Results 311 to 320 of about 11,317,036 (365)

Torsion subgroups, solvability and the Engel condition in associative rings

RACSAM, 2022
The connections between the properties of associative rings that are Lie-solvable (Engel, n-Engel, locally finite, respectively) and the properties of their adjoin subgroups are investigated.
O. Artemovych, V. Bovdi
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Associative rings

Journal of Soviet Mathematics, 1987
Translation from Itogi Nauki Tekh., Ser. Algebra, Topologiya, Geom. 22, 3--115 (Russian) (1984; Zbl 0564.16002).
Beĭdar, K. I., Latyshev, V. N., Markov, V. T., Mikhalev, A. V., Skornyakov, L. A., Tuganbaev, A. A.   +5 more
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Quivers of Associative Rings

Journal of Mathematical Sciences, 2005
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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E-Associative Rings

Canadian Mathematical Bulletin, 1993
AbstractA ring R is E-associative if φ(xy) = φ(x)y for all endomorphisms φ of the additive group of R, and all x,y ∊ R. Unital E-associative rings are E-rings. The structure of the torsion ideal of an E-associative ring is described completely. The E-associative rings with completely decomposable torsion free additive groups are also classified ...
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Vnr-GRAPHS ASSOCIATED WITH RINGS

JP Journal of Algebra, Number Theory and Applications, 2017
Summary: Let \(R\) be a finite commutative ring with nonzero identity. The Vnr-graph of \(R\), denoted by \(G_{Vnr^\times}(R)\) has its set of vertices equal to the set of all elements of \(R\); distinct vertices \(x\) and \(y\) are adjacent if and only if \(xy\) is a von Neumann regular element of \(R\).
Taloukolaei, Ali Jafari, Sahebi, Shervin
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Veldsman’s classes of associative rings

Acta Mathematica Hungarica, 2015
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Nowakowska, M., Puczyłowski, E. R.
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Associative rings with large center

Journal of Mathematical Sciences, 2013
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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ASSOCIATED GRADED RINGS OF NUMERICAL SEMIGROUP RINGS

Communications in Algebra, 2001
In this paper we examine the associated graded ring of R = k[t a1, …, tan ] m , where m is the homogeneous maximal ideal. We give necessary and sufficient conditions for the associated graded ring of R to be Cohen-Macaulay in the case where the embedding dimension is three and sufficient conditions for larger embedding dimension.
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Commutators in associative rings

Mathematical Proceedings of the Cambridge Philosophical Society, 1953
Let R be an arbitrary associative ring, and X a set of generators of R. The elements of X generate a Lie ring, [X], say, with respect to the addition and subtraction in R, and the multiplication [a, b] = ab − ba. In this note we shall be concerned with the following question: if [X] is given to be nilpotent as a Lie ring, what does this imply about R?
Drazin, M. P., Gruenberg, K. W.
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Ring unidirectional associative memories

[Proceedings] 1992 IEEE International Symposium on Circuits and Systems, 2003
A novel architecture for associative memories, called ring unidirectional associative memories (RUAM), which can be used to store a number of pattern sequences, is presented. The RUAM could be used to recover learned pattern sequences from their noisy versions.
H.K. Kwan, Y. Yang
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