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Green's function estimates for lattice Schrodinger operators and applications (AM-158)

This book presents an overview of recent developments in the area of localization for quasi-periodic lattice Schrödinger operators and the theory of quasi-periodicity in Hamiltonian evolution equations. The physical motivation of these models extends back to the works of Rudolph Peierls and Douglas...

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Detalles Bibliográficos
Autor principal: Bourgain, Jean
Lenguaje:eng
Publicado: Princeton University Press 2004
Materias:
Acceso en línea:http://cds.cern.ch/record/1953540
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author Bourgain, Jean
author_facet Bourgain, Jean
author_sort Bourgain, Jean
collection CERN
description This book presents an overview of recent developments in the area of localization for quasi-periodic lattice Schrödinger operators and the theory of quasi-periodicity in Hamiltonian evolution equations. The physical motivation of these models extends back to the works of Rudolph Peierls and Douglas R. Hofstadter, and the models themselves have been a focus of mathematical research for two decades. Jean Bourgain here sets forth the results and techniques that have been discovered in the last few years. He puts special emphasis on so-called ""non-perturbative"" methods and the important role of
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institution Organización Europea para la Investigación Nuclear
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publishDate 2004
publisher Princeton University Press
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spelling cern-19535402021-04-21T20:51:36Zhttp://cds.cern.ch/record/1953540engBourgain, JeanGreen's function estimates for lattice Schrodinger operators and applications (AM-158)Mathematical Physics and Mathematics This book presents an overview of recent developments in the area of localization for quasi-periodic lattice Schrödinger operators and the theory of quasi-periodicity in Hamiltonian evolution equations. The physical motivation of these models extends back to the works of Rudolph Peierls and Douglas R. Hofstadter, and the models themselves have been a focus of mathematical research for two decades. Jean Bourgain here sets forth the results and techniques that have been discovered in the last few years. He puts special emphasis on so-called ""non-perturbative"" methods and the important role ofPrinceton University Pressoai:cds.cern.ch:19535402004
spellingShingle Mathematical Physics and Mathematics
Bourgain, Jean
Green's function estimates for lattice Schrodinger operators and applications (AM-158)
title Green's function estimates for lattice Schrodinger operators and applications (AM-158)
title_full Green's function estimates for lattice Schrodinger operators and applications (AM-158)
title_fullStr Green's function estimates for lattice Schrodinger operators and applications (AM-158)
title_full_unstemmed Green's function estimates for lattice Schrodinger operators and applications (AM-158)
title_short Green's function estimates for lattice Schrodinger operators and applications (AM-158)
title_sort green's function estimates for lattice schrodinger operators and applications (am-158)
topic Mathematical Physics and Mathematics
url http://cds.cern.ch/record/1953540
work_keys_str_mv AT bourgainjean greensfunctionestimatesforlatticeschrodingeroperatorsandapplicationsam158