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Solitons: Mathematical Methods for Physicists: 19 (Springer Series in Solid-State Sciences, 19) - Softcover
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1.1 Why Study Solitons? The last century of physics, which was initiated by Maxwell’s completion of the theory of electromagnetism, can, with some justification, be called the era of linear physi cs. ~Jith few excepti ons, the methods of theoreti ca 1 phys ics have been dominated by linear equations (Maxwell, Schrodinger), linear mathematical objects (vector spaces, in particular Hilbert spaces), and linear methods (Fourier transforms, perturbation theory, linear response theory) . Naturally the importance of nonlinearity, beginning with the Navier-Stokes equations and continuing to gravitation theory and the interactions of par ticles in solids, nuclei, and quantized fields, was recognized. However, it was hardly possible to treat the effects of nonlinearity, except as a per turbation to the basis solutions of the linearized theory. During the last decade, it has become more widely recognized in many areas of "field physics" that nonlinearity can result in qualitatively new phenom ena which cannot be constructed via perturbation theory starting from linear ized equations. By "field physics" we mean all those areas of theoretical physics for which the description of physical phenomena leads one to consider field equations, or partial differential equations of the form (1.1.1) ~t or ~tt = F(~, ~x ... ) for one- or many-component "fields" Ht,x,y, ... ) (or their quantum analogs).
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1.1 Why Study Solitons? The last century of physics, which was initiated by Maxwell's completion of the theory of electromagnetism, can, with some justification, be called the era of linear physi cs. ~Jith few excepti ons, the methods of theoreti ca 1 phys ics have been dominated by linear equations (Maxwell, Schrodinger), linear mathematical objects (vector spaces, in particular Hilbert spaces), and linear methods (Fourier transforms, perturbation theory, linear response theory) . Naturally the importance of nonlinearity, beginning with the Navier-Stokes equations and continuing to gravitation theory and the interactions of par ticles in solids, nuclei, and quantized fields, was recognized. However, it was hardly possible to treat the effects of nonlinearity, except as a per turbation to the basis solutions of the linearized theory. During the last decade, it has become more widely recognized in many areas of "field physics" that nonlinearity can result in qualitatively new phenom ena which cannot be constructed via perturbation theory starting from linear ized equations. By "field physics" we mean all those areas of theoretical physics for which the description of physical phenomena leads one to consider field equations, or partial differential equations of the form (1.1.1) ~t or ~tt = F(~, ~x ... ) for one- or many-component "fields" Ht,x,y, ... ) (or their quantum analogs).
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Solitons: Mathematical Methods for Physicists Springer Series in Solid-State Sciences, 19
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Springer Berlin Heidelberg, 1981
ISBN 10: 354010223X
ISBN 13: 9783540102236
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Solitons: Mathematical Methods for Physicists (Springer Series in Solid-State Sciences, 19)
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Solitons. Mathematical Methods for Physicists.
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Berlin, Heidelberg, New York, Springer-Verlag., 1981
ISBN 10: 354010223X
ISBN 13: 9783540102236
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24 cm, VIII, 192 pages, with 31 Figures, brauner Pappband. Kapitale und Ecken leicht berieben, viele Markeranstreichungen auf den ersten ca. 30 Seiten, leichter Kellergeruch, insgesamt gut erhalten. Springer Series in Solid-State Sciences 19. Sprache: Deutsch. Bestandsnummer des Verkäufers 45351AB
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Solitons. Mathematical methods for physicists.
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Hardcover. 2., corr. print. Ex-library with stamp and library-signature. GOOD condition, some traces of use. C-02900 354010223X Sprache: Englisch Gewicht in Gramm: 1050. Bestandsnummer des Verkäufers 2488789
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Solitons: Mathematical Methods for Physicists
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Zustand: Good. This is an ex-library book and may have the usual library/used-book markings inside.This book has hardback covers. In good all round condition. Please note the Image in this listing is a stock photo and may not match the covers of the actual item,500grams, ISBN:354010223X. Bestandsnummer des Verkäufers 5952455
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Solitons: Mathematical Methods for Physicists (Springer Series in Solid-State Sciences 19)
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Springer Berlin Heidelberg,, 1983
ISBN 10: 354010223X
ISBN 13: 9783540102236
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Solitons. Mathematical Methods for Physicists. (= Springer Series in Solid-State Sciences - Volume 19).
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Solitons (Paperback)
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Paperback. Zustand: new. Paperback. 1.1 Why Study Solitons? The last century of physics, which was initiated by Maxwell's completion of the theory of electromagnetism, can, with some justification, be called the era of linear physi cs. ~Jith few excepti ons, the methods of theoreti ca 1 phys- ics have been dominated by linear equations (Maxwell, Schrodinger), linear mathematical objects (vector spaces, in particular Hilbert spaces), and linear methods (Fourier transforms, perturbation theory, linear response theory) . Naturally the importance of nonlinearity, beginning with the Navier-Stokes equations and continuing to gravitation theory and the interactions of par- ticles in solids, nuclei, and quantized fields, was recognized. However, it was hardly possible to treat the effects of nonlinearity, except as a per- turbation to the basis solutions of the linearized theory. During the last decade, it has become more widely recognized in many areas of "field physics" that nonlinearity can result in qualitatively new phenom- ena which cannot be constructed via perturbation theory starting from linear- ized equations.By "field physics" we mean all those areas of theoretical physics for which the description of physical phenomena leads one to consider field equations, or partial differential equations of the form (1.1.1) ~t or ~tt = F(~, ~x .) for one- or many-component "fields" Ht,x,y, .) (or their quantum analogs). 1.1 Why Study Solitons? The last century of physics, which was initiated by Maxwell's completion of the theory of electromagnetism, can, with some justification, be called the era of linear physi cs. ~Jith few excepti ons, the methods of theoreti ca 1 physA ics have been dominated by linear equations (Maxwell, Schrodinger), linear mathematical objects (vector spaces, in particular Hilbert spaces), and linear methods (Fourier transforms, perturbation theory, linear response theory) . Naturally the importance of nonlinearity, beginning with the Navier-Stokes equations and continuing to gravitation theory and the interactions of parA ticles in solids, nuclei, and quantized fields, was recognized. However, it was hardly possible to treat the effects of nonlinearity, except as a perA turbation to the basis solutions of the linearized theory. During the last decade, it has become more widely recognized in many areas of "field physics" that nonlinearity can result in qualitatively new phenomA ena which cannot be constructed via perturbation theory starting from linearA ized equations. By "field physics" we mean all those areas of theoretical physics for which the description of physical phenomena leads one to consider field equations, or partial differential equations of the form (1.1.1) ~t or ~tt = F(~, ~x . ) for one- or many-component "fields" Ht,x,y, . ) (or their quantum anal Shipping may be from multiple locations in the US or from the UK, depending on stock availability. Bestandsnummer des Verkäufers 9783540102236
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Solitons: Mathematical Methods for Physicists (Springer Series in Solid-State Sciences, 19)
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Solitons : Mathematical Methods for Physicists
Verlag:
Springer Berlin Heidelberg, 1983
ISBN 10: 354010223X
ISBN 13: 9783540102236
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