Fr. 135.00

Statistical Physics of Fluids - Basic Concepts and Applications

English · Paperback / Softback

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This book grew out of the senior level lecture course I teach at Delft Univer sity and which I have taught in recent years at Eindhoven University and the University of Utrecht. Numerous discussions with students and colleagues led me to the conclusion that in spite of the existence of excellent books on the statistical theory of fluids, there is a gap between the fundamental theory and application of its concepts and techniques to practical problems. This book is an attempt to at least partially fill it. It is not intended to be a thorough and comprehensive review of liquid state theory, which would inevitably require invoking a large number of re sults without actual derivation. Rather I prefer to focus on the main physical ideas and mathematical methods of fluid theory, starting with the basic prin ciples of statistical mechanics, and present a detailed derivation of results accompanied by an explanation of their physical meaning. The same ap proach applies to several specialized topics of the liquid state, most of which are recent developments and belong to the areas of my own activities and thus reflect my personal taste. Wherever possible, theoretical predictions are compared with available experimental and simulation data.

List of contents

1. Ensembles in statistical mechanics.- 2. Method of correlation functions.- 3. Equations of state.- 4. Liquid-vapor interface.- 5. Perturbation approach.- 6. Equilibrium phase transitions.- 7. Monte Carlo methods.- 8. Theories of correlation functions.- 9. Density functional theory.- 10. Real gases.- 11. Surface tension of a curved interface.- 12. Polar fluids.- 13. Mixtures.- 14. Ferrofluids.- B. Angular dipole integrals.- C. De Gennes-Pincus integral.- E. Mixtures of hard spheres.- E.1 Pressure.- E.2 Chemical potentials.- References.

Summary

This book grew out of the senior level lecture course I teach at Delft Univer sity and which I have taught in recent years at Eindhoven University and the University of Utrecht. Numerous discussions with students and colleagues led me to the conclusion that in spite of the existence of excellent books on the statistical theory of fluids, there is a gap between the fundamental theory and application of its concepts and techniques to practical problems. This book is an attempt to at least partially fill it. It is not intended to be a thorough and comprehensive review of liquid state theory, which would inevitably require invoking a large number of re sults without actual derivation. Rather I prefer to focus on the main physical ideas and mathematical methods of fluid theory, starting with the basic prin ciples of statistical mechanics, and present a detailed derivation of results accompanied by an explanation of their physical meaning. The same ap proach applies to several specialized topics of the liquid state, most of which are recent developments and belong to the areas of my own activities and thus reflect my personal taste. Wherever possible, theoretical predictions are compared with available experimental and simulation data.

Additional text

From the reviews of the first edition:
"The book provides a good presentation of the fundamental theory in the context of its applications to concrete examples." (Mathematical Reviews 2002j)
"This book consists of 14 chapters and analyzes the fundamental problems of statistical physics of fluids. … This book may be useful for advanced graduate students and or researchers that are working in other fields of physics and mechanics." (Oleg A. Sinkevich, Zentralblatt MATH, Vol. 976, 2002)

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From the reviews of the first edition:
"The book provides a good presentation of the fundamental theory in the context of its applications to concrete examples." (Mathematical Reviews 2002j)
"This book consists of 14 chapters and analyzes the fundamental problems of statistical physics of fluids. ... This book may be useful for advanced graduate students and or researchers that are working in other fields of physics and mechanics." (Oleg A. Sinkevich, Zentralblatt MATH, Vol. 976, 2002)

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