Results 1 to 10 of about 138 (130)
On waists of right distributive rings [PDF]
Let \(R\) be a right distributive ring (\(D\)-ring) with the condition: (MP) There exists a completely prime ideal contained in the Jacobson radical \(J(R)\). A right ideal \(I\) is called a waist of \(R\) if for every right ideal \(K\) of \(R\) we have either \(K\subseteq I\) or \(I\subseteq K\).
MIGUEL Ferrero, Gunter Torner
exaly +2 more sources
Weak dimension and right distributivity of skew generalized power series rings
Let \(S\) be a multiplicative monoid (i.e. a semigroup with identity) and let \(\leq\) be an order relation on the set \(S\).
Ryszard Mazurek, Michał Ziembowski
exaly +4 more sources
Some New Results on Near Fields
In this paper, we considered investigating some properties of near fields and new results are obtained. In particular, we investigated some conditions under which some near rings become near fields.
Ehab A. Hussein, Sinan O. Alsalihi
doaj +1 more source
On Rings of Weak Global Dimension at Most One
A ring R is of weak global dimension at most one if all submodules of flat R-modules are flat. A ring R is said to be arithmetical (resp., right distributive or left distributive) if the lattice of two-sided ideals (resp., right ideals or left ideals) of
Askar Tuganbaev
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Commutativity of some Prime Nearrings using Left-Sided outer (σ, τ)-n-Derivation
In the field of mathematics, pure mathematics is very important as it gives rise to the basis for the formation of all applicable mathematical concepts in solving real-life problems. Algebra is such an integral part of pure mathematics.
Ali Khan Moharram, Shamsu Ibrahim
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Rings with annihilator chain conditions and right distributive rings [PDF]
We prove that if a right distributive ring R R , which has at least one completely prime ideal contained in the Jacobson ...
Ferrero, Miguel, Törner, Günter
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On $\left( m, n \right)$-distributive division rings
exaly +3 more sources
The definition of Azumaya algebras over commutative rings \(R\) requires the tensor product of modules over \(R\) and the twist map for the tensor product of any two \(R\)-modules.
Bachuki Mesablishvili, Robert Wisbauer
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DESIGN METHOD OF MINIATURIZED RING COUPLER USING PHASE SHIFTERS CONSISTING OF FULLY-DISTRIBUTED COMPOSITE RIGHT/LEFT-HANDED STRUCTURES [PDF]
A new method to design a miniaturized ring coupler consisting of multiple open stubs on the inside of the ring is proposed. It is shown that this coupler topology may be seen as fully-distributed composite right/left handed (CRLH) small-size phase shifters, cascaded in a ring conflguration.
openaire +1 more source

