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Nonlinear Systems and Their Remarkable Mathematical Structures

Nonlinear Systems and Their Remarkable Mathematical Structures

Publisher CRC Press Inc.
Year 01/12/2018
Edition First
Pages 598
Version hardback
Language English
ISBN 9781138601000
Categories Differential calculus & equations
$157.46 (with VAT)
700.00 PLN / €150.08 / £130.28
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Book description

The book aims to describe some recent progress in nonlinear differential equations and nonlinear dynamical systems (both continuous and discrete).

Nonlinear Systems and Their Remarkable Mathematical Structures

Table of contents

Part A: Nonlinear Integrable Systems











A1. Systems of nonlinearly-coupled differential equations solvable





F Calogero











A2. Integrable nonlinear PDEs on the half-line





A S Fokas and B Pelloni











A3. Detecting discrete integrability: the singularity approach





Grammaticos, A Ramani, R Willox and T Mase





A4. Elementary introduction to discrete soliton equations J Hietarinta





A5. New results on integrability of the Kahan-Hirota-Kimura discretizations





Yu B Suris and M Petrera





Part B: Solution Methods and Solution Structures





B1. Dynamical systems satisfied by special polynomials and related isospectral matrices defined in terms of their zeros





O Bihun











B2. Singularity methods for meromorphic solutions of differential equations





R Conte, T W Ng and C Wu











B3. Pfeiffer-Sato solutions of Buhl's problem and a Lagrange-D'Alembert principle for Heavenly equations





O E Hentosh, Ya A Prykarpatsky, D Blackmore and A Prykarpatski











B4. Superposition formulae for nonlinear integrable equations in bilinear form





X B Hu











B5. Matrix solutions for equations of the AKNS system





C Schiebold











B6. Algebraic traveling waves for the generalized KdV-Burgers equation and the Kuramoto-Sivashinsky equation





C Valls











Part C: Symmetry Methods for Nonlinear Systems











C1. Nonlocal invariance of the multipotentialisations of the Kupershmidt equation and its higher-order hierarchies





M Euler and N Euler











C2. Geometry of normal forms for dynamical systems





G Gaeta











C3. Computing symmetries and recursion operators of evolutionary super-systems using the SsTools environment





A V Kiselev, A O Krutov and T Wolf











C4. Symmetries of It^o stochastic differential equations and their applications R Kozlov





C5. Statistical symmetries of turbulence





M Oberlack, M Wac lawczyk and V Grebenev





Part D: Nonlinear Systems in Applications











D1. Integral transforms and ordinary differential equations of infinite order





A Chavez, H Prado and E G Reyes











D2. The role of nonlinearity in geostrophic ocean flows on a sphere





A Constantin and R S Johnson











D3. Review of results on a system of type many predators - one prey





A V Osipov and G S oderbacka











D4. Ermakov-type systems in nonlinear physics and continuum mechanics





C Rogers and W K Schief

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