Results 211 to 220 of about 485,317 (263)

Nitrogen vacancies in graphitic carbon nitride and their role in heterogeneous photocatalysis.

open access: yesMater Horiz
Landi A   +7 more
europepmc   +1 more source

Rings decomposed into direct sums of nil rings and certain reduced rings

open access: yesRings decomposed into direct sums of nil rings and certain reduced rings
openaire  

A bandwidth reducing token ring

Computer Networks and ISDN Systems, 1991
Abstract Bandwidth restrictions limit the use of twisted pair wires that are so convenient for building networks. A new design for token rings using twisted pair wires is presented. Bandwidth compression is achieved through the use of an adapter that generates a duobinary signal and is transparent to the users.
P. Chung, Ahmed K. Elhakeem
openaire   +1 more source

Extensions of Generalized Reduced Rings

Algebra Colloquium, 2005
Anderson and Camillo studied the class of rings satisfying ZCn for n ≥ 2, which is a generalization of reduced rings. In this paper, we continue the study of such rings. We observe several extensions of rings satisfying ZCn. Rings satisfying the zero insertion property for n (simply, ZIn), which is a generalization of ZCn, are also introduced.
Hong, Chan Yong   +2 more
openaire   +2 more sources

Feckly Reduced Rings

Hacettepe Journal of Mathematics and Statistics, 2015
Let R be a ring with identity and J(R) denote the Jacobson radical of R. In this paper, we introduce a new class of rings called feckly reduced rings. The ring R is called feckly reduced if R=J(R) is a reduced ring. We investigate relations between feckly reduced rings and other classes of rings.
Burcu Ungor   +2 more
openaire   +1 more source

Near-rings that reduce to rings

Bulletin of the Australian Mathematical Society, 1977
It is shown that a near-ring is a ring if it is generated by a group of automorphisms of its additive group that contains all inner automorphisms.
openaire   +2 more sources

On essential extensions of reduced rings and domains

Archiv der Mathematik, 2004
A ring is a left essential extension of a reduced ring (domain) if it contains a left ideal which is a reduced ring (domain) and intersects nontrivially every nonzero twosided ideal of the ring. It is known that if \(I\) is a reduced ring which is an essential ideal of a ring \(R\), then \(R\) itself is a reduced ring.
Beidar, K. I.   +2 more
openaire   +2 more sources

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