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重整化群方法:哪种解释?

Renormalization group methods: Which kind of explanation?

机构信息

Università degli Studi di Firenze, Italy.

Università degli Studi di Firenze, Italy; Università di Pisa, Italy; Université de Genève, Switzerland.

出版信息

Stud Hist Philos Sci. 2022 Oct;95:158-166. doi: 10.1016/j.shpsa.2022.07.009. Epub 2022 Aug 29.

Abstract

Renormalization and Renormalization Group (RG) have proven to be very powerful tools in contemporary physics, with a decisive influence on how to conceive of key physical aspects, including theories themselves. While they can be tackled from a variety of standpoints, this paper focuses on a specific philosophical issue, that is, which kind of explanation can be provided by means of RG methods. After a short, historical overview to set out the physical context, we scrutinize recent debates on the topic, with a particular focus on Morrison's seminal work. With respect to her account, where RG explanation is portrayed as mathematical, non-reductive, and non-causal, our focus is on the first aspect. Our claim is that RG theory's explanatory role cannot reside exclusively in its mathematical character, independently from a physical interpretation: mathematical and physical features intersect in a highly non-trivial way to provide an explanation of physical phenomena.

摘要

重整化和重整化群(RG)已被证明是当代物理学中非常强大的工具,对如何构想关键的物理方面,包括理论本身,具有决定性的影响。虽然可以从各种角度来处理 RG,但本文专注于一个特定的哲学问题,即 RG 方法可以提供哪种解释。在简短的历史概述之后,我们将审视关于这个主题的最新辩论,特别关注 Morrison 的开创性工作。关于她的观点,其中 RG 解释被描绘为数学的、非还原性的和非因果性的,我们关注的是第一个方面。我们的观点是,RG 理论的解释作用不能仅仅存在于其数学特征中,而不依赖于物理解释:数学和物理特征以一种非常非平凡的方式相交,以提供对物理现象的解释。

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