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Quantum Chaos and Quantum Dots (Mesoscopic Physics and Nanotechnology)

By: Katsuhiro Nakamura (Author) , Takahisa Harayama (Author)

Manufacture on Demand

Ksh 43,600.00

Format: Hardback or Cased Book

ISBN-10: 0198525893

ISBN-13: 9780198525899

Collection / Series: Mesoscopic Physics and Nanotechnology

Collection Type: Publisher collection

Publisher: Oxford University Press

Imprint: Oxford University Press

Country of Manufacture: GB

Country of Publication: GB

Publication Date: Dec 4th, 2003

Publication Status: Active

Product extent: 212 Pages

Weight: 500.00 grams

Dimensions (height x width x thickness): 24.10 x 16.00 x 1.60 cms

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This book describes quantum chaos and quantum transport in microscopic billiards. Microscopic billiards are typical dynamical systems in which it is easy to see chaos classically and also to investigate effects of chaos on quantum phenomena. Owing to recent progress in microstructure fabrication technology, quantum chaos can now be studied experimentally rather than only as a sophisticated theory.
Dynamics of billiard balls and their role in physics have received wide attention since the monumental lecture by Lord Kelvin at the turn of the 19th century. Billiards can nowadays be created as quantum dots in the microscopic world enabling one to envisage the so-called quantum chaos, i.e. quantum manifestation of chaos of billiard balls. In fact, owing to recent progress in advanced technology, nanoscale quantum dots, such as chaotic stadium and antidot lattices analogous to the Sinai Billiard, can be fabricated at the interface of semiconductor heterojunctions. This book begins its exploration of the effect of chaotic electron dynamics on ballistic quantum transport in quantum dots with a puzzling experiment on resistance fluctuations for stadium and circle dots. Throughout the text, major attention is paid to the semiclassical theory which makes it possible to interpret quantum phenomena in the language of the classical world. Chapters one to four are concerned with the elementary statistical methods (curvature, Lyapunov exponent, Kolmogorov-Sinai entropy and escape rate), which are needed for a semiclassical description of transport in quantum dots. Chapters five to ten discuss the topical subjects in the field, including the ballistic weak localization, Altshuler-Aronov-Spivak oscillation, partial time-reversal symmetry, persistent current, Arnold diffusion and Coulomb blockade.

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