The book explicates the concept of entropy, particularly its governance of all of thermal physics, over a broad range of equilibrium and nonequilibrium phenomena. Historical development and modern research are presented in the context of entropy as a fundamental element of probability theory and its relation to the notion of information.
The book explicates the concept of entropy, particularly its governance of all of thermal physics, over a broad range of equilibrium and nonequilibrium phenomena. Historical development and modern research are presented in the context of entropy as a fundamental element of probability theory and its relation to the notion of information.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Walter T. Grandy, Jr. Professor of Physics, Emeritus University of Wyoming Professor of Physics, University of Wyoming, 1963-1998. Visiting Professor: University of Sao Paulo, Brazil; University of Tübingen, Germany; University of Sydney, Australia.
Inhaltsangabe
1: Introduction 2: Some Clarification from Another Direction 3: The Probability Connection 4: Equilibrium Statistical Mechanics and Thermodynamics 5: The Presumed Extensivity of Entropy 6: Nonequilibrium States 7: Steady-State Processes 8: Sources and Time-Dependent Proceses 9: Thermal Driving 10: Application to Fluid Dynamics 11: Irreversibility, Relaxation, and the Approach to Equilibrium 12: Entropy Production and Dissipation Rates A: Perturbation Theory B: Dissipative Currents and Galilean Invariance C: Analytic Continuation of Covariance Functions
1: Introduction 2: Some Clarification from Another Direction 3: The Probability Connection 4: Equilibrium Statistical Mechanics and Thermodynamics 5: The Presumed Extensivity of Entropy 6: Nonequilibrium States 7: Steady-State Processes 8: Sources and Time-Dependent Proceses 9: Thermal Driving 10: Application to Fluid Dynamics 11: Irreversibility, Relaxation, and the Approach to Equilibrium 12: Entropy Production and Dissipation Rates A: Perturbation Theory B: Dissipative Currents and Galilean Invariance C: Analytic Continuation of Covariance Functions
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