Preface | p. v |
Oscillator Model | p. 1 |
Optical Susceptibility | p. 2 |
Absorption and Refraction | p. 6 |
Retarded Green's Function | p. 12 |
Atoms in a Classical Light Field | p. 17 |
Atomic Optical Susceptibility | p. 17 |
Oscillator Strength | p. 21 |
Optical Stark Shift | p. 23 |
Periodic Lattice of Atoms | p. 29 |
Reciprocal Lattice, Bloch Theorem | p. 29 |
Tight-Binding Approximation | p. 36 |
k.p Theory | p. 41 |
Degenerate Valence Bands | p. 45 |
Mesoscopic Semiconductor Structures | p. 53 |
Envelope Function Approximation | p. 54 |
Conduction Band Electrons in Quantum Wells | p. 56 |
Degenerate Hole Bands in Quantum Wells | p. 60 |
Free Carrier Transitions | p. 65 |
Optical Dipole Transitions | p. 65 |
Kinetics of Optical Interband Transitions | p. 69 |
Quasi-D-Dimensional Semiconductors | p. 70 |
Quantum Confined Semiconductors with Subband Structure | p. 72 |
Coherent Regime: Optical Bloch Equations | p. 74 |
Quasi-Equilibrium Regime: Free Carrier Absorption | p. 78 |
Ideal Quantum Gases | p. 89 |
Ideal Fermi Gas | p. 90 |
Ideal Fermi Gas in Three Dimensions | p. 93 |
Ideal Fermi Gas in Two Dimensions | p. 97 |
Ideal Bose Gas | p. 97 |
Ideal Bose Gas in Three Dimensions | p. 99 |
Ideal Bose Gas in Two Dimensions | p. 101 |
Ideal Quantum Gases in D Dimensions | p. 101 |
Interacting Electron Gas | p. 107 |
The Electron Gas Hamiltonian | p. 107 |
Three-Dimensional Electron Gas | p. 113 |
Two-Dimensional Electron Gas | p. 119 |
Multi-Subband Quantum Wells | p. 122 |
Quasi-One-Dimensional Electron Gas | p. 123 |
Plasmons and Plasma Screening | p. 129 |
Plasmons and Pair Excitations | p. 129 |
Plasma Screening | p. 137 |
Analysis of the Lindhard Formula | p. 140 |
Three Dimensions | p. 140 |
Two Dimensions | p. 143 |
One Dimension | p. 145 |
Plasmon-Pole Approximation | p. 146 |
Retarded Green's Function for Electrons | p. 149 |
Definitions | p. 149 |
Interacting Electron Gas | p. 152 |
Screened Hartree-Fock Approximation | p. 156 |
Excitons | p. 163 |
The Interband Polarization | p. 164 |
Wannier Equation | p. 169 |
Excitons | p. 173 |
Three- and Two-Dimensional Cases | p. 174 |
Quasi-One-Dimensional Case | p. 179 |
The Ionization Continuum | p. 181 |
Three- and Two-Dimensional Cases | p. 181 |
Quasi-One-Dimensional Case | p. 183 |
Optical Spectra | p. 184 |
Three- and Two-Dimensional Cases | p. 186 |
Quasi-One-Dimensional Case | p. 189 |
Polaritons | p. 193 |
Dielectric Theory of Polaritons | p. 193 |
Polaritons without Spatial Dispersion and Damping | p. 195 |
Polaritons with Spatial Dispersion and Damping | p. 197 |
Hamiltonian Theory of Polaritons | p. 199 |
Microcavity Polaritons | p. 206 |
Semiconductor Bloch Equations | p. 211 |
Hamiltonian Equations | p. 211 |
Multi-Subband Microstructures | p. 219 |
Scattering Terms | p. 221 |
Intraband Relaxation | p. 226 |
Dephasing of the Interband Polarization | p. 230 |
Full Mean-Field Evolution of the Phonon-Assisted Density Matrices | p. 231 |
Excitonic Optical Stark Effect | p. 235 |
Quasi-Stationary Results | p. 237 |
Dynamic Results | p. 246 |
Correlation Effects | p. 255 |
Wave-Mixing Spectroscopy | p. 269 |
Thin Samples | p. 271 |
Semiconductor Photon Echo | p. 275 |
Optical Properties of a Quasi-Equilibrium Electron-Hole Plasma | p. 283 |
Numerical Matrix Inversion | p. 287 |
High-Density Approximations | p. 293 |
Effective Pair-Equation Approximation | p. 296 |
Bound states | p. 299 |
Continuum states | p. 300 |
Optical spectra | p. 300 |
Optical Bistability | p. 305 |
The Light Field Equation | p. 306 |
The Carrier Equation | p. 309 |
Bistability in Semiconductor Resonators | p. 311 |
Intrinsic Optical Bistability | p. 316 |
Semiconductor Laser | p. 321 |
Material Equations | p. 322 |
Field Equations | p. 324 |
Quantum Mechanical Langevin Equations | p. 328 |
Stochastic Laser Theory | p. 335 |
Nonlinear Dynamics with Delayed Feedback | p. 340 |
Electroabsorption | p. 349 |
Bulk Semiconductors | p. 349 |
Quantum Wells | p. 355 |
Exciton Electroabsorption | p. 360 |
Bulk Semiconductors | p. 360 |
Quantum Wells | p. 368 |
Magneto-Optics | p. 371 |
Single Electron in a Magnetic Field | p. 372 |
Bloch Equations for a Magneto-Plasma | p. 375 |
Magneto-Luminescence of Quantum Wires | p. 378 |
Quantum Dots | p. 383 |
Effective Mass Approximation | p. 383 |
Single Particle Properties | p. 386 |
Pair States | p. 388 |
Dipole Transitions | p. 392 |
Bloch Equations | p. 395 |
Optical Spectra | p. 396 |
Coulomb Quantum Kinetics | p. 401 |
General Formulation | p. 402 |
Second Born Approximation | p. 408 |
Build-Up of Screening | p. 413 |
Quantum Optical Effects | p. 421 |
Quantum Optics for Semiconductors | p. 421 |
Cluster Expansion | p. 424 |
Cluster Expansion for Fermions | p. 424 |
Quantum Optical Cluster Expansion | p. 428 |
Semiconductor Luminescence Equations | p. 429 |
Quasi-Stationary Luminescence | p. 432 |
Field Quantization | p. 437 |
Lagrange Functional | p. 437 |
Canonical Momentum and Hamilton Function | p. 442 |
Quantization of the Fields | p. 444 |
Contour-Ordered Green's Functions | p. 451 |
Interaction Representation | p. 452 |
Langreth Theorem | p. 455 |
Equilibrium Electron-Phonon Self-Energy | p. 458 |
Index | p. 461 |
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