Preprint Article Version 1 Preserved in Portico This version is not peer-reviewed

Entropy, Information and Symmetry, Ordered is Symmetrical, II: System of Spins in the Magnetic Field

Version 1 : Received: 19 January 2020 / Approved: 19 January 2020 / Online: 19 January 2020 (14:21:50 CET)

A peer-reviewed article of this Preprint also exists.

Bormashenko, E. Entropy, Information, and Symmetry; Ordered is Symmetrical, II: System of Spins in the Magnetic Field. Entropy 2020, 22, 235. Bormashenko, E. Entropy, Information, and Symmetry; Ordered is Symmetrical, II: System of Spins in the Magnetic Field. Entropy 2020, 22, 235.

Abstract

Abstract: The second part of the paper develops the approach, suggested in the Entropy 2020, 22(1), 11; https://doi.org/10.3390/e22010011 , which relates ordering in physical systems to their symmetrizing. Entropy is frequently interpreted as a quantitative measure of “chaos” or “disorder”. However, the notions of “chaos” and “disorder” are vague and subjective to a much extent. This leads to numerous misinterpretations of entropy. We propose to see the disorder as an absence of symmetry and to identify “ordering” with symmetrizing of a physical system; in other words, introducing the elements of symmetry into an initially disordered physical system. We explore the initially disordered system of elementary magnets exerted to the external magnetic field H ⃗. Imposing symmetry restrictions diminishes the entropy of the system and decreases its temperature. The general case of the system of elementary magnets demonstrating the j-fold symmetry is treated. The interrelation T_j=T/j takes place, where T and T_j are the temperatures of non-symmetrized and j-fold-symmetrized systems of the magnets correspondingly.

Keywords

entropy; symmetry; ordering; elementary magnets; magnetic field; j-fold symmetry

Subject

Physical Sciences, Thermodynamics

Comments (0)

We encourage comments and feedback from a broad range of readers. See criteria for comments and our Diversity statement.

Leave a public comment
Send a private comment to the author(s)
* All users must log in before leaving a comment
Views 0
Downloads 0
Comments 0
Metrics 0


×
Alerts
Notify me about updates to this article or when a peer-reviewed version is published.
We use cookies on our website to ensure you get the best experience.
Read more about our cookies here.