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Quantum Kinetics in Transport and Optics of Semiconductors. 2nd ed. 2008

種類:
電子ブック
責任表示:
by Hartmut Haug, Antti-Pekka Jauho
出版情報:
Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer, 2008
著者名:
シリーズ名:
Springer Series in Solid-State Sciences ; 123
ISBN:
9783540735649 [354073564X]  CiNii Books  Calil
注記:
to Kinetics and Many-Body Theory -- Boltzmann Equation -- Numerical Solutions of the Boltzmann Equation -- Equilibrium Green Function Theory -- Nonequilibrium Many-Body Theory -- Contour-Ordered Green Functions -- Basic Quantum Kinetic Equations -- Boltzmann Limit -- Gauge Invariance -- Quantum Distribution Functions -- Quantum Transport in Semiconductors -- Linear Transport -- Field-Dependent Green Functions -- Optical Absorption in Intense THz Fields -- Transport in Mesoscopic Semiconductor Structures -- Time-Dependent Phenomena -- Theory of Ultrafast Kinetics in Laser-Excited Semiconductors -- Optical Free-Carrier Interband Kinetics in Semiconductors -- Interband Quantum Kinetics with LO-Phonon Scattering -- Two-Pulse Spectroscopy -- Coulomb Quantum Kinetics in a Dense Electron—Hole Plasma -- The Buildup of Screening -- Femtosecond Four-Wave Mixing with Dense Plasmas.
Nanoscale miniaturization and femtosecond laser-pulse spectroscopy require a quantum mechanical description of the carrier kinetics that goes beyond the conventional Boltzmann theory. On these extremely short length and time scales the electrons behave like partially coherent waves. This monograph deals with quantum kinetics for transport in low-dimensional microstructures and for ultra-short laser pulse spectroscopy. The nonequilibrium Green function theory is described and used for the derivation of the quantum kinetic equations. Numerical methods for the solution of the retarded quantum kinetic equations are discussed and results are presented for high-field transport and for mesoscopic transport phenomena. Quantum beats, polarization decay, and non-Markovian behaviour are treated for femtosecond spectroscopy on a microscopic basis. Since the publishing of the first edition in 1996 the nonequilibrium Green function technique has been applied to a large number of new research topics, and the revised edition
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