Transport Theory Of Inhomogeneous Fluids
Seiten
1995
World Scientific Publishing Co Pte Ltd (Verlag)
978-981-02-1750-1 (ISBN)
World Scientific Publishing Co Pte Ltd (Verlag)
978-981-02-1750-1 (ISBN)
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Until recently, the Mori-Zwanzig projection operator method, though powerful and simple, has been considered as a half-heuristic one. This book is concerned with a rigorous generalization of this method, as well as its applications to nonequilibrium statistical mechanics.
Until recently, the Mori-Zwanzig projection operator method, though powerful and simple, has been considered as a half-heuristic one. This book is devoted to a rigorous generalization of this method as well as its applications to nonequilibrium statistical mechanics. The well-known idea of the description of dynamical system evolution in terms of collective dynamical variables has been developed to a functional perturbation theory, which results in the master equation of any given accuracy. Examples of statistical mechanics applications of the method include a linearized transport theory and explicit expressions for transport coefficients of both homogeneous and inhomogeneous liquids, which are in good agreement with experimental data and simulation results.
Until recently, the Mori-Zwanzig projection operator method, though powerful and simple, has been considered as a half-heuristic one. This book is devoted to a rigorous generalization of this method as well as its applications to nonequilibrium statistical mechanics. The well-known idea of the description of dynamical system evolution in terms of collective dynamical variables has been developed to a functional perturbation theory, which results in the master equation of any given accuracy. Examples of statistical mechanics applications of the method include a linearized transport theory and explicit expressions for transport coefficients of both homogeneous and inhomogeneous liquids, which are in good agreement with experimental data and simulation results.
Generalization of Mori-Zwanzig Projection Operator Method - Functional Perturbation Theory; The First Order Functional Perturbation Theory Master Equation: The Generalized Langevin Equation; Linearized Kinetic and Transport Theories for Homogeneous Fluid Mixtures; Linearized Kinetic Theory of Dense Inhomogeneous Fluids; Transport Theory of Dense Inhomogeneous Fluids; Future Developments in Kinetic Theory for Dense Fluids.
| Erscheint lt. Verlag | 1.1.1995 |
|---|---|
| Reihe/Serie | World Scientific Series In Contemporary Chemical Physics ; 6 |
| Verlagsort | Singapore |
| Sprache | englisch |
| Themenwelt | Naturwissenschaften ► Physik / Astronomie ► Angewandte Physik |
| Naturwissenschaften ► Physik / Astronomie ► Thermodynamik | |
| ISBN-10 | 981-02-1750-1 / 9810217501 |
| ISBN-13 | 978-981-02-1750-1 / 9789810217501 |
| Zustand | Neuware |
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