Nonequilibrium Green’s Functions Approach to Inhomogeneous Systems

Nonequilibrium Green’s Functions Approach to Inhomogeneous Systems
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Artikel-Nr:
9783642350818
Veröffentl:
2012
Einband:
Paperback
Erscheinungsdatum:
14.12.2012
Seiten:
144
Autor:
Michael Bonitz
Gewicht:
230 g
Format:
235x155x9 mm
Serie:
867, Lecture Notes in Physics
Sprache:
Englisch
Beschreibung:

The lead author has already published an edited volume with Springer: Introduction to Complex Plasmas; Series: Springer Series on Atomic, Optical, and Plasma Physics, Vol. 59
Bonitz, Michael; Horing, Norman; Ludwig, Patrick (Eds.)
1st Edition., 2010, XVII, 447 p. 225 illus.
Hardcover, ISBN 978-3-642-10591-3
It is however not a related title topicwise (thus not included in the list below)

This research monograph provides a pedagogical and self-contained introduction to non-equilibrium quantum particle dynamics for inhomogeneous systems, up to and including a survey of recent breakthroughs pioneered by the authors and other groups.
The theoretical approach is based on real-time Green's functions (Keldysh Green's functions), directly solving the two-time Kadanoff-Baym equations (KBE).
This field has seen a rapid development over the last decade, with new applications emerging in plasma physics, semiconductor optics and transport, nuclear matter and high-energy physics.
This text will be a valuable starting point and reference work for graduate students and researchers interested in the quantum dynamics of inhomogeneous systems.

This research monograph provides a pedagogical and self-contained introduction to non-equilibrium quantum particle dynamics for inhomogeneous systems, up to and including a survey of recent breakthroughs pioneered by the authors and other groups.
First monographical account of this topic
Part I Introduction.- Quantum Many-Particle Systems out of Equilibrium.- Part II Theory.- Nonequilibrium Green`s Functions.- Part III Computational Methods.- Representations of the Nonequilibrium Green`s Function.- Computation of Equilibrium States and Time-Propatation.- Part IV Applications for Inhomogeneous Systems.- Lattice Systems.- Non-Lattics Systems.- Conclusion and Outlook.- Second Quantization.- Perturbation Expansion.- Index.

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