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9780387942995

Thermodynamics and Statistical Mechanics

by
  • ISBN13:

    9780387942995

  • ISBN10:

    0387942998

  • Format: Paperback
  • Copyright: 1995-05-01
  • Publisher: Springer Verlag

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Summary

The series of texts Classical Theoretical Physics is based on thehighly successful series of courses given by Walter Greiner andhis colleagues at the Johann Wolfgang Goethe University inFrankfurt am Main, Germany. Intended for advanced undergraduatesand beginning graduate students, the volumes in this series willprovide not only a complete survey of classical theoreticalphysics but also an enormous number of worked examples andproblems to show students clearly how to apply the underlyingprinciples to realistic problems.Thermodynamics and Statistical Physics covers:Thermodynamics- basic definitions of thermodynamics, equilibrium, state variables- the first and second laws- phase transitions and chemical reactions- thermodynamic potentialsStatistical Mechanics- statistics of microscopic states and connection to the entropy- the microcanonical, canonical and grand canonical ensembles- applications of Boltzmann statisticsQuantum Statistics- the density operator- many-particle wave functions- ideal quantum systems- the ideal Bose gas and applications to blackbody radiation, Kirchhoff's law, and lattice vibrations- the ideal Fermi gas and applications to condensed-matter physics, astrophysics, and nuclear physics- relativistic Bose and Fermi gases and applications to particle physicsReal Gases and Phase Transitions- real gases and the virial expansion- classification of phase transitions and critical indices- the Ising and Heisenberg models

Table of Contents

Foreword v
Preface vii
I Thermodynamics 1(120)
Equilibrium and State Quantities
3(30)
Introduction
3(1)
Systems, phases and state quantities
4(2)
Equilibrium and temperature---the zeroth law of thermodynamics
6(4)
Kinetic theory of the ideal gas
10(3)
Pressure, work and chemical potential
13(2)
Heat and heat capacity
15(2)
The equation of state for a real gas
17(3)
Specific heat
20(3)
Changes of state---reversible and irreversible processes
23(2)
Exact and inexact differentials, line integrals
25(8)
The Laws of Thermodynamics
33(29)
The first law
33(4)
Carnot's process and entropy
37(4)
Entropy and the second law
41(2)
Insertion: Microscopic interpretation of entropy and of the second law
43(8)
Global and local equilibrium
51(1)
Thermodynamic engines
52(6)
Euler's equation and the Gibbs-Duhem relation
58(4)
Phase Transitions and Chemical Reactions
62(22)
Gibbs' Phase Rule
62(5)
Phase equilibrium and the Maxwell construction
67(3)
The law of mass action
70(10)
Application of the laws of thermodynamics
80(4)
Thermodynamic Potentials
84(37)
The principle of maximum entropy
84(1)
Entropy and energy as thermodynamic potentials
85(2)
The Legendre transformation
87(4)
The free energy
91(4)
The enthalpy
95(6)
The free enthalpy
101(6)
The grand potential
107(1)
The transformation of all variables
108(1)
The Maxwell relations
108(7)
Jacobi transformations
115(3)
Thermodynamic stability
118(3)
II Statistical Mechanics 121(134)
Number of Microstates Ω and Entropy S
123(19)
Foundations
123(1)
Phase space
124(3)
Statistical definition of entropy
127(5)
Gibbs' paradox
132(3)
Pseudo quantum mechanical counting of Ω
135(7)
Ensemble Theory and Microcanonical Ensemble
142(17)
Phase-space density, ergodic hypothesis
142(3)
Liouville's theorem
145(2)
The microcanonical ensemble
147(2)
Entropy as an ensemble average
149(1)
The uncertainty function
150(9)
The Canonical Ensemble
159(49)
General foundation of the Gibbs correction factor
164(6)
Systems of noninteracting particles
170(7)
Calculation of observables as ensemble averages
177(9)
Connection between microcanonical and canonical ensembles
186(5)
Fluctuations
191(3)
Virial theorem and equipartition theorem
194(6)
For better understanding: canonical ensemble as the mean value of all possible distributions
200(8)
Applications of Boltzmann Statistics
208(32)
Quantum Systems in Boltzmann Statistics
208(6)
Paramagnetism
214(9)
Negative temperatures in two-level systems
223(2)
Gases with internal degrees of freedom
225(9)
Relativistic ideal gas
234(6)
The Macrocanonical Ensemble
240(15)
Fluctuations in the macrocanonical ensemble
248(7)
III Quantum Statistics 255(144)
Density Operators
257(28)
Fundamentals
257(4)
Pure and mixed states
261(5)
Properties of the density matrix
266(4)
The density operators of quantum statistics
270(15)
The Symmetry Character of Many-Particle Wavefunctions
285(12)
Grand Canonical Description of Ideal Quantum Systems
297(17)
The Ideal Bose Gas
314(27)
Ultrarelativistic Bose gas
325(16)
Ideal Fermi Gas
341(46)
The degenerate Fermi gas
347(38)
Supplement: Natural units
385(2)
Applications of Relativistic Bose and Fermi Gases
387(12)
Quark-gluon plasma in the Big Bang and in heavy-ion collisions
387(12)
IV. Real Gases and Phase Transitions 399(58)
Real Gases
401(15)
For absorption: Mayer's cluster expansion
404(10)
Virial expansion
414(2)
Classification of Phase Transitions
416(20)
Theorem of corresponding states
422(2)
Critical indices
424(1)
Examples for phase transitions
425(11)
The Models of Ising and Heisenberg
436(21)
Index 457

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