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Wednesday, August 5, 2020 | History

5 edition of **Wave asymptotics** found in the catalog.

- 200 Want to read
- 0 Currently reading

Published
**1992**
by Cambridge University Press in Cambridge [England], New York
.

Written in English

- Water waves -- Congresses.,
- Differential equations, Linear -- Asymptotic theory -- Congresses.

**Edition Notes**

Statement | edited by P.A. Martin, G.R. Wickham. |

Contributions | Ursell, Fritz, 1923-, Martin, P. A., Wickham, G. R. |

Classifications | |
---|---|

LC Classifications | TC172 .W38 1992 |

The Physical Object | |

Pagination | xii, 244 p. : |

Number of Pages | 244 |

ID Numbers | |

Open Library | OL1556411M |

ISBN 10 | 0521414148 |

LC Control Number | 91036847 |

Among the topics are the Laplace equation, the well-posedness of the water waves equations, shallow water asymptotics, deep water models and modulation equations, and water waves with surface tension. ([c] Book News, Inc., Portland, OR). Once we have constructed such an asymptotic solution, we would like to know that there is an exact solution x= x"of () that is close to the asymptotic solution when .

gral. — Short-wave asymptotics. — The wave equation. 4. The wizardry of quantization (25) Classical and quantum observables. — Time-dependent hamil-tonians. — Schro¨dinger equations. — Determinism vs. random-ness. 5. One degree of freedom (31) A free particle, phase and group velocities, wave packets, and the Fourier transform. Asymptotics for the long-time evolution of kurtosis of narrow-band ocean waves. this book discusses ocean wave evolution in accordance with the energy balance equation. An extensive overview.

Multiple wave resonances Long wave asymptotics. The Boussinesq equation and. the Korteweg-de Vries equation § Waves in Molecular Chains The Fermi-Pasta-Ulam model Derivation of the cubic nonlinear Schr¨odinger equation Derivation of the Boussinesq and Kortewegde. Vries. The long and short-wave asymptotics of order O (η 6), η = kh , for free extensional vibrations of an infinite isotropic elastic plate are mollycmorin.com asymptotic model for flexural and extensional wave motion applicable for both long and short-wave approximations and for any materials is mollycmorin.com by:

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This book is an introduction to the perturbation theory for linear and nonlinear waves in dispersive and dissipative media. The main focus is on the direct asymptotic method which is based on the asymptotic expansion of the solution in series of one or more small parameters and demanding finiteness of the perturbations; this results in slow variation of the main-order solution.

In the introductory paper ``Quantization and Intrinsic Dynamics'' a relationship Wave asymptotics book quantization of symplectic manifolds and nonlinear wave equations is described and discussed from the viewpoint of the weak asymptotics method (asymptotics in distributions) and the semiclassical approximation method.

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In addition to this book, on our site you can read manuals and diverse artistic. Dec 02, · Asymptotic Wave Theory investigates the asymptotic behavior of wave representations and presents some typical results borrowed from hydrodynamics and elasticity theory. It describes techniques such as Fourier-Laplace transforms, operational calculus, Book Edition: 1.

Abstract The present work discusses the asymptotic behavior of anisotropic wave systems stimulated by oscillating sources, the applications of uniform asymptotics of oscillating integrals in chemical physics, approximations and asymptotics, converging factors, and matched asymptotic methods in.

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 optic communications, mode-locked lasers and dispersion-managed wave mollycmorin.com by: Buy Ship Hydrodynamics, Water Waves and Asymptotics: Collected Papers of F Ursell, (in 2 Volumes) (Advanced Fluid Mechanics) on mollycmorin.com FREE SHIPPING on qualified ordersAuthor: Fritz Ursell.

Book • Authors: NORMAN BLEISTEIN. Browse book content publication initially ponders on first-order partial differential equations, Dirac delta function, Fourier transforms, asymptotics, and second-order partial differential equations.

and variable index of refraction. The text then examines wave equation in one space dimension. Wave asymptotics: the proceedings of the meeting to mark the retirement of Professor Fritz Ursell from the Beyer Chair of Applied Mathematics in the University of Manchester. May 08, · This book proposes a simple and robust framework for studying these questions.

The book should be of interest to graduate students and researchers looking for an introduction to water waves equations or for simple asymptotic models to describe the propagation of waves.

The water waves problem: mathematical analysis and asymptotics. [David Lannes] Home. WorldCat Home About WorldCat Help. Search. Search for Library Items Search for Lists Search for Contacts Search for a Library.

Create mathematical analysis and asymptotics a schema:Book. Mathematical Methods of Classical Mechanics is a classic graduate textbook by the eminent mathematician Vladimir I. mollycmorin.com was originally written in Russian, but was translated into English by A.

Weinstein and K. mollycmorin.com: Vladimir I. Arnol'd. Jun 27, · The new book by Peter Miller is a very welcome addition to the literature.

As is to be expected from a textbook on applied asymptotic analysis, it presents the usual techniques for the asymptotic evaluation of integrals and differential equations. We study Gaussian wave beam and wave packet types of solutions to the linearized cold plasma system in a toroidal domain (tokamak).

Such solutions are constructed with help of Maslov’s complex germ theory (short-wave or semi-classical asymptotics with complex phases). The term “semi-classical” asymptotics is understood in a broad sense: asymptotic solutions of evolutionary and stationary Author: Anatoly Yu. Anikin, Sergey Yu.

Dobrokhotov, Alexander I. Klevin, Brunello Tirozzi. The appendices to this book are devoted to a few of these connections. The apparatus of classical mechanics is applied to: the foundations of riemannian geometry, the dynamics of an ideal fluid, Kolmogorov's theory of perturbations of conditionally periodic motion, short-wave asymptotics for equations of mathematical.

mollycmorin.com Abstract An algorithm is proposed for the transition from the short-wave asymptotics of stationary problems to the space-time asymptotics of nonstationary problems of linear wave propagation.

Weakly Nonlocal Solitary Waves and Beyond-All-Orders Asymptotics book. Read reviews from world’s largest community for readers if a physical sys Ratings: 0. Low and High Frequency Asymptotics Acoustic, Electromagnetic and Elastic Wave Scattering.

Edited by V.K. VARADAN, V.V. VARADAN. Volume 2, Pages () Book chapter Full text access Chapter 2 - Matched Asymptotic Expansions Applied to Diffraction of Elastic Waves. For a first book, I very much enjoyed Introduction to Wave Phenomena, By Hirose.

This book uses very simple English to introduce waves at a level appropriate for a 2nd or 3rd year undergraduate. As a non-traditional physics graduate student, this book took me a week or so to master, and was very enjoyable. This book, the first printing a review of asymptotic methods including short wave asymptotics, the Maslov canonical operator and spectral asymptotics, a detailed description of the applications of distribution theory to partial differential equations with constant coefficients including numerous interesting special topics.Jan 01, · Ship Hydrodynamics: This work is mainly concerned with ships at zero forward speed.

It includes the author's pioneering work on the frequency dependence of virtual mass and damping, and his contributions to such topics as slender-body theory, decay of the free motion of .He has been full professor for Theoretical Physics in Freiburg since His research interests include particle theory and quantum field theory, in particular geometrical and topological methods: symplectic geometry, quantization theory, classical limit and short wave asymptotics.