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From spectral statistics to decay in quantum chaotic systems: a semiclassical analysis beyond Random Matrix Theory

URN to cite this document: urn:nbn:de:bvb:355-opus-11202

Gutiérrez Márquez, Martha Lucía (2009) From spectral statistics to decay in quantum chaotic systems: a semiclassical analysis beyond Random Matrix Theory. PhD, Universität Regensburg.

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Abstract (English)

The semiclassical approximation has been the main tool to connect classical and quantum mechanics, and some properties of classical chaotic systems with their quantum counterpart. Part of the community of quantum chaos has been concentrated in showing the dynamical mechanism behind the results of Random Matrix Theory (RMT) through the semiclassical methods. Semiclassics can go beyond that being ...


Translation of the abstract (German)

Die semiklassische Näherung ist die wichtigste Theorie, um klassische Mechanik mit Quantenmechanik zu verbinden, und um den Zusammenhang zwischen Eigenschaften von klassischen chaotischen Systemen und ihrem quantenmechanischen Gegenstück zu analysieren. Ein Teil der Quantenchaos-Forscher hat sich darauf spezialisiert, die Ergebnisse von Zufallsmatrixtheorie mit semiklassischen Methoden ...


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Item type:Thesis of the University of Regensburg (PhD)
Date:6 January 2009
Referee:Prof. Dr. Klaus Richter
Date of exam:22 November 2008
Institutions:Physics > Institute of Theroretical Physics > Chair Professor Richter > Group Klaus Richter
Keywords:Quantenchaos , Quasiklassisches Modell , Quatenchaos , spektral Statistik , semiklassische Methoden , Zerfall , Quantum chaos , spectral statistics , semiclassical methods , decay
Dewey Decimal Classification:500 Science > 530 Physics
Refereed:Yes, this version has been refereed
Created at the University of Regensburg:Yes
Deposited on:14 Jan 2010 15:22
Last modified:13 Mar 2014 12:26
Item ID:12079
Owner only: item control page


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