- Page 8: Preface“More is different” is a
- Page 12: ContentsPart I General Principles1
- Page 16: ContentsIX7 Magnetic Materials ....
- Page 24: Part IGeneral Principles
- Page 28: 4 1 Thermal Equilibrium and the Pri
- Page 34: 1.2 Thermal Equilibrium 7environmen
- Page 38: 1.3 Kinetic Theory of Gas Molecules
- Page 42: 1.3 Kinetic Theory of Gas Molecules
- Page 46: 1.3 Kinetic Theory of Gas Molecules
- Page 50: 1.3.2 Velocity Distribution of an I
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18 1 Thermal Equilibrium and the Pr
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20 1 Thermal Equilibrium and the Pr
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2EntropyIn the previous chapter, we
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2.1 The Microcanonical Distribution
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2.2 Number of States and Density of
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2.3 Conditions for Thermal Equilibr
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2.3 Conditions for Thermal Equilibr
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2.4 Thermal Nonequilibrium and Irre
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36 3 The Partition Function and the
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38 3 The Partition Function and the
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40 3 The Partition Function and the
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42 3 The Partition Function and the
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44 3 The Partition Function and the
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4Ideal GasesHere, we shall apply st
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4.2 Phase Space and the Number of M
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4.3 Entropy of an Ideal Gas 51Fig.
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4.3 Entropy of an Ideal Gas 53Final
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4.5 Statistical-Mechanical Temperat
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4.6 Partition Function of an Ideal
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4.7 Diatomic Molecules 59Fig. 4.7.
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4.7 Diatomic Molecules 614.7.3 Vibr
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4.7 Diatomic Molecules 63Fig. 4.9.
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4.7 Diatomic Molecules 65Thendε=(2
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5The Heat Capacity of a Solid,and B
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5.1 Heat Capacity of a Solid I - Ei
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5.2 Heat Capacity of a Solid II - D
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5.2 Heat Capacity of a Solid II - D
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5.2 Heat Capacity of a Solid II - D
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5.3 Black-Body Radiation 77Fig. 5.7
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5.3 Black-Body Radiation 79Fig. 5.8
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5.3 Black-Body Radiation 81antenna
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84 6 The Elasticity of Rubberlength
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86 6 The Elasticity of Rubber6.4 Ho
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7Magnetic MaterialsWe have applied
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7.2 Statistical Mechanics of a Free
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7.2 Statistical Mechanics of a Free
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7.2 Statistical Mechanics of a Free
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7.3 Ising Model - Mean-Field Approx
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7.3.2 Mean-Field Approximation7.3 I
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7.3 Ising Model - Mean-Field Approx
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7.3 Ising Model - Mean-Field Approx
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7.3 Ising Model - Mean-Field Approx
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7.4 The One-Dimensional Ising Model
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7.4 The One-Dimensional Ising Model
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7.4 The One-Dimensional Ising Model
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8First-Order Phase TransitionsIn th
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8.1 The Various Phases of Matter 11
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8.2 System in a Heat Bath at Fixed
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8.3 Coexistence of Phases 1218.3 Co
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8.4 The Clausius-Clapeyron Law 123s
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8.4 The Clausius-Clapeyron Law 125F
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8.5 The Critical Point 127The reaso
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8.6 The van der Waals Gas 129Fig. 8
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8.6 The van der Waals Gas 131Here t
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134 9 Second-Order Phase Transition
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136 9 Second-Order Phase Transition
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138 9 Second-Order Phase Transition
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140 9 Second-Order Phase Transition
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142 9 Second-Order Phase Transition
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144 9 Second-Order Phase Transition
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10Dense Gases - Ideal Gases at Low
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10.2 The Grand Canonical Distributi
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10.3 Ideal Fermi Gases and Ideal Bo
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10.3 Ideal Fermi Gases and Ideal Bo
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10.4 Properties of a Free-Fermion G
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10.4 Properties of a Free-Fermion G
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10.4 Properties of a Free-Fermion G
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10.4 Properties of a Free-Fermion G
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10.4 Properties of a Free-Fermion G
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andUsing these relations, we obtain
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10.4 Properties of a Free-Fermion G
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10.5 Properties of a Free-Boson Gas
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10.5 Properties of a Free-Boson Gas
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10.5 Properties of a Free-Boson Gas
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10.5 Properties of a Free-Boson Gas
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10.5 Properties of a Free-Boson Gas
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10.6 Properties of Gases at High Te
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The condition for this to apply iso
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AFormulas Related to the Factorial
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BThe Gaussian Distribution Function
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B.3 The Fourier Transform of a Gaus
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CLagrange’s Methodof Undetermined
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DVolume of a HypersphereWe need to
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EHyperbolic FunctionsThe functions
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FBoundary ConditionsWaves in a rect
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F.2 Periodic Boundary Condition 199
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202 The Riemann Zeta FunctionFor z
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Indexabsolute temperature 8adiabati
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Index 207longitudinal mode 70magnet