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Generalization of Right Alternative Rings [PDF]
We study nonassociative rings R R satisfying the conditions (1)
Irvin Roy Hentzel +1 more
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A Generalization of Commutative and Alternative Rings [PDF]
In [3] Schafer has defined generalized standard rings as rings satisfying the identities(1)(2)(3)and observed that these identities imply (y,y, (x, z)) = 0 and if the characteristic is not three, (x, y, x2) = 0. Schafer determined the structure of simple, finite-dimensional generalized standard algebras of characteristic not two or three by showing ...
Erwin Kleinfeld +2 more
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On a Generalization of Alternative and Lie Rings [PDF]
Alternative as well as Lie rings satisfy all of the following four identities: (i) ( x
Erwin Kleinfeld
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Lie maps on alternative rings [PDF]
14 ...
Bruno Leonardo Macedo Ferreira +1 more
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On generalizing alternative rings [PDF]
Consider a ring R R that satisfies the identity
D. J. Rodabaugh
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Multiplicative Lie-type derivations on alternative rings [PDF]
Bruno Leonardo Macedo Ferreira +2 more
exaly +2 more sources
A generalization of alternative rings [PDF]
From our earlier remarks it is immediate that these rings are generalizations of alternative rings. In ?2 we show that any ring A satisfying (1), (2), and (3) must be powerassociative and, using this result we obtain an idempotent decomposition for A as A = A1 + A112 + Ao where x E Ai if and only if ex + xe = 2ix for the idempotent e of A. In Theorem 3
Frank Kosier
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Model theory of alternative rings. [PDF]
Bruce I. Rose
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The Structure of Alternative Division Rings [PDF]
R H Bruck, Erwin Kleinfeld, Bruck R H
exaly +6 more sources
Interpreting Patterns of Concentric Rings within Small Buoyant River Plumes
High-resolution imagery of small buoyant plumes often reveals an extensive pattern of concentric rings spreading outward from near the discharge point. Recent remote sensing studies of plumes from rivers flowing into the Black Sea propose that such rings
George Marmorino, Thomas Evans
doaj +1 more source

