zero-divisor graphs, von Neumann regular rings, and Boolean algebras [PDF]
For a commutative ring R with set of zero-divisors Z(R), the zero-divisor graph of R is Γ(R)=Z(R)−{0}, with distinct vertices x and y adjacent if and only if xy=0.
Shapiro, Jay +2 more
core +1 more source
On the von Neumann regularity of rings with regular prime factor rings [PDF]
Fisher, Joe W., Snider, Robert L.
openaire +2 more sources
On $p$-injectivity, YJ-injectivity and quasi-Frobeniusean rings [PDF]
summary:A new characteristic property of von Neumann regular rings is proposed in terms of annihilators of elements. An ELT fully idempotent ring is a regular ring whose simple left (or right) modules are either injective or projective.
Yue Chi Ming, Roger
core +1 more source
Analysis of Kernel Matrices via the von Neumann Entropy and Its Relation to RVM Performances. [PDF]
Belanche-Muñoz LA, Wiejacha M.
europepmc +1 more source
On commutative von Neumann regular rings and a question of Handelman [PDF]
The main purpose of this note is to answer a question of Handelman on right self-injective, directly finite, von Neumann regular rings. He asked if such a ring R is determined up to isomorphism by the Boolean space Spec B (R), where B(R) is the boolean ...
Burgess, W.D., Raphael, R.M.
core +1 more source
Commutative group rings with von Neumann regular total rings of quotients
Let \(RG\) be the group ring of an Abelian group \(G\) over a commutative ring \(R\) with identity and \(Q(R)\) be the total ring of quotients of \(R\). A ring \(R\) is said to be uniquely divisible by the order of every element of \(G\) if for every \(g\) in \(G\) of finite order \(n\), \(n\) divides every element \(r\in R\), and if \(r=ns=nt\) for ...
Schwarz, Ryan, Glaz, Sarah
openaire +1 more source
The main concern of this book is the study of Smarandache analogue properties of near-rings and Smarandache near-rings; so it does not promise to cover all concepts or the proofs of all ...
Vasantha, Kandasamy
core +1 more source

