Entropies of Statistical Mechanics and Disorder Versus the Entropy of Thermodynamics and Order

Author:

Gyftopoulos Elias P.1

Affiliation:

1. Massachusetts Institute of Technology, Cambridge, MA 02139

Abstract

The prevailing beliefs in the scientific and engineering literature are that: (i) thermodynamics is explained and justified by statistical mechanics; (ii) entropy is a statistical measure of disorder; and (iii) for given values of energy, volume, and amounts of constituents, the largest value of entropy corresponds to both a thermodynamic equilibrium state and the ultimate disorder. In this paper, we provide: (i) a summary of the beliefs as stated by some eminent scientists; (ii) experimental evidence that casts serious doubt about the validity of the beliefs; (iii) an outline of a nonstatistical unified quantum theory of mechanics and thermodynamics; (iv) an outline of a nonquantal, nonstatistical exposition of thermodynamics, valid for all systems (both macroscopic and microscopic), and for all states (both thermodynamic equilibrium and not thermodynamic equilibrium); (v) the definition and analytical expression of the entropy of thermodynamics; (vi) the interpretation of entropy as both a measure of the quantum-theoretic spatial shape of a molecule, and an indicator of order; and (vii) nonstatistical answers to the questions that motivated the introduction of statistical mechanics.

Publisher

ASME International

Subject

Geochemistry and Petrology,Mechanical Engineering,Energy Engineering and Power Technology,Fuel Technology,Renewable Energy, Sustainability and the Environment

Reference41 articles.

1. Clausius, R., 1867, “On Different Forms of the Fundamental Equations of the Mechanical Theory of Heat and their Convenience for Application,” The Second Law of Thermodynamics, 1976, J. Kestin, ed., Dowden, Hutchinson, and Ross, Inc., Stroudsburg, PA, pp. 162–193.

2. Maxwell, J. C., 1871, Theory of Heat, Longmans, Green and Co., London, UK, Chapter 12.

3. McQuarrie, D. A., 1973, Statistical Thermodynamics, Harper and Row, New York, NY.

4. Callen, H. B., 1985, Thermodynamics and an Introduction to Thermostatics, 2nd Edition, John Wiley and Sons, New York, NY.

5. Tolman, R. C., 1962, The Principles of Statistical Mechanics, Oxford University Press, London, UK, pp. 16–42.

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