Titlebook: Non-Associative and Non-Commutative Algebra and Operator Theory; NANCAOT, Dakar, Sene Cheikh Thiécoumbe Gueye,Mercedes Siles Molina Confere

Fibrinogen

Noncommutative Gr?bner Basis over a Divisible and Annihilable Ringed by Deepak Kapur and Yongyang Cai [4], and an algorithm for computing Gr?bner bases in the commutative case was also given. If . is an ideal of the associative algebra . with non-commuting variables ..,?.,?.. over a valuation ring ., a method for computing a Gr?bner basis of . was proposed recentl

FELON

Some Properties of Mono-correct and Epi-correct Modulestively epimorphisms) then .???.. In category ., this property is known as the Cantor Bernstein theorem and it’s dual. In category of abelian groups, we show that the Cantor Bernstein theorem is not verified. In .-mod, we study some relations between mono-correctness of modules and some algebraic ope

CERE

Strongly Split Poisson Algebrashe one of strongly graded algebras, we introduce in a natural way the category of strongly split Poisson algebras and show that if . is a centerless strongly split Poisson algebra, then . is the direct sum of split-ideals, each one being a split-simple strongly split Poisson algebra. In case of bein

受人支配

Localization in a Duo-Ring and Polynomials Algebra Ore generated by S, . the polynomials algebra of variables in S, M and M ’ two left A- modules, we show that the ring of fractions ... exists and is isomorphic to the ring . quotiented by the ideal . and also ... is isomorphic to .. We have also shown that the module of fractions ... exists and ...

評(píng)論性

Connections Techniques in Graded Morita Rings Theorys structure. As a consequence, we show that if the initial couple of bimodules have their 0-homogeneous components tight and the initial pairings are onto, then . decomposes as the direct sum of (graded) ideals . where any . is a graded Morita ring. Furthermore, . whence . ≠ ..

損壞

Basic and Free Simplicity of Lorentz Type Algebraser the .-algebra . which is free as a .-module and its .-basis is .. This allows us to define the Lorentz type algebra . over any (unital and commutative) ring ..It is well known that the real Lorentz algebra is simple, however its complexification is not. We study under what conditions on the groun

瑣碎

fibula

On Commuting ,-Operators in Jordan Algebras0 implies that the .-operators of . and . commute: ....?=?..... We show that the result may be not true without the assumption on non-degeneracity of .. We give also a more simple proof of the mentioned result in the case of linear Jordan algebras, that is, when .?. ≠ 2.

因無(wú)茶而冷淡

繁忙