Author: Dmitry E. Pelinovsky
Edition: 1
Publisher: Cambridge University Press
Binding: Paperback
ISBN: 1107621542
Category: Programming
List Price: $ 90.00
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Localization in Periodic Potentials: From Schrödinger Operators to the Gross-Pitaevskii Equation (London Mathematical Society Lecture Note Series)
This book provides a comprehensive treatment of the Gross-Pitaevskii equation with a periodic potential; in particular, the localized modes supported by the periodic potential. Programming books Localization in Periodic Potentials pdf. It takes the mean-field model of the Bose-Einstein condensation as the starting point of analysis and addresses the existence and stability of localized modes. The mean-field model is simplified further to the coupled nonlinear Schrödinger equations, the nonlinear Dirac equations, and the discrete nonlinear Schrödinger equations. One of the important features of such systems is the existence of band gaps in the wave transmission spectra, which support stationary localized modes known as the gap solitons. These localized modes realise a balance between periodicity, dispersion and nonlinearity of the physical system. Download books Localization In Periodic Potentials Ebook pdf via mediafire, 4shared, rapidshare.
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mathematics applied mathematics general aas science nature mathematics calculus mathematical analysis differential equations all our items our feedback faqs about us contact us item description localization in periodic potentials from schrödinger operators to the gross pitaevskii equation london mathematical society lecture note series ean 978 1107621541 isbn 10 1 107621542 ref cam 1107621542 title localization in periodic potentials from schrödinger operators to the gross pitaevskii equation lo
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Buy Localization in Periodic Potentials by Pelinovsky, Dmitry E. and Read this Book on Kobo's Free Apps. Discover Kobo's Vast Collection of Ebooks Today - Over 3 Million Titles, Including 2 Million Free Ones!
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Localization in Periodic Potentials: From Schrodinger Operators to the Gross-Pitaevskii Equation
Localization in Periodic Potentials: From Schrodinger Operators to the Gross-Pitaevskii Equation
Price: $86.65
This comprehensive book describes modern methods in the analysis of reduced models of BoseEinstein condensation in periodic lattices. Aimed at researchers and graduate students working in applied mathematics and physical sciences where nonlinear waves arise, its unique focus is on localized nonlinear waves in periodic potentials and lattices.
This comprehensive book describes modern methods in the analysis of reduced models of BoseEinstein condensation in periodic lattices. Aimed at researchers and graduate students working in applied mathematics and physical sciences where nonlinear waves arise, its unique focus is on localized nonlinear waves in periodic potentials and lattices.
Price: $85.45
This comprehensive book describes modern methods in the analysis of reduced models of BoseEinstein condensation in periodic lattices. Aimed at researchers and graduate students working in applied mathematics and physical sciences where nonlinear waves arise, its unique focus is on localized nonlinear waves in periodic potentials and lattices.
This comprehensive book describes modern methods in the analysis of reduced models of BoseEinstein condensation in periodic lattices. Aimed at researchers and graduate students working in applied mathematics and physical sciences where nonlinear waves arise, its unique focus is on localized nonlinear waves in periodic potentials and lattices.
Download Localization in Periodic Potentials
It takes the mean-field model of the Bose-Einstein condensation as the starting point of analysis and addresses the existence and stability of localized modes. The mean-field model is simplified further to the coupled nonlinear Schrödinger equations, the nonlinear Dirac equations, and the discrete nonlinear Schrödinger equations. One of the important features of such systems is the existence of band gaps in the wave transmission spectra, which support stationary localized modes known as the gap solitons. These localized modes realise a balance between periodicity, dispersion and nonlinearity of the physical system. Written for researchers in applied mathematics, this book mainly focuses on the mathematical properties of the Gross-Pitaevskii equation. It also serves as a reference for theoretical physicists interested in localization in periodic potentials. Download free Localization in Periodic Potentials: From Schrödinger Operators to the Gross-Pitaevskii Equation (London Mathematical Society Lecture Note Series) pdf
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