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Nonequilibrium quantum transport phy...

Buot, Felix A. (1938-{me_controlnum})

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Nonequilibrium quantum transport physics in nanosystems = foundation of computational nonequilibrium physics in nanoscience and nanotechnology /

Record Type:	Electronic resources : Monograph/item
Title/Author:	Nonequilibrium quantum transport physics in nanosystems/ Felix A. Buot.
Reminder of title:	foundation of computational nonequilibrium physics in nanoscience and nanotechnology /
Author:	Buot, Felix A.
Published:	Singapore ;World Scientific Pub. Co., : c2009.,
Description:	xxi, 815 p. :ill.
Subject:	Phase space (Statistical physics) -
Online resource:	http://www.worldscientific.com/worldscibooks/10.1142/6042#t=toc
ISBN:	9789812835376 (electronic bk.)

Nonequilibrium quantum transport physics in nanosystems = foundation of computational nonequilibrium physics in nanoscience and nanotechnology /
Buot, Felix A.1938-{me_controlnum}

Nonequilibrium quantum transport physics in nanosystemsfoundation of computational nonequilibrium physics in nanoscience and nanotechnology /[electronic resource] :Felix A. Buot. - Singapore ;World Scientific Pub. Co.,c2009. - xxi, 815 p. :ill.

Includes bibliographical references (p. 803-809) and index.

This book presents the first comprehensive treatment of discrete phase-space quantum mechanics and the lattice Weyl-Wigner formulation of energy band dynamics, by the originator of these theoretical techniques. The author's quantum superfield theoretical formulation of nonequilibrium quantum physics is given in real time, without the awkward use of artificial time contour employed in previous formulations. These two main quantum theoretical techniques combine to yield general (including quasiparticle-pairing dynamics) and exact quantum transport equations in phase-space, appropriate for nanodevices. The derivation of transport formulas in mesoscopic physics from the general quantum transport equations is also treated. Pioneering nanodevices are discussed in the light of the quantum-transport physics equations, and an in-depth treatment of the physics of resonant tunneling devices is given. Operator Hilbert-space methods and quantum tomography are discussed. Discrete phase-space quantum mechanics on finite fields is treated for completeness and by virtue of its relevance to quantum computing. The phenomenological treatment of evolution superoperator and measurements is given to help clarify the general quantum transport theory. Quantum computing and information theory is covered to demonstrate the foundational aspects of discrete quantum dynamics, particularly in deriving a complete set of multiparticle entangled basis states.

Electronic reproduction.
Singapore :
World Scientific Publishing Co.,
2009.

System requirements: Adobe Acrobat Reader.

ISBN: 9789812835376 (electronic bk.)Subjects--Topical Terms:

604729
Phase space (Statistical physics)

LC Class. No.: QC174.85.P48

Dewey Class. No.: 530.13

Nonequilibrium quantum transport physics in nanosystems = foundation of computational nonequilibrium physics in nanoscience and nanotechnology /
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300 $a xxi, 815 p. : $b ill.
504 $a Includes bibliographical references (p. 803-809) and index.
520 $a This book presents the first comprehensive treatment of discrete phase-space quantum mechanics and the lattice Weyl-Wigner formulation of energy band dynamics, by the originator of these theoretical techniques. The author's quantum superfield theoretical formulation of nonequilibrium quantum physics is given in real time, without the awkward use of artificial time contour employed in previous formulations. These two main quantum theoretical techniques combine to yield general (including quasiparticle-pairing dynamics) and exact quantum transport equations in phase-space, appropriate for nanodevices. The derivation of transport formulas in mesoscopic physics from the general quantum transport equations is also treated. Pioneering nanodevices are discussed in the light of the quantum-transport physics equations, and an in-depth treatment of the physics of resonant tunneling devices is given. Operator Hilbert-space methods and quantum tomography are discussed. Discrete phase-space quantum mechanics on finite fields is treated for completeness and by virtue of its relevance to quantum computing. The phenomenological treatment of evolution superoperator and measurements is given to help clarify the general quantum transport theory. Quantum computing and information theory is covered to demonstrate the foundational aspects of discrete quantum dynamics, particularly in deriving a complete set of multiparticle entangled basis states.
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650 0 $a Phase space (Statistical physics) $3 604729
650 0 $a Mesoscopic phenomena (Physics) $3 526236
650 0 $a Transport theory. $3 550769
650 0 $a Nanostructured materials $x Transport properties. $3 907543
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650 0 $a Nanoscience. $3 587832
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856 4 0 $u http://www.worldscientific.com/worldscibooks/10.1142/6042#t=toc