关于图的算术-几何特征值

IF 1.8 3区化学 Q3 CHEMISTRY, INORGANIC & NUCLEAR Main Group Metal Chemistry Pub Date : 2022-01-01 DOI:10.1515/mgmc-2022-0013

B. Rather, M. Aouchiche, Muhammad Imran, S. Pirzada

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引用次数: 7

摘要

摘要在本文中，我们感兴趣的是用三个不同的算术-几何特征值来刻画图。我们提供了图的算术-几何能量的边界。此外，我们还对烷烃的算术几何能量和沸点进行了统计分析。我们观察到，算术-几何能量与沸点的相关性比算术-几何指数更好。

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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On arithmetic–geometric eigenvalues of graphs

Abstract In this article, we are interested in characterizing graphs with three distinct arithmetic–geometric eigenvalues. We provide the bounds on the arithmetic–geometric energy of graphs. In addition, we carry out a statistical analysis of arithmetic–geometric energy and boiling point of alkanes. We observe that arithmetic–geometric energy is better correlated with a boiling point than the arithmetic–geometric index.

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来源期刊

Main Group Metal Chemistry CHEMISTRY, INORGANIC & NUCLEAR-CHEMISTRY, ORGANIC

CiteScore

4.10

自引率

27.80%

发文量

审稿时长

4 weeks

期刊介绍： This journal is committed to the publication of short communications, original research, and review articles within the field of main group metal and semi-metal chemistry, Main Group Metal Chemistry is an open-access, peer-reviewed journal that publishes in ongoing way. Papers addressing the theoretical, spectroscopic, mechanistic and synthetic aspects of inorganic, coordination and organometallic main group metal and semi-metal compounds, including zinc, cadmium and mercury are welcome. The journal also publishes studies relating to environmental aspects of these metals, their toxicology, release pathways and fate. Articles on the applications of main group metal chemistry, including in the fields of polymer chemistry, agriculture, electronics and catalysis, are also accepted.