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9789812387561

Quantum Theory of the Optical and Electronic Properties of Semiconductors

by ;
  • ISBN13:

    9789812387561

  • ISBN10:

    9812387560

  • Edition: 4th
  • Format: Paperback
  • Copyright: 2004-04-01
  • Publisher: World Scientific Pub Co Inc
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Supplemental Materials

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Author Biography

Hartmut Haug joined the Institute of Theoretical Physics of the University of Frankfurt, where he was a full professor from 1975 to 2001 and currently is an emeritus Stephan W. Koch in the fall of 1993, he joined the Philipps-University of Marburg where he is a full professor of Theoretical Physics

Table of Contents

Preface v
1. Oscillator Model
1(16)
1.1 Optical Susceptibility
2(4)
1.2 Absorption and Refraction
6(6)
1.3 Retarded Green's Function
12(5)
2. Atoms in a Classical Light Field
17(12)
2.1 Atomic Optical Susceptibility
17(4)
2.2 Oscillator Strength
21(2)
2.3 Optical Stark Shift
23(6)
3. Periodic Lattice of Atoms
29(24)
3.1 Reciprocal Lattice, Bloch Theorem
29(7)
3.2 Tight-Binding Approximation
36(5)
3.3 k•p Theory
41(4)
3.4 Degenerate Valence Bands
45(8)
4. Mesoscopic Semiconductor Structures
53(12)
4.1 Envelope Function Approximation
54(2)
4.2 Conduction Band Electrons in Quantum Wells
56(4)
4.3 Degenerate Hole Bands in Quantum Wells
60(5)
5. Free Carrier Transitions
65(24)
5.1 Optical Dipole Transitions
65(4)
5.2 Kinetics of Optical Interband Transitions
69(5)
5.2.1 Quasi-D-Dimensional Semiconductors
70(2)
5.2.2 Quantum Confined Semiconductors with Subband Structure
72(2)
5.3 Coherent Regime: Optical Bloch Equations
74(4)
5.4 Quasi-Equilibrium Regime: Free Carrier Absorption
78(11)
6. Ideal Quantum Gases
89(18)
6.1 Ideal Fermi Gas
90(7)
6.1.1 Ideal Fermi Gas in Three Dimensions
93(4)
6.1.2 Ideal Fermi Gas in Two Dimensions
97(1)
6.2 Ideal Bose Gas
97(4)
6.2.1 Ideal Bose Gas in Three Dimensions
99(2)
6.2.2 Ideal Bose Gas in Two Dimensions
101(1)
6.3 Ideal Quantum Gases in D Dimensions
101(6)
7. Interacting Electron Gas
107(22)
7.1 The Electron Gas Hamiltonian
107(6)
7.2 Three-Dimensional Electron Gas
113(6)
7.3 Two-Dimensional Electron Gas
119(3)
7.4 Multi-Subband Quantum Wells
122(1)
7.5 Quasi-One-Dimensional Electron Gas
123(6)
8. Plasmoris and Plasma Screening
129(20)
8.1 Plasmons and Pair Excitations
129(8)
8.2 Plasma Screening
137(3)
8.3 Analysis of the Lindhard Formula
140(6)
8.3.1 Three Dimensions
140(3)
8.3.2 Two Dimensions
143(2)
8.3.3 One Dimension
145(1)
8.4 Plasmon-Pole Approximation
146(3)
9. Retarded Green's Function for Electrons
149(14)
9.1 Definitions
149(3)
9.2 Interacting Electron Gas
152(4)
9.3 Screened Hartrec-Fock Approximation
156(7)
10. Excitons 163(30)
10.1 The Interband Polarization
164(5)
10.2 Wannier Equation
169(4)
10.3 Excitons
173(1)
10.3.1 Three- and Two-Dimensional Cases
174(1)
10.3.2 Quasi-One-Dimensional Case
179(2)
10.4 The Ionization Continuum
181(1)
10.4.1 Three- and Two-Dimensional Cases
181(1)
10.4.2 Quasi-One-Dimensional Case
183(1)
10.5 Optical Spectra
184(1)
10.5.1 Three- and Two-Dimensional Cases
186(1)
10.5.2 Quasi-One-Dimensional Case
189(4)
11. Polaritons 193(18)
11.1 Dielectric Theory of Polaritons
193(1)
11.1.1 Polaritons without Spatial Dispersion and Damping
195(1)
11.1.2 Polaritons with Spatial Dispersion and Damping
197(2)
11.2 Hamiltonian Theory of Polaritons
199(7)
11.3 Microcavity Polaritons
206(5)
12. Semiconductor Bloch Equations 211(24)
12.1 Hamiltonian Equations
211(8)
12.2 Multi-Subband Microstructures
219(2)
12.3 Scattering Terms
221(1)
12.3.1 Intraband Relaxation
226(1)
12.3.2 Dephasing of the Interband Polarization
230(1)
12.3.3 Full Mean-Field Evolution of the Phonon-Assisted Density Matrices
231(4)
13. Excitonic Optical Stark Effect 235(34)
13.1 Quasi-Stationary Results
237(9)
13.2 Dynamic Results
246(9)
13.3 Correlation Effects
255(14)
14. Wave-Mixing Spectroscopy 269(14)
14.1 Thin Samples
271(4)
14.2 Semiconductor Photon Echo
275(8)
15. Optical Properties of a Quasi-Equilibrium Electron-Hole Plasma 283(22)
15.1 Numerical Matrix Inversion
287(6)
15.2 High-Density Approximations
293(3)
15.3 Effective Pair-Equation Approximation
296(1)
15.3.1 Bound States
299(1)
15.3.2 Continuum States
300(1)
15.3.3 Optical Spectra
300(5)
16. Optical Bistability 305(16)
16.1 The Light Field Equation
306(3)
16.2 The Carrier Equation
309(2)
16.3 Bistability in Semiconductor Resonators
311(5)
16.4 Intrinsic Optical Bistability
316(5)
17. Semiconductor Laser 321(28)
17.1 Material Equations
322(2)
17.2 Field Equations
324(4)
17.3 Quantum Mechanical Langevin Equations
328(7)
17.4 Stochastic Laser Theory
335(5)
17.5 Nonlinear Dynamics with Delayed Feedback
340(9)
18. Electroabsorption 349(22)
18.1 Bulk Semiconductors
349(6)
18.2 Quantum Wells
355(5)
18.3 Exciton Electroabsorption
360(1)
18.3.1 Bulk Semiconductors
360(1)
18.3.2 Quantum Wells
368(3)
19. Magneto-Optics 371(12)
19.1 Single Electron in a Magnetic Field
372(3)
19.2 Bloch Equations for a Magneto-Plasma
375(3)
19.3 Magneto-Lurniriescence of Quantum Wires
378(5)
20. Quantum Dots 383(18)
20.1 Effective Mass Approximation
383(3)
20.2 Single Particle Properties
386(2)
20.3 Pair States
388(4)
20.4 Dipole Transitions
392(3)
20.5 Bloch Equations
395(1)
20.6 Optical Spectra
396(5)
21. Coulomb Quantum Kinetics 401(20)
21.1 General Formulation
402(6)
21.2 Second Born Approximation
408(5)
21.3 Build-Up of Screening
413(8)
Appendix A Field Quantization 421(14)
A.1 Lagrange Functional
421(5)
A.2 Canonical Momentum and Hamilton Function
426(2)
A.3 Quantization of the Fields
428(7)
Appendix B Contour-Ordered Green's Functions 435(10)
13.1 Interaction Representation
436(3)
13.2 Langreth Theorem
439(3)
13.3 Equilibrium Electron-Phonon Self-Energy
442(3)
Index 445

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