论 d 结构中的反向衍生

Kholood Alnefaie
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引用次数: 0

摘要

在本文中,我们将环中反向推导的概念应用于 d - 代数的概念上,从而得到了称为 d - 代数 X 的左-右(或右-左)反向推导的概念(简言之,d - 代数的(l, r)或(r, l)-反向推导),我们还将定义一些概念,如正则映射、两个映射的组成,并研究其相关性质。此外,我们还将获得部分有序边 d - 代数和 d - 子代数的概念,以及它们与我们当前研究的关系。此外,还讨论了一些示例和反例。
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On Reverse Derivations in d-algebras
In the present paper, we apply the concept of reverse derivation in rings on the concept of d − algebra to obtain the concept called a left-right (resp. right-left) reverse derivations of d−algebra X (briefly, (l, r) resp. (r, l)− reverse derivation of d − algebra ), we will also, define some concepts such as regular map, composition two maps and study the related properties. Moreover, the notions of partial ordered edge d − algebra as well as d − subalgebra and their relation to our current study are obtained. In addition, some illustrative examples and counterexamples are discussed.
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来源期刊
CiteScore
1.30
自引率
28.60%
发文量
156
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