On the Investigation of Derivation Pairs in Relation to Semi-Rings

IF 1.7 Q2 Social Sciences
Shaheed Jameel Al-Dulaimi, Mustafa I. Hameed, Israa A. Ibrahim, Hussaini Joshua
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引用次数: 0

Abstract

The purpose of this article is to give some applications of the variations subordination concept on subclasses. The key objectives of the preceding paper are to investigate the dependency principle and to attempt to add a further group over polyvalent works via an extra operator related to derivative goods with a greater order. Several investigations were carried out to look into variations algebra musical notation by using algebraic frameworks like a ring or semi-ring for investigating some of its characteristics. The findings from the analysis of were additionally extended in this article through including the notation of derivation pair and studying some of its features. Furthermore, a couple of instances are provided to demonstrate that any derivation combination is a Jordan derivation combine but not vice versa.
关于半环衍生对的研究
本文的目的是给出变体从属性概念在子类上的一些应用。前一篇论文的主要目的是研究依赖性原理,并尝试通过一个与衍生品相关的额外算子,在多价作品上增加一个更高阶的组。通过使用环或半环等代数框架来研究音乐符号的一些特征,对变化代数进行了一些调查。本文通过将导数对的符号纳入其中并研究其部分特征,对分析结果进行了扩展。此外,本文还提供了一些实例,以证明任何派生组合都是约旦派生组合,反之亦然。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Migration Letters
Migration Letters DEMOGRAPHY-
自引率
23.50%
发文量
58
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