Second Law and Non-Equilibrium Entropy of Schottky Systems—Doubts and Verification–

Meixner’s historical remark in 1969 “... it can be shown that the concept of entropy in the absence of equilibrium is in fact not only questionable but that it cannot even be defined....” is investigated from today’s insight. Several statements—such...

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Main Author: Wolfgang Muschik
Format: Article
Language:English
Published: MDPI AG 2018-09-01
Series:Entropy
Subjects:
Online Access:http://www.mdpi.com/1099-4300/20/10/740
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author Wolfgang Muschik
author_facet Wolfgang Muschik
author_sort Wolfgang Muschik
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description Meixner’s historical remark in 1969 “... it can be shown that the concept of entropy in the absence of equilibrium is in fact not only questionable but that it cannot even be defined....” is investigated from today’s insight. Several statements—such as the three laws of phenomenological thermodynamics, the embedding theorem and the adiabatical uniqueness—are used to get rid of non-equilibrium entropy as a primitive concept. In this framework, Clausius inequality of open systems can be derived by use of the defining inequalities which establish the non-equilibrium quantities contact temperature and non-equilibrium molar entropy which allow to describe the interaction between the Schottky system and its controlling equilibrium environment.
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spelling doaj.art-74b323a719f446949284e5ee186f98f72022-12-22T04:00:39ZengMDPI AGEntropy1099-43002018-09-01201074010.3390/e20100740e20100740Second Law and Non-Equilibrium Entropy of Schottky Systems—Doubts and Verification–Wolfgang Muschik0Institut für Theoretische Physik, Technische Universität Berlin, 10623 Berlin, GermanyMeixner’s historical remark in 1969 “... it can be shown that the concept of entropy in the absence of equilibrium is in fact not only questionable but that it cannot even be defined....” is investigated from today’s insight. Several statements—such as the three laws of phenomenological thermodynamics, the embedding theorem and the adiabatical uniqueness—are used to get rid of non-equilibrium entropy as a primitive concept. In this framework, Clausius inequality of open systems can be derived by use of the defining inequalities which establish the non-equilibrium quantities contact temperature and non-equilibrium molar entropy which allow to describe the interaction between the Schottky system and its controlling equilibrium environment.http://www.mdpi.com/1099-4300/20/10/740non-equilibrium entropyschottky systemsinert partitionsecond lawcontact temperatureentropy-free thermodynamicsdefining inequalitiesadiabatical uniquenessclausius inequality of open systems
spellingShingle Wolfgang Muschik
Second Law and Non-Equilibrium Entropy of Schottky Systems—Doubts and Verification–
Entropy
non-equilibrium entropy
schottky systems
inert partition
second law
contact temperature
entropy-free thermodynamics
defining inequalities
adiabatical uniqueness
clausius inequality of open systems
title Second Law and Non-Equilibrium Entropy of Schottky Systems—Doubts and Verification–
title_full Second Law and Non-Equilibrium Entropy of Schottky Systems—Doubts and Verification–
title_fullStr Second Law and Non-Equilibrium Entropy of Schottky Systems—Doubts and Verification–
title_full_unstemmed Second Law and Non-Equilibrium Entropy of Schottky Systems—Doubts and Verification–
title_short Second Law and Non-Equilibrium Entropy of Schottky Systems—Doubts and Verification–
title_sort second law and non equilibrium entropy of schottky systems doubts and verification
topic non-equilibrium entropy
schottky systems
inert partition
second law
contact temperature
entropy-free thermodynamics
defining inequalities
adiabatical uniqueness
clausius inequality of open systems
url http://www.mdpi.com/1099-4300/20/10/740
work_keys_str_mv AT wolfgangmuschik secondlawandnonequilibriumentropyofschottkysystemsdoubtsandverification