News:
General Information:
Lecturer:
Reza
Sarvari (office EE210) 
Classes:
Saturday-Monday 13:30-15:00 ;
Texts:
.(S1) Simon, The Oxford Solid State Basics, Oxford University Press , 2013 .(K1)
Kittel, Introduction to Solid State
Physics, John Wiley and Sons, 2004
.(A) Ashcroft and Mermin, Solid State Physics, 1976
.(K2)
Kittel and
Kroemer, Thermal Physics,
W.H. Freeman, and Co, 1980
.(P)
Pierret, Advanced Semiconductor
Fundamentals, Prentice Hall, 2002
.(K3) Kasap, Principles of Electronic Materials and Devices, McGraw-Hill, 2018
.(M) Merhav, Statistical Physics: a Short Course for Electrical Eng., 2013
Supplemental:
Moliton, Solid State Physics for
Electronics, 2009
Galperin, Introduction to Modern Solid
State Physics
Syllabus:
Grades(tentative): 20%
Homework
30% 2 Mid-terms + 20% Quizes
30% Final Exam
Homeworks/Exams
and solutions:
 homework
1 ;  sol
1 ;  sol1 ; Lectures: ( Google Drive ) 10
Lecture01 ( Lecture01 ) Statistical Physics Basics, Overview
Lecture01p ( Lecture01p ) Example: Ideal Gas
Lecture02 ( Lecture02 ) Kinetic Theory - Maxwell Distribution
Lecture03 ( Lecture03 ) Elementary Statistical Physics
Lecture04 ( Lecture04 ) The Canonical Ensemble
Lecture05 ( Lecture05 ) Fermi-Dirac Stat.
Lecture06 ( Lecture06 ) Quantum Mechanics, History, Introduction
Lecture07 ( Lecture07 ) Quantum Mechanics,
Lecture08 ( Lecture08 ) Specific Heat of Solids
Lecture09 ( Lecture09 ) Drude Theory of Metals
Lecture10 ( Lecture10 ) Sommerfeld Theory of Metals
Lecture11 ( Lecture11 ) Chemical Bonds - Ionic, Covalent
Lecture12 ( Lecture12 ) 1-d Vibrations of Monoatomic Chain, Phonon
Lecture13 ( Lecture13 ) 1-d Vibrations of Diatomic Chain
Lecture14 ( Lecture14 ) Crystal Structure
Lecture15 ( Lecture15 ) Reciprocal Lattice, Waves in crystals
Lecture16 ( Lecture16.png ) Tight Binding
Lecture17 ( Lecture17.png ) Near Free Electron
Lecture18 ( Lecture18 ) Kroning-Penney, Band Structure
Lecture19 ( Lecture19 ) Band Theory
Lecture20 ( Lecture20 ) Electron, Hole
Notes01 Slides:
01
02
03
Lectures:
Structures
of crystals:
- Materials: crystalline, poly-crystalline,
amorphous
- Crystal Structure
- Basis
- Lattice: Bravais Lattice vs. Non Bravais
Lattice
- Unit Cell, Primitive Unit Cell, Wigner-Seitz Unit
Cell
- Crystal symmetry
- Miller Indices
Review
of quantum mechanics:
- Wave-particle duality
- Time-independent Schrödinger
Equation
- Probability densities
- Operators
- Properties of Eigenfunctions and Eigenvalues
- Time-Dependent Schrödinger Equation
- Free Particle, Particle in a Box, Quantum Wells,
Tunneling
Energy Band Theory:
- Crystal potential energy structure
- Bloch theorem
- Near free-electron model
- Kronig-Penney model
- Tight binding model
Reciprocal lattice,
Brillouin zone, and Effective mass:
- Brillouin zone and Zone folding
- Particle motion, Group Velocity, Effective mass
- Carrier and Electron and Hole Current
Bandstructure in 3D
for real materials:
- E(k) diagram for Si, Ge, GaAs
- Direct and Indirect Bandgap Semiconductors
- Constant Energy Surfaces
- Effective Mass in 3-D
Density
of states:
- Density of states in k-space (periodic/complete
reflecting boundary condition)
- Density of states as a function of energy for free
space
- Specific materials, such as Si, Ge, and GaAs
Phonons:
- Vibrations in Crystals (Longitudinal/Transverse)
- Dispersion Relation for Elastic Waves (Brillouin
Zones)
- Two atoms primitive basis: optical phonons and
acoustic phonons
- Quantization of phonon modes
Optical
absorption in semiconductors/photonic crystals:
- Joint density of states
- Absorption in direct band gap semiconductors
- Absorption in indirect band gap semiconductors
Binary
model systems:
- Thermal Physics
- Binary Model Systems
- Gaussian Approximation to Binomial Coefficients
Temperature and
entropy:
- Probability, Average Values
- Ensemble Average, Thermal equilibrium
- Concept of Entropy and Temperature
Laws of
thermal dynamics:
- Entropy and heat flow
- Laws of Thermodynamics
Helmholtz free energy, chemical
potential:
- Boltzmann factor
- Partition function
- Helmholtz Free energy
- Chemical potential and Diffusive Equilibrium
Applications of chemical
potential, semiconductor heterojuction:
- Chemical Potential and Entropy
- Chemical potential and potential energy change
- Gibbs sum and Gibbs factor
- Fermi-Dirac Distribution Function
Fermi-Dirac
distribution:
- Fermi-Dirac distribution
- Fermi Gas in three dimensions: ground state and
specific heat
- Classical carrier distribution in semiconductors
- Donors and Acceptors in Semiconductors
- Law of mass action
- Fermi level in intrinsic semiconductors
n-typed
and p-typed semiconductors:
- Extrinsic semiconductors
- Fermi levels in extrinsic semiconductors
- Degenerate semiconductors
.
Bosons,
Planck/Bose-Einstein distribution:
- Example for calculating the Fermi level
- Dopant ionization consideration
- PN junction
- Concept of quasi Fermi level
.
Application of Bose-Einstein
distribution, thermal photon populations::
- Planck distribution
- Bose-Einstein distribution
- Applications of the Planck/Bose-Einstein distribution:
- Thermal radiation
- Johnson/Nyquist noise
Recombination‐Generation:
- Non‐equilibrium systems
- Indirect vs. Direct Band gap
- Recombination generation events
- Direct Band‐to‐band Recombination
- Direct Excitonic Recombination
- Indirect Recombination (Trap‐assisted)
Carrier Capture Coefficients
SRH Recombination
- Auger Recombination (Inverse Impact Ionization)
- Effective Carrier Lifetime
- Surface states
Carrier Transport:
- Scattering mechanisem
Ionized inpurity scattering
Phonon scattering
Matthession rule
- Electron/Hole mobility
- High field effects in mobility
- Hall Effect
- Diffusion
- Continuity equation
- Boltzmann Transport equation
.
A:
Same/Ralated
Courses at
Other Schools!
- MIT
6.730
Physics for Solid-State Applications, Graduate
8.231
Physics of Solids I, Undergraduate
8.511
Theory of Solids I, Graduate
8.512
Theory of Solids II, Graduate
8.231 Physics of
Solid I Check "numerical experiments" at the bottom
3.15
Electrical, Optical & Magnetic Materials and Devices
- U C Berkeley
EE230,
Solid State Electronics
Physics 141B,
Solid-State Physics
Physics 240A,
Quantum Theory of Solids
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Physics
460, Solid State Physics (Fall07)
Physics
560, Condensed Matter Physics I
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APh
114b, Solid State Physics
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ECE407
Physics of Semiconductors and Nanostructures
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PHZ5491
Condensed Matter Physics I
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MSE
405 Physics of Solids, Graduate
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ECE
581 & 582
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PHYS-558
Solid State Physics - Wiki
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Physics
155, Solid State Physics
PHYS 231,
Introduction to Condensed Matter Physics
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PHY2009
Physics of Crystals
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Physics
4340, Solid State Physics
Physics
7440, Solid State Physics I
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513.001
Molecular and Solid State Physics
- University College London
3C25:
Condensed Matter Physics (+)
- University of Florida
PHY4905 Introduction to Solid State Physics
PHZ7427, Solid State II
- New Jersey Institute of Technology
PHYS 446 – Solid State Physics
- University of Delaware
Physics624
Solid State Physics
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Solid
State physics - T U Delft
Solid State Physics
Advanced Solid State Physics
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Physics
423 Introduction to Solid State Physics
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Phys471 Solid State Physics
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PHYS 309 Condensed Matter Physics
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Stockholm
University - Condensed Matter Physics
Fisica
de Materiales
RPI
- ECSE6968 Quantum mechanics applied to semiconductor devices
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