Article (Scientific journals)
Contraints of Compound Systems: Prerequisites for Thermodynamic Modeling Based on Shannon Entropy
Pfleger, Martin; Wallek, Thomas; Pfennig, Andreas
2014In Entropy, 16 (6), p. 2990-3008
Peer Reviewed verified by ORBi
 

Files


Full Text
entropy-16-02990-v2.pdf
Publisher postprint (287.98 kB)
Download

All documents in ORBi are protected by a user license.

Send to



Details



Keywords :
thermodynamics; entropy
Abstract :
[en] Thermodynamic modeling of extensive systems usually implicitly assumes the additivity of entropy. Furthermore, if this modeling is based on the concept of Shannon entropy, additivity of the latter function must also be guaranteed. In this case, the constituents of a thermodynamic system are treated as subsystems of a compound system, and the Shannon entropy of the compound system must be subjected to constrained maximization. The scope of this paper is to clarify prerequisites for applying the concept of Shannon entropy and the maximum entropy principle to thermodynamic modeling of extensive systems. This is accomplished by investigating how the constraints of the compound system have to depend on mean values of the subsystems in order to ensure additivity. Two examples illustrate the basic ideas behind this approach, comprising the ideal gas model and condensed phase lattice systems as limiting cases of fluid phases. The paper is the first step towards developing a new approach for modeling interacting systems using the concept of Shannon entropy.
Research center :
Department of Chemical Engineering - Products, Environment, and Processes
Disciplines :
Chemical engineering
Author, co-author :
Pfleger, Martin
Wallek, Thomas
Pfennig, Andreas  ;  Université de Liège > Department of Chemical Engineering > Ingénierie des procédés de séparation et de purification
Language :
English
Title :
Contraints of Compound Systems: Prerequisites for Thermodynamic Modeling Based on Shannon Entropy
Publication date :
2014
Journal title :
Entropy
eISSN :
1099-4300
Publisher :
Multidisciplinary Digital Publishing Institute (MDPI), Switzerland
Volume :
16
Issue :
6
Pages :
2990-3008
Peer reviewed :
Peer Reviewed verified by ORBi
Available on ORBi :
since 09 October 2015

Statistics


Number of views
27 (4 by ULiège)
Number of downloads
303 (0 by ULiège)

Scopus citations®
 
10
Scopus citations®
without self-citations
3
OpenCitations
 
7

Bibliography


Similar publications



Contact ORBi