Nonlinear Dispersive Waves: Asymptotic Analysis and Solitons (Cambridge Texts in Applied Mathematics) Mark J. Ablowitz » holypet.ru

Nonlinear Dispersive WavesAsymptotic Analysis and Solitons.

The field of nonlinear dispersive waves has developed enormously since the work of Stokes, Boussinesq and Korteweg–de Vries KdV in the nineteenth century. In the 1960s, researchers developed effective asymptotic methods for deriving nonlinear wave equations, such as the KdV equation, governing a broad class of physical phenomena that admit special solutions including those commonly known as solitons. Oct 17, 2011 · The field of nonlinear dispersive waves has developed enormously since the work of Stokes, Boussinesq and Korteweg-de Vries KdV in the nineteenth century. In the 1960s, researchers developed effective asymptotic methods for deriving nonlinear wave equations, such as the KdV equation, governing a broad class of physical phenomena that admit special solutions including those commonly known as solitons. Buy Nonlinear Dispersive Waves: Asymptotic Analysis and Solitons Cambridge Texts in Applied Mathematics onFREE SHIPPING on qualified orders Nonlinear Dispersive Waves: Asymptotic Analysis and Solitons Cambridge Texts in Applied Mathematics: Mark J. Ablowitz: 9780511998324:: Books. The concepts and methods covered include wave dispersion, asymptotic analysis, perturbation theory, the method of multiple scales, deep and shallow water waves, nonlinear optics including fiber.

2. Linear and nonlinear wave equations 3. Asymptotic analysis of wave equations 4. Perturbation analysis 5. Water waves and KdV type equations 6. Nonlinear Schrödinger models and water waves 7. Nonlinear Schrödinger models in nonlinear optics Part II. Integrability and Solitons: 8. Solitons and integrable equations 9. The field of nonlinear dispersive waves has developed enormously since the work of Stokes, Boussinesq, and Korteweg and de Vries KdV in the nineteenth century. In the 1960s researchers developed effective asymptotic methods for deriving nonlinear wave equations, such as the KdV equation, governing a broad class of physical phenomena. Nonlinear dispersive waves: asymptotic analysis and solitons /Mark J. Ablowitz. p. cm. – Cambridge texts in applied mathematics; 47 Includes bibliographical references and index. ISBN 978-1-107-01254-7 hardback – ISBN 978-1-107-66410-4 pbk..

M.J. Ablowitz, Nonlinear Dispersive Waves, Asymptotic Analysis and Solitons Cambridge University Press, Cambridge, 2011 zbMATH CrossRef Google Scholar. 8. Department of Applied Mathematics University of Colorado Boulder USA; About this chapter. CrossMark. Cite this chapter as. The field of nonlinear dispersive waves has developed enormously since the work of Stokes, Boussinesq and Korteweg-de Vries KdV in the nineteenth century. In the 1960s, researchers developed effective asymptotic methods for deriving nonlinear wave equations, such as the KdV equation, governing a broad class of physical phenomena that admit special solutions including those commonly known as solitons. Sep 08, 2011 · Nonlinear Dispersive Waves: Asymptotic Analysis and Solitons Cambridge Texts in Applied Mathematics Book 47 1st Edition, Kindle Edition by Mark J. Ablowitz Author. Linear elastic waves John G. Harris 9780511755415 19; Maximum and minimum principles: a unified approach, with applications M.J. Sewell 9780511569234 20; Nonlinear dispersive waves: asymptotic analysis and solitons Mark J. Ablowitz 9780511998324 21; Nonlinear systems.

Mark J. Ablowitz is Professor of Applied Mathematics at the University of Colorado, Boulder. Nonlinear dispersive waves: asymptotic analysis and solitons. [Mark J Ablowitz] -- "The field of nonlinear dispersive waves has developed enormously since the work of Stokes, Boussinesq and Korteweg-de Vries KdV in the nineteenth century. In the 1960s, researchers developed. Your Web browser is not enabled for JavaScript. Oct 11, 2011 · The field of nonlinear dispersive waves has developed enormously since the work of Stokes, Boussinesq and Korteweg-de Vries KdV in the nineteenth century. In the 1960s, researchers developed effective asymptotic methods for deriving nonlinear wave equations, such as the KdV equation, governing a broad class of physical phenomena that admit special solutions including those.

Nonlinear dispersive wavesasymptotic analysis and.

Nonlinear Dispersive Waves - Cambridge University Press.

Mar 31, 1989 · Nonlinear Dispersive Waves: Asymptotic Analysis and Solitons Cambridge Texts in Applied Mathematics. Mark J. Ablowitz. 4.2 out of 5 stars 3. Paperback. $56.95. Next. Customers who bought this item also bought. Page 1 of 1 Start. to solve certainly "slightly" nonlinear, dispersive equations such as the Korteweg de Vries equation KdV.

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