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p-进数数学与理论生物学。

p-Adic mathematics and theoretical biology.

机构信息

Institute of Physics, University of Belgrade, Belgrade, Serbia; Mathematical Institute, Serbian Academy of Sciences and Arts, Belgrade, Serbia.

International Center for Mathematical Modeling in Physics, Engineering, Economics and Cognitive Science, Linnaeus University, S-35195, Växjö, Sweden.

出版信息

Biosystems. 2021 Jan;199:104288. doi: 10.1016/j.biosystems.2020.104288. Epub 2020 Nov 12.

Abstract

The principal objective of this article is a brief overview of the main parts of p-adic mathematics, which have already had valuable applications and may have a significant impact in the near future on the further development of some fields of theoretical and mathematical biology. In particular, we present the basics of ultrametrics, p-adic numbers and p-adic analysis, as well as insight into their applications for modeling some cognitive processes, genetic code and protein dynamics. We also argue that ultrametric concepts and p-adic mathematics are natural tools for the viable description of biological systems and phenomena with a hierarchical structure.

摘要

本文的主要目的是简要概述 p-进数数学的主要部分,这些部分已经有了有价值的应用,并可能在不久的将来对理论和数学生物学的某些领域的进一步发展产生重大影响。特别是,我们介绍了超度量、p-进数和 p-进分析的基础知识,以及它们在建模一些认知过程、遗传密码和蛋白质动力学方面的应用。我们还认为,超度量概念和 p-进数数学是对具有层次结构的生物系统和现象进行可行描述的自然工具。

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