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Item Details
Title: SURVEYS IN APPLIED MATHEMATICS
By: Joseph B. Keller, David W. McLaughlin, George C. Papanicolaou
Format: Hardback

List price: £114.50


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ISBN 10: 0306449935
ISBN 13: 9780306449932
Publisher: SPRINGER SCIENCE+BUSINESS MEDIA
Edition: 1995 ed.
Pages: 264
Description: This article is devoted to a particular method, called the "ray method," for the asymptotic solution of problems for linear partial differential equations governing wave propagation.
Synopsis: Partial differential equations play a central role in many branches of science and engineering. Therefore it is important to solve problems involving them. One aspect of solving a partial differential equation problem is to show that it is well-posed, i. e. , that it has one and only one solution, and that the solution depends continuously on the data of the problem. Another aspect is to obtain detailed quantitative information about the solution. The traditional method for doing this was to find a representation of the solution as a series or integral of known special functions, and then to evaluate the series or integral by numerical or by asymptotic methods. The shortcoming of this method is that there are relatively few problems for which such representations can be found. Consequently, the traditional method has been replaced by methods for direct solution of problems either numerically or asymptotically. This article is devoted to a particular method, called the "ray method," for the asymptotic solution of problems for linear partial differential equations governing wave propagation. These equations involve a parameter, such as the wavelength. . \, which is small compared to all other lengths in the problem. The ray method is used to construct an asymptotic expansion of the solution which is valid near . . \ = 0, or equivalently for k = 21r I A near infinity.
Illustrations: XII, 264 p.
Publication: US
Imprint: Kluwer Academic/Plenum Publishers
Returns: Returnable
Some other items by this author:
A CELEBRATION OF MATHEMATICAL MODELING (PB)
BACK SCATTERING FROM A FINITE CONE (CLASSIC REPRINT)
BASIC MATHEMATICAL INVESTIGATIONS IN ELECTROMAGNETIC WAVE THEORY
DERIVATION OF THE BOHR-SOMMERFELD QUANTUM, CONDITIONS FROM AN ASYMPTOTIC SOLUTION, OF THE SCHROEDINGER EQUATION (CLASSIC REPRINT)
DETERMINATION OF REFLECTED AND TRANSMITTED FIELDS BY GEOMETRICAL OPTICS (CLASSIC REPRINT)
DIFFRACTION BY AN APERTURE I (CLASSIC REPRINT)
DYNAMICS REPORTED (PB)
ELECTROHYDRODYNAMICS I
EXCITATION AND PROPAGATION OF SURFACE WA (PB)
HYDRODYNAMIC BEHAVIOR AND INTERACTING PARTICLE SYSTEMS (PB)
INVERSE PROBLEMS IN WAVE PROPAGATION (PB)
MACROSCOPIC MODELLING OF TURBULENT FLOWS (PB)
RANDOM MEDIA (HB)
RANDOM MEDIA (PB)
REFLECTION OF ELECTROMAGNETIC WAVES CLA (PB)
SINGULARITIES IN FLUIDS, PLASMAS AND OPTICS (PB)
SPHERICAL, CYLINDRICAL AND ONE-DIMENSIONAL FLOWS OF COMPRESSIBLE FLUIDS (CLASSIC REPRINT)
STOCHASTIC DIFFERENTIAL EQUATIONS (HB)
SURVEYS IN APPLIED MATHEMATICS (PB)
THE INVERSE SCATTERING PROBLEM IN GEOMETRICAL OPTICS AND THE DESIGN OF REFLECTORS
THE SCOPE OF THE IMAGE METHOD (CLASSIC REPRINT)
THIN UNSTEADY HEAVY JETS (CLASSIC REPRINT)
WAVE PROPAGATION IN COMPLEX MEDIA (PB)
WAVE PROPAGATION IN VARIABLE MEDIA (CLASSIC REPRINT)

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