复平面对称映射的几何特征

IF 16.4 1区化学 Q1 CHEMISTRY, MULTIDISCIPLINARY

Accounts of Chemical Research Pub Date : 2024-03-05 DOI:10.1007/s40840-024-01665-9

引用次数: 0

摘要

Abstract In this paper, we establish several characterizations of planar symmetric maps, such as preserving Euclidean circles, preserving k-Apollonius circles for some \(k\in (0,\infty )\) , and preserving geometric moduli of all pairs disointed continu in the extended complex plane.的 k-Apollonius 圆，以及保留扩展复平面中所有不相交连续面对的几何模量。

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Geometric Characterizations of Symmetric Maps in the Complex Plane

Abstract

In this paper, we establish several characterizations of planar symmetric maps, such as preserving Euclidean circles, preserving k-Apollonius circles for some \(k\in (0,\infty )\) , and preserving geometric moduli of all pairs of disjoint continua in the extended complex plane.

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来源期刊

Accounts of Chemical Research 化学-化学综合

CiteScore

31.40

自引率

1.10%

发文量

312

审稿时长

2 months

期刊介绍： Accounts of Chemical Research presents short, concise and critical articles offering easy-to-read overviews of basic research and applications in all areas of chemistry and biochemistry. These short reviews focus on research from the author’s own laboratory and are designed to teach the reader about a research project. In addition, Accounts of Chemical Research publishes commentaries that give an informed opinion on a current research problem. Special Issues online are devoted to a single topic of unusual activity and significance. Accounts of Chemical Research replaces the traditional article abstract with an article "Conspectus." These entries synopsize the research affording the reader a closer look at the content and significance of an article. Through this provision of a more detailed description of the article contents, the Conspectus enhances the article's discoverability by search engines and the exposure for the research.