旧代数结构的新图形表示

IF 0.7 Q2 MATHEMATICS
Muhammad Nadeem, I. Siddique, Md. Ashraful Alam, Waqas Ali
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引用次数: 0

摘要

代数和图论的最新进展使我们能够问一个直截了当的问题:这个与数学系统相连的图在现实世界中有什么实际用途?通过使用代数方法,我们现在可以处理一系列与图论相关的问题。我们计算了柔性弱逆性质环的环对合和非自环对合。重要的是,该环结构的直径、半径和偏心率逆图都以一种广泛的方式进行了计算。作为逆图的一个应用,本文最后还给出了一些拓扑指标。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A New Graphical Representation of the Old Algebraic Structure
The most recent advancements in algebra and graph theory enable us to ask a straightforward question: what practical use does this graph connected with a mathematical system have in the real world? With the use of algebraic approaches, we may now tackle a wide range of graph theory-related problems. We compute loop-involutions and nonself-loop-involutions of flexible weak inverse property loops. Importantly, diameter, radius, and eccentricity of this loop structure’s inverse graph have all been calculated in a broad manner. Some topological indices, as an application of inverse graph, are also given at the end of the paper.
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