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9783540616146

Semiconductor Optics and Transport Phenomena

by ;
  • ISBN13:

    9783540616146

  • ISBN10:

    3540616144

  • Format: Hardcover
  • Copyright: 2002-06-30
  • Publisher: Springer Verlag
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Summary

This introduction to the field of semiconductor optics, including transport phenomena in semiconductors, has its origin in an advanced course jointly given by a theoretician and an experimentalist. Starting with the theoretical fundamentals of this field the book develops, assuming a basic knowledge of solid-state physics. The text is suitable for graduates and scientists alike who need a well-balanced and up-to-date introduction to this area. The application areas of the theory covered include semiconductor lasers, detectors, electro-optic modulators, single-electron transistors, microcavities and double-barrier resonant tunneling diodes. One hundred problems with hints for solution help the readers to deepen their knowledge.

Table of Contents

Some Basic Facts on Semiconductors
1(6)
Semiconductor Heterostructures
2(2)
Doped and Modulation-Doped Semiconductors
4(3)
Interaction of Matter and Electromagnetic Fields
7(44)
Microscopic Maxwell Equations
8(2)
The Many-Particle Hamiltonian
10(2)
Second Quantization for Particles
12(7)
Quantization of Electromagnetic Fields
19(5)
Coherent States
22(2)
The Interaction Hamiltonian of Fields and Particles
24(5)
Macroscopic Maxwell Equations and Response Functions
29(14)
Direct Calculation of Induced Charges and Currents
30(2)
Phenomenological Theory of Linear Response
32(2)
Time-Dependent Perturbation Theory
34(1)
Longitudinal Response Functions
35(5)
Transverse Response Functions
40(3)
Measurable Quantities in Optics
43(5)
Linear Optical Susceptibility and Macroscopic Polarization
46(1)
Absorption Coefficient
47(1)
Problems
48(3)
One Particle Properties
51(34)
Hartree-Fock Theory for Zero Temperature
52(3)
Hartree-Fock Theory for Finite Temperature
55(5)
Band Structure and Ground-State Properties
60(9)
The Local-Density Approximation
60(5)
Lattice Periodicity
65(4)
The Effective-Mass Approximation
69(4)
kp Perturbation Theory for Degenerate Bands
73(4)
Transition Matrix Elements
77(3)
Density of States
80(1)
Position of the Chemical Potential
81(2)
Problems
83(2)
Uncorrelated Optical Transitions
85(30)
The Optical Bloch Equations
86(5)
Linear Optical Properties
91(3)
Nonlinear Optical Properties
94(15)
Perturbation Analysis in the Frequency Domain
95(2)
Introducing the Bloch Vector
97(6)
Perturbation Analysis in the Time Domain
103(4)
Alternative Approaches
107(2)
Semiconductor Photodetectors
109(4)
The Field-Field Correlation Function and its Relation to Coherence
110(3)
Problems
113(2)
Correlated Transitions of Bloch Electrons
115(20)
Equations of Motion in the Hartree-Fock Approximation
115(4)
Linear Optical Properties: The Continuum of Interband Transitions
119(8)
The Bethe-Salpeter Equation
122(2)
The Dielectric Function
124(3)
Solution by Continued Fractions
127(4)
Problems
131(4)
Correlated Transitions near the Band Edge
135(40)
The Semiconductor Bloch Equations
135(3)
Linear Optical Properties: Bound Electron-Hole Pairs
138(21)
The Coulomb Green's Function
140(4)
Optical Properties due to Bound Electron-Hole Pairs
144(5)
Numerical Methods
149(1)
Excitons in Quantum Wells
150(4)
Propagation of Light: Polaritons and Cavity Polaritons
154(5)
Nonlinear Optical Properties
159(13)
The Local-Field Approximation
159(7)
Numerical Solutions
166(6)
Problems
172(3)
Influence of Static Magnetic Fields
175(32)
One-Particle Properties
176(12)
Effective Mass Theory for Isolated Bands
178(3)
Degenerate Bloch Electrons in a Magnetic Field
181(5)
One-Particle States in Quantum Wells
186(2)
Optical Properties of Magneto-Excitons
188(16)
Evaluation of the Coulomb Matrix Element
189(2)
Linear Optical Properties
191(5)
Semiconductor Bloch Equations in Two and Three Dimensions
196(2)
Boise Condensation of Magnetoexcitons in Two Dimensions
198(3)
Nonlinear Absorption of Magnetoexcitons in Quantum Wells
201(3)
Problems
204(3)
Influence of Static Electric Fields
207(30)
Introduction
207(2)
Uncorrelated Optical Transitions in Uniform Electric Fields
209(4)
Optical Absorption
211(2)
Correlated Optical Transitions in Uniform Electric Fields
213(5)
An Analytical Model
214(3)
Representation in Parabolic Coordinates
217(1)
Quantum Wells in Electric Fields
218(4)
Superlattices in Electric Fields
222(13)
One-Particle States in Superlattices
222(9)
Semiconductor Bloch Equations
231(4)
Problems
235(2)
Biexcitons
237(28)
Truncation of the Many-Particle Problem in Coherently Driven Systems
240(4)
Decomposition of Expectation Values
241(3)
Equations of Motion in the Coherent Limit
244(8)
Variational Methods
245(2)
Eigenfunction Expansion
247(5)
Bound-State and Scattering Contributions
252(4)
Separation of Bound States
252(2)
Biexcitonic Scattering Contributions
254(2)
Signatures of Biexcitonic Bound States
256(8)
Nonlinear Absorption
257(2)
Four-Wave Mixing
259(5)
Problems
264(1)
Nonequilibrium Green's Functions
265(48)
Time Evolution under the Action of External Fields
266(3)
Definitions of One-Particle Green's Functions
269(4)
Equations of Motion of One-Particle Green's Functions
273(5)
Screened Interaction, Polarization, and Vertex Function
278(3)
Quantum Kinetic Equations
281(10)
The Two-Time Formalism
284(4)
Reduction of Propagators to Single Time Functions
288(3)
The Self-Energy in Different Approximations
291(5)
Ground-State Energy
293(1)
The Screened Hartree-Fock Approximation
294(2)
The Screened Interaction
296(8)
Separation of the Intraband and the Interband Susceptibility
297(1)
The Screened Interaction in Random Phase Approximation
298(6)
The Second-Order Born Approximation
304(6)
Problems
310(3)
The Electron-Phonon Interaction
313(46)
The Phonon-Induced Interaction
314(3)
The Phonon Green's Function
317(6)
Eigenmodes of Lattice Vibrations
317(4)
Green's Function Representation of the Density-Density Correlation Function
321(2)
Electron-Phonon Coupling in the Long-Wavelength Limit
323(7)
Coupling to Longitudinal Optical Phonons
325(3)
Coupling to Acoustic Phonons
328(2)
The Phonon Self-Energy
330(17)
The Polaron
331(5)
Dephasing Induced by Phonons
336(11)
Nonequilibrium Phonons
347(9)
Renormalization of Phonons
347(2)
Kinetic Equation for the Phonon Green's Function
349(7)
Problems
356(3)
Scattering and Screening Processes
359(28)
Carrier-Phonon Scattering
360(9)
Luminescence Spectra
361(4)
Four-Wave-Mixing Experiments
365(3)
Nonequilibrium Phonons
368(1)
Carrier-Carrier Scattering
369(13)
The Limit of Quasi-Equilibrium
378(4)
Scattering in the Presence of Bound States
382(3)
Exciton-Phonon Scattering
382(1)
Exciton-Exciton versus Exciton-Electron Scattering
383(2)
Problems
385(2)
The Semiconductor Laser
387(28)
Introduction
387(2)
Semiclassical Approach
389(15)
The Semiconductor Bloch Equations in a Cavity
389(4)
The Standard Rate Equations
393(3)
Extended Rate Equations
396(6)
Spectral Hole-Burning
402(2)
Quantum Theory
404(9)
The Photon Kinetics
404(3)
The Carrier Kinetics
407(2)
The Semiconductor Laser Linewidth
409(4)
Problems
413(2)
Classical Transport
415(14)
Transport Coefficients (Without Magnetic Field)
417(3)
Electrical Conductivity
419(1)
Peltier Coefficient
419(1)
Thermal Conductivity
420(1)
Transport Coefficients (with Magnetic Field)
420(4)
Hall Effect and Hall Resistance
422(2)
Towards Ballistic Electrons: The Hot-Electron Transistor
424(2)
Problems
426(3)
Electric Fields in Mesoscopic Systems
429(24)
Elementary Approach
429(14)
Resonant Tunneling
431(4)
Quantized Conductance
435(4)
Coulomb Blockade and the SET Transistor
439(4)
Resonant Tunneling II
443(7)
Boundary Conditions and Discretization
445(2)
Scattering Contributions
447(1)
Numerical Results
448(1)
Time-Dependent Phenomena
449(1)
Problems
450(3)
Electric and Magnetic Fields in Mesoscopic Systems
453(24)
The Integer Quantum Hall Effect
453(2)
Edge Channels and the Landauer-Buttiker Multiprobe Formula
455(7)
Edge Channels
456(6)
Microscopic Derivation of the Landauer-Buttiker Formula
462(6)
Linear Response Theory
462(4)
The Multiprobe Landauer-Buttiker Formula
466(2)
The Fractional Quantum Hall Effect
468(2)
Magnetotransport Through Dot or Antidot-Lattices
470(5)
Problems
475(2)
References 477(14)
Index 491

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