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- 作 者:THERMODYNAMICS
- 出 版 社:AND STATISTICAL PHYSICS
- 出版年份:2222
- ISBN:
- 页数:0 页
CHAPTER ONE Introduction 1
1.1 Introduction to Thermodynamics 1
1.2 Large-Scale or Macroscopic View 1
1.3 Molecular or Microscopic View 2
1.4 Systems and Their Surroundings 3
1.5 Walls and Boundaries 4
Rigid Walls 4
Cylinder and Piston 4
Diathermic Walls 4
Adiabatic Walls 4
Semipermeable Walls 4
Isolating Walls 5
1.6 Thermodynamic Equilibrium 5
1.7 Thermal Equilibrium and the Zeroth Law 5
1.8 Temperature as a Property of a System 8
1.9 The Equation of State and the Temperature Scale 9
1.10 Intensive and Extensive Properties 11
1.11 Thermodynamic States of a System:Degrees of Freedom 13
1.12 The Two-Phase System 16
1.13 Other Systems 18
Thin Uniform Filament under Tension 19
Systems with Surface Tension 19
Charged Soap Bubble 19
1.14 Quasistatic Processes and Reversibility 20
PROBLEMS 22
CHAPTER TWO Temperature 24
2.1 Measurement of Temperature 24
2.2 General Temperature Scales 25
2.3 Various Celsius Thermometers 27
2.4 Criteria for Good Thermometers 28
2.5 Gas Thermometers 29
The Constant-Volume Thermometer 30
The Constant-Pressure Thermometer 30
2.6 The Thermodynamic Celsius Scale 31
2.7 Boyle's Law and the Ideal Gas Celsius Scale 35
2.8 Empirical Behavior of Gases 34
2.9 The Absolute Gas Scale 36
2.10 Correction of the Constant-Volume Gas Thermometer 38
2.11 Correction of the Constant-Pressure Thermometer 40
2.12 Numerical Magnitudes of Corrections 44
2.13 Primary and Secondary Thermometers 45
2.14 The Platinum Resistance Thermometer 47
2.15 The Thermocouple 49
2.16 New Basis for the Thermodynamic Scale 50
PROBLEMS 51
CHAPTER THREE The Equation of State 53
3.1 The Ideal Gas 53
3.2 The Universal Gas Constant 55
3.3 Units 56
Volume 56
Pressure 56
Pressure-Volume(pV) 57
3.4 The P-V-T Surface 57
3.5 The Reciprocal and the Reciprocity Theorems 60
3.6 Thermodynamic Coefficients 61
3.7 The P-V-T Relation for a Pure Substance 62
3.8 The Kamerlingh Onnes Equation 66
3.9 Van der Waals'Equation 68
3.10 Berthelot's Equation 72
3.11 Dieterici's Equation 74
3.12 The Beattie-Bridgeman Equation 75
3.13 The Equation of State in Virial Form 75
3.14 Solid and Liquid States 77
PROBLEMS 79
CHAPTER FOUR The First Law of Thermodynamics 82
4.1 Measurement of Heat 82
4.2 Heat Capacity and the Unit of Heat 83
4.3 Method of Mixtures 85
4.4 Mechanical Nature of Heat 87
4.5 Mechanical Equivalent of Heat 89
Direct Mechanical Determinations 90
Electrical Methods 90
4.6 The System as a Reservoir of Energy 93
4.7 Formulation of the First Law of Thermodynamics 95
4.8 Relative and Absolute Internal Energy 97
4.9 The First Law for Differential Processes 98
4.10 Work in Quasistatic Processes 100
4.11 Heat Absorbed in Quasistatic Processes 102
4.12 The First Law in Differential and Integral Forms 103
4.13 Cyclic Processes and Perpetual Motion 104
4.14 Mechanics and the First Law 106
PROBLEMS 107
CHAPTER FIVE Work and Heat in Various Systems 109
5.1 Introduction 109
5.2 Systems under Uniform Hydrostatic Pressure 109
5.3 Other Mechanical Systems 112
Thin Uniform Filament under Stretching Force 112
Systems with Surface Tension 112
5.4 Electrical Systems 112
5.5 Magnetic Systems 114
5.6 The General Case 117
5.7 Heat Capacities of a Pure Substance 118
5.8 Heat Capacities with the Variables T and p 119
5.9 Heat Capacities with the Variables T and V 120
5.10 Heat Absorbed along Certain Curves 121
5.11 Relations among the Heat Capacities;Specific Heats 123
5.12 Heat Capacities for Other Systems 124
5.13 Internal Energy of a Gas 126
5.14 Internal Energy of a Gas from Experiment 127
5.15 Heat Capacities of an Ideal Gas 131
5.16 Heat Capacities of Real Gases 132
5.17 Slope of the Adiabatic Curve 133
5.18 Equation of the Adiabatic for the Ideal Gas 135
PROBLEMS 137
CHAPTER SIX Heat Capacities of Gases 140
6.1 Experimental Measurements of Cv,Cp,and γ 140
6.2 Joly's Steam Calorimeter for Cv 141
6.3 Eucken's Low-Temperature Gas Calorimeter for Cv 142
6.4 Explosion Method for Cv 142
6.5 Method of Mixtures of Holborn and Henning for Cp 144
6.6 Continuous-Flow Method for Cp 144
6.7 γ by Adiabatic Expansion 145
6.8 Rüchhardt's Method for γ 147
6.9 Rinkel's Modified Method for γ 159
6.10 Experimental Values of Cv and γ 159
6.11 Kinetic Theory of the Ideal Gas 151
6.12 Equipartition of Energy 152
6.13 Degrees of Freedom of Molecules 154
6.14 Molecular Vibration 154
6.15 Quantization of Energy 159
6.16 Empirical Formula for Variation of Cp with T 163
PROBLEMS 164
CHAPTER SEVEN Solids,Liquids,and Change of Phase 165
7.1 Measurement of the Heat Capacities of Solids 165
7.2 The Nernst-Lindemann Vacuum Calorimeter 166
7.3 The Adiabatic Vacuum Calorimeter 168
7.4 Equilibrium Method 169
7.5 The Law of Dulong and Petit 171
7.6 Temperature Variation of Cv 172
7.7 Theoretical Interpretation of Cv for Solids 176
7.8 Heat Capacities of Liquids 178
7.9 Change of Phase 179
7.10 Enthalpy 180
7.11 Enthalpy and Internal Energy 182
7.12 Heat of Sublimation of a Monatomic Solid 184
7.13 Enthalpy and Internal Energy for Simple Substances 186
7.14 Heat of Reaction and Enthalpy Tables 189
7.15 Kirchhoff's Heat Capacity Formulas 193
7.16 The First Law with Mass Flow 194
The Constant-Flow Calorimeter 196
The Porous Plug and the Throttle Valve 196
The Ideal Nozzle 197
The Steam Turbine 197
PROBLEMS 198
CHAPTER EIGHT Heat Engines and the Second Law 200
8.1 Heat Engines 200
8.2 Thermal Efficiency 201
8.3 Idealized Engine Cycles 203
Reversible Cycles 204
Single Pure Substance as Working Substance 204
Ideal Gas 204
Infinite Reservoirs 204
8.4 The Gasoline Engine 205
8.5 The Air Standard Otto Cycle 206
8.6 The Air Standard Diesel Cycle 207
8.7 Carnot's Principle 209
8.8 Carnot's Theorem 211
8.9 Clausius'Statement of the Second Law 213
8.10 The Second Law According to Kelvin and Planck 214
8.11 Criteria for Equivalence 215
8.12 The Carnot Refrigerator 216
8.13 Kelvin's Thermodynamic Heating 217
8.14 Various Carnot Cycles 220
Two-Phase System 220
Stretched Elastic Wire 221
Surface Film 221
8.15 The Kelvin Temperature Scale 222
PROBLEMS 225
CHAPTER NINE Entropy and the Second Law 228
9.1 Entropy and Necessary Waste 228
9.2 The Clausius Sum for a Closed Cycle 229
9.3 The Clausius Sum as an Integral 231
9.4 Entropy as a Property of a System 233
9.5 The Principle of the Increase of Entropy 235
9.6 Free Expansion of an Ideal Gas 237
9.7 Mixing of Gases 239
9.8 Dissipation of Mechanical and Electrical Energy 241
9.9 Temperature Equalization 242
9.10 Uses of Entropy 244
9.11 Temperature-Entropy Diagram 244
9.12 dS as a Perfect Differential 245
9.13 Heat Capacities as Entropy Derivatives 247
9.14 Entropy of an Ideal Gas 249
9.15 General Laboratory Equations for dU,dH,and dS 251
9.16 Thermodynamic Potentials 253
Internal Energy 253
Enthalpy 253
Entropy 253
9.17 The Potentials of Helmholtz and Gibbs 254
Helmholtz's Potential 254
Gibbs'Potential 255
9.18 The Clausius Equations 256
9.19 The Principle of Carathéodory 257
9.20 Natural,Unnatural,and Reversible Processes 259
PROBLEMS 261
CHAPTER TEN The Steam Engine and the Refrigerator 264
10.1 Introduction 264
10.2 The Rankine Cycle 264
10.3 Efficiency of the Rankine Cycle 266
10.4 Steam Tables 267
10.5 Use of Steam Tables 270
10.6 The Steam Dome in the p-v Plane 271
10.7 The T-s,h-s,and p-s Diagrams 273
10.8 Improvements in the Utilization of Steam 275
The Newcomen Atmospheric Engine 276
James Watt's Contributions 276
Multiple-Expansion Engines 276
The Uniflow Engine 277
10.9 The Steam Turbine 277
10.10 Superpressure Turbines 279
10.11 The Refrigerator 282
10.12 Common Refrigerants 285
10.13 The Heat Pump 287
10.14 The Electrolux Refrigerator 289
REFERENCES 290
PROBLEMS 290
CHAPTER ELEVEN Thermodynamic Methods 292
11.1 Introduction 292
11.2 Thermodynamic Methods 292
The Cyclic Method 293
Analytic Methods 295
11.3 The Clausius-Clapeyron Equation(Cyclic Method) 297
11.4 The Clausius-Clapeyron Equation in General 299
11.5 Maxwell's Relations(Cross Derivative Method) 302
11.6 Maxwell's Relations and Multiphase Systems 303
11.7 Specific Heats of Saturated Phases 304
11.8 Gibbs'Potential 307
11.9 Relation of the Triple Point to the Ice Point 208
Solubility Effect 309
Direct Pressure Effect 310
11.10 The Six General Relations of Maxwell 311
11.11 The Three Independent or Basic Derivatives 312
11.12 Derivatives in Terms of the Basic Three 315
11.13 Jacobians 317
11.14 The Reciprocity Theorem for Jaeobians 319
11.15 Maxwell's Relations in Jacobian Form 321
11.16 General Derivatives by Jacobians 323
11.17 The Fundamental Jacobian 323
PROBLEMS 325
CHAPTER TWELVE Applications of the General Relations 328
12.1 Introduction 328
12.2 Internal Energy,Enthalpy,and Entropy for Condensed Phases 330
12.3 Thermodynamic Functions for Ideal Gases 332
12.4 The van tier Waals Gas 335
12.5 The Adiabatic Law for a van der Waals Gas 336
12.6 Internal Energy,Enthalpy,and Entropy for Real Gases 338
12.7 The Joule-Kelvin Effect 344
12.8 The Inversion Curve 345
12.9 Joule-Kelvin Cooling 347
12.10 The Maximum Inversion Temperature 349
12.11 Integration of the Clausius-Clapeyron Equation 352
12.12 The Ideal Gas Approximation 352
12.13 The General Vapor Pressure Equation of Kirchhoff 356
12.14 Kirchhoff's Formula for Latent Heat of Sublimation 357
12.15 The Vapor Pressure Formula for a Solid(Ideal Vapor) 359
12.16 Latent Heat of Sublimation of a Monatomie Solid 360
12.17 Vapor Pressure of a Monatomic Solid 362
12.18 Entropy and the Vapor Pressure Constant 364
PROBLEMS 366
CHAPTER THIRTEEN Applications to Various Systems 370
13.1 The n-Variable Thermodynamic System 370
13.2 Restricted and Unrestricted Systems 372
13.3 Tensed Filament or Uniform Rod 374
Temperature Change on Stretching(Adiabatic) 375
Heating a Stiff Rod at Constant Length 375
13.4 Reversible Electric Cell 376
13.5 The Cavity Radiator and Black Body Radiation 381
Radiancy of a Surface or Cavity 381
The Cavity Radiator 382
Properties of surfaces 383
13.6 Radiation Density and Radiancy 384
Directional Radiancy 384
Parallel Beam Radiancy 385
Relation of R to R? 386
Relation of Rc to the Energy Density 386
13.7 Pressure of Radiation 388
13.8 The Stefan-Boltzmann Total Radiation Law 389
13.9 Surface Tension 391
13.10 Stressed Dielectrics in an Electric Field 394
13.11 Behavior of Entropy and Helmholtz's and Gibbs'Potentials on Approach to Equilibrium 397
Adiabatic Processes 398
Isothermal Processes 399
13.12 Conditions for Stable Equilibrium 399
13.13 The Electrochemical Potential 400
13.14 Multicomponent Systems 401
13.15 Heterogeneous Equilibrium and the Phase Rule 402
Gibbs'Phase Rule 403
13.16 Chemical Systems of Two Components 405
13.17 The Thermocouple 406
13.18 Kelvin's Treatment of the Thermoeouple 408
PROBLEMS 410
CHAPTER FOURTEEN The Physics of Low Temperatures 413
14.1 Production of Low Temperatures 413
14.2 Helium Liquefiers 414
14.3 Measurement of Low Temperatures 415
14.4 The Liquid Helium Vapor Pressure Formula 416
14.5 Phase Relations Of Helium 419
14.6 The Order of a Transition 421
14.7 The λ Transition in Helium 424
14.8 Dynamic Properties of Helium 425
The Phenomenon of Surface Flow 425
Abnormal Flow in Capillaries 426
The Mechanocaloric and Fountain Effects 427
14.9 The Two-Fluid Theory of HeII 429
14.10 Superconductivity 431
14.11 Superconductors in a Magnetic Field 433
14.12 Magnetic Cooling by Adiabatic Demagnetization 435
Isothermal Magnetization 437
Adiabatic Change of Magnetic Field 437
14.13 Magnetic Temperatures 439
14.14 The Lowest Temperature in the World 441
14.15 The Third Law of Thermodynamics 442
REFERENCES 446
PROBLEMS 446
CHAPTER FIFTEEN Entropy and Probability 448
15.1 Order,Disorder,and the Second Law 448
15.2 Mathematical Probability 449
15.3 Distribution of Marked Objects 451
15.4 Microstates and the Disorder Number of a Macrostate 455
15.5 The Disorder Number for a Macrostate of a Physical System 457
15.6 Entropy and the Disorder Number 460
15.7 Conditions for Maximum Entropy 462
15.8 Volume Distribution for Maximum Entropy 464
15.9 Velocity Distribution for Maximum Entropy 465
15.10 Evaluation of the Parameter α' 467
15.11 Evaluation of the Parameters κ and β 471
15.12 Various Forms of the Velocity Distribution Law 474
15.13 The Speed Distribution Law 477
15.14 Mean and Root-Mean-Square Speeds 479
15.15 The Equipartition Theorem and the Equation of State of an Ideal Monatomic Gas 481
15.16 Mass Flux 483
PROBLEMS 487
CHAPTER SIXTEEN Classical Statistical Mechanics 490
16.1 Introduction 490
16.2 Configuration-Velocity Space 491
16.3 Hamiltonian Coordinates and Phase Space 494
Free Point Mass in Space 495
Symmetric Rotor with a Fixed Axis 496
Mass Point Moving in Space about the Origin 496
The Rotating Vibrator 497
16.4 μ Space and Γ Space 502
16.5 Liouville's Theorem and Equal a Priori Probabilities in Γ Space 505
16.6 The Equilibrium Distribution in μ Space 506
16.7 The General Partition Function in μ Space 508
16.8 The Ideal Monatomic Gas 510
16.9 The Ideal Gas in a Uniform Gravitational Field 512
16.10 The Boltzmann Equipartition Theorem 516
16.11 Fluctuations in Entropy 518
16.12 Entropy and Gibbs'Mixing Paradox 521
16.13 Thermodynamic Functions in Terms of the Partition Function 523
16.14 Summary of Useful General Formulas 525
PROBLEMS 526
CHAPTER SEVENTEEN Advent of the Quantum Theory 529
17.1 Cell Size and Planck's Constant 529
17.2 The Sackur-Tetrode Vapor Pressure Formula 530
17.3 Basic Weaknesses of the Classical Argument 532
17.4 Indistinguishability of Identical Particles 533
17.5 The Combinatory Formula for Identical Objects 536
17.6 The Bose-Einstein Distribution Law 537
17.7 The Boltzmann Approximation 539
17.8 Diatomic Molecule in a 1∑ State 542
17.9 Quantization of Vibration and Rotation 544
17.10 Rotation and Rotation-Vibration Bands 546
17.11 The Partition Function for a Diatomic Gas 550
17.12 The Partition Function and Internal Energy for Vibration 552
17.13 Vibratory Heat Capacity 556
17.14 The Partition Function and Internal Energy for Rotation 558
17.15 The Vapor Pressure Constant for a Diatomic Gas 562
PROBLEMS 565
CHAPTER EIGHTEEN Quantum Statistics 566
18.1 Photons and Matter Waves 566
18.2 Wave Amplitudes and Probability 569
18.3 The Wave Equation 569
18.4 Particle in a Box 572
18.5 The Linear Vibrator 577
18.6 The Rigid Rotor in Space 582
18.7 The Quantum Partition Function for Translation 584
18.8 Angular Momentum and Statistical Weights 586
18.9 Statistical Weights for Atoms 588
18.10 Statistical Weights of Diatomic Molecular States 593
18.11 Electronic Heat Capacities 595
18.12 Formation of a Molecule from Atoms 600
18.13 Nuclear Symmetry and Nuclear Weights 604
18.14 1∑ States of Homonuclear Molecules 605
18.15 Rotational Behavior of Homonuclear Molecules 608
18.16 Spectroscopic and Calorimetric Entropies 611
REFERENCES 616
PROBLEMS 616
CHAPTER NINETEEN Applications to Various Systems 618
19.1 Bose-Einstein and Fermi-Dirac Statistics 618
19.2 The Ideal Paramagnetic Solid 620
Small x 623
Large x 624
19.3 Black Body Radiation and the Photon Gas 626
19.4 Planck's Radiation Law 628
19.5 Gibbs'Ensembles 633
19.6 The System Partition Function 637
19.7 The Imperfect Monatormic Gas 640
19.8 The van der Waals Approximation 641
19.9 The van der Waals Equation 645
19.10 The Einstein Model of a Monatomic Solid 648
19.11 The Debye Model of a Solid 650
19.12 The Debye Formula for Internal Energy 653
19.13 The Debye Function 655
19.14 Extension of the Theory for Solids 657
19.15 Fermi-Dirac Statistics 660
19.16 The Electron Gas 661
19.17 Approximation to the Value of the Parameter B 663
19.18 Significance of the Fermi Level 664
REFERENCES 666
PROBLEMS 666
Appendixes 669
APPENDIX 2.1 Smoothed Second Virial Coefficients(B1 Values)for Thermometric Gases 669
APPENDIX 4.1 Specific Heat,cp,and Specific Enthalpy,h,of Water at Atmospheric Pressure 670
APPENDIX 11.1 The Reciprocity Theorem for Jacobians 671
APPENDIX 13.1 Forms of Maxwell's Relations for n=3 672
APPENDIX 15.1 Stirling's Formula 673
APPENDIX 16.1 Liouville's Theorem 675
APPENDIX 18.1 Solution of the Hermitian Equation 676
APPENDIX 18.2 Solution of the Associated Legendre Equation 678
APPENDIX 19.1 Evaluation of the Improper Integral in Sec.19.4 680
APPENDIX 19.2 The Method of Darwin and Fowler 681
NOTATION LIST 684
USEFUL CONSTANTS 689
INDEX 690
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