Prof. Masatsugu Sei Suzuki Department of Physics, SUNY-Binghamton
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Lecture Notes: General Physics Computational Physics-about Computational Physics-contents Method of Theoretical Physics Modern Physics Solid State Physics Quantum Mechanics - Graduate course Quantum Mechanics I Quantum Mechanics II Senior Laboratory Statistical Thermodynamics
Syllabus
REFERENCES
1.3 Review 1 Phys.131 First law 1.4 Review 2 Phys.131 Boltzmann kinetics 1.5 Review 3 Phys.131 Entropy Carnot cycle 1.6 Review 4 Microscopic ensemble
2.1 TD Thermodynamics Joule-Thomson effect 2.2 TD Magnetic work 2.3 TD Mayer's relation 2.4 TD Third law 2.5 TD Exact differential 2.6 TD Adiabatic atmosphere 2.7 TD Demagnetization cooling 2.8 TD Ergodic hypothesis 2.9 TD Magnetic moment and Gaussian distribution 2.10 TD Maxwell's relation 2.11 TD Ratio gamma determination 2.12 TD Rubber 2.13 TD Surface tension 2.14 TD Thermal effusion
3.1 MC-I Microcanonical ensemble 3.2 MC II Ergodic hypothesis 3.3 MC III 3.4 MC and CE Frenkel and Schottky type defects 3.5 MC-CE Negative temperature I 3.6 MC-CE Negative temperature II 3.7 MC-CE Density of states and Partition function 3.8 MC Simple harmonics multiplicity 3.9 MC Binary alloy systems 3.10 MC Permutation and combination dice 3.11 MC-C-GC ensemble s comparison 3.12 MC Binary magnetic system 3.13 MC Spin one-half spin and Gaussian distribution 3.14 MC Balls in bowls 3.15 MC Graphite vacancy site
4.1 Entropy of mixing gas 4.2 Entropy of the universe 4.3 Sackur-Tetrode equation
5.1 CE Canonical ensemble I 5.2 CE- GCE Maxwell-Boltzmann particles 5.3 CE Diatomic molecule 5.4 CE Spin one half particle in field 5.5 CE Lagrange multiplier method 5.6 CE Energy fluctuation 5.7 CE Boltzmann factor of M-B 5.8 CE Paramagnetism 5.9 CE up and down under gravity 5.10 CE Zigzag problem 5.11 CE Graphite interstitial and vacant 5.12 CE Zipper problem DNA 5.13 CE Kubo effect 5.14 CE photon gas and ideal gas 5.15 CE Relativistic gases 5.16 CE Rotation of diatomic molecule 5.17 CE Magnetism 5.18 CE Potential energy-Boltzmann factor 5.19 CE Schottky heat capacity 5.20 CE Quantum concentration for ideal gas 5.21 CE Langevin function 5.22 CE Dielectric susceptibility
6.1 PD Planck distribution function 6.2 PD Black body problem 6.3 PD Stefan-Boltzmann law - E Fermi 6.4 PD Cosmic microwave background 6.5 PD Greenhouse effect 6.6 PD Helmholtz free energy photon gas 6.7 PD Cosmic neutrino background
7.1 GCE-I Grand canonical ensemble 7.2 CE and GCE relation 7.3 From CE to GCE from Baierlei 7.4 GCE-II Ideal gas and simple harmonics 7.5 GCE Occupation number representation 7.6 GCE Gibbs sum-distribution function 7.7 GCE Langmuir adsorption 7.8 GCE Fluctuation 7.9 GCE Adsorption of O2 in a magnetic field 7.10 GCE Hemoglobin on blood 7.11 GCE Scaling relation of thermodynamics 7.12 GCE Fluctuation and scattering 7.13 GCE Gibbs sum for semiconductors
8.1 FD and BE Grand potential 8.2 FD and BE Method of Lagrangian multiplier 8.3 FD and BE statistics 1 8.4 FD and BE statistics 2
9.1 CP Chemical potential from Baierlein 9.2 CP Monatomic ideal gas GCE 9.3 CP Collection of problems from Blundell 9.4 CP Collection of problems from Kittel 9.5 CP photon 9.6 CP of a pair of electron and positron 9.7 CP Chemical reaction 9.8 CP Chemical reactions van 't Hoff equation
10.1 BE Bose-Einstein Condensation 10.2 BE Heat capacity 1 10.3 BE Heat capacity 2 10.4 BE Equation of states 10.5 BE Superconductivity 10.6 BE Josephson effect 10.7 BE Liquid He 4 superfluidity 10.8 BE Liquid He three 10.9 BE Alkali metal atom-phase transition 10.10 BE Condensation in alkali atoms 10.11 BE 1D BE condensation possible
11.1 FD Fermi-Dirac: Fermi energy of fermions 11.2 FD Free electron Fermi gas model 11.3 FD Relativistic Fermi gas-I 11.4 FD Relativistic Fermi gas-2 11.5 FD Richardson Emission 11.6 FD Semiconductor statistics 11.7 FD White dwarf and neutron star 11.8 FD Bloch electron in a periodic potential 11.9 FD Bloch theorem 11.10 FD Fermi function 11.11 FD Pauli paramagnetism 11.12 FD Sommerfeld formula 11.13 FD Statistics at 0 K 11.14 FD Chemical potential of 1D, 2D and 3D fermions 11.15 FD Fermi liquid- Properties of Liquid He three
12.1 Photon condensation 12.2 Photon gas thermodynamics 12.3 Radiation pressure
13.1 Phonon I. lattice wave 13.2 Phonon II Thermal properties 13.3 Phonon heat capacity of d-dimension 13.4 Phonon statistics 13.5 Heat capacity of 1D, 2D and 3D phonon
14. Identical particles
15.1 QM Problem and solution from Rigamonti 15.2 QM Density operator-magnetization susceptibility 15.3 QM Density operator 15.4 QM Density operator in statistical mechanics 15.5 QM Magnetization susceptibility
16.1 PT Density of states for one-particle 16.2 PT Ising system with spin 1 16.3 PT Landau theory of phase transition 16.4 PT Fundamental-van der Waals gas 16.5 PT van der Waals-equation of state 16.6 PT Mean-field theory 16.7 PT Superheating and supercooling 16.8 PT Clausius-Clapeyron equation 16.9 PT 1D Ising model 16.10 PT Problem and solution Blundell Clausius-Clapeyron eq. 16.11 PT problem and solution Huang van der Waals eq. 16.12 PT Renormalization group
17 Brown motion Einstein relation
18.1 CE Formula 18.2 GCE formula-1 18.3 GCE Formula-2
Revised: November 17, 2019