Inverse Problems of Mathematical Physics

Inverse Problems of Mathematical Physics PDF Author: V. G. Romanov
Publisher: Walter de Gruyter GmbH & Co KG
ISBN: 3110926016
Category : Mathematics
Languages : en
Pages : 248

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Book Description
No detailed description available for "Inverse Problems of Mathematical Physics".

Inverse Problems of Mathematical Physics

Inverse Problems of Mathematical Physics PDF Author: Mikhail M. Lavrent'ev
Publisher: Walter de Gruyter
ISBN: 3110915529
Category : Mathematics
Languages : en
Pages : 288

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Book Description
This monograph deals with the theory of inverse problems of mathematical physics and applications of such problems. Besides it considers applications and numerical methods of solving the problems under study. Descriptions of particular numerical experiments are also included.

Methods for Solving Inverse Problems in Mathematical Physics

Methods for Solving Inverse Problems in Mathematical Physics PDF Author: Global Express Ltd. Co.
Publisher: CRC Press
ISBN: 148229298X
Category : Mathematics
Languages : en
Pages : 732

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Book Description
Developing an approach to the question of existence, uniqueness and stability of solutions, this work presents a systematic elaboration of the theory of inverse problems for all principal types of partial differential equations. It covers up-to-date methods of linear and nonlinear analysis, the theory of differential equations in Banach spaces, app

Direct and Inverse Problems of Mathematical Physics

Direct and Inverse Problems of Mathematical Physics PDF Author: R.P. Gilbert
Publisher: Springer Science & Business Media
ISBN: 1475732147
Category : Mathematics
Languages : en
Pages : 452

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Book Description
This volume consists of papers presented in the special sessions on "Wave Phenomena and Related Topics", and "Asymptotics and Homogenization" of the ISAAC'97 Congress held at the University of Delaware, during June 2-7, 1997. The ISAAC Congress coincided with a U.S.-Japan Seminar also held at the University of Delaware. The latter was supported by the National Science Foundation through Grant INT -9603029 and the Japan Society for the Promotion of Science through Grant MTCS-134. It was natural that the 'participants of both meetings should interact and consequently several persons attending the Congress also presented papers in the Seminar. The success of the ISAAC Congress and the U.S.-Japan Seminar has led to the ISAAC'99 Congress being held in Fukuoka, Japan during August 1999. Many of the same participants will return to this Seminar. Indeed, it appears that the spirit of the U.S.-Japan Seminar will be continued every second year as part of the ISAAC Congresses. We decided to include with the papers presented in the ISAAC Congress and the U.S.-Japan Seminar several very good papers by colleagues from the former Soviet Union. These participants in the ISAAC Congress attended at their own expense. This volume has the title Direct and Inverse Problems of Mathematical Physics which consists of the papers on scattering theory, coefficient identification, uniqueness and existence theorems, boundary controllability, wave propagation in stratified media, viscous flows, nonlinear acoustics, Sobolev spaces, singularity theory, pseudo differential operators, and semigroup theory.

Inverse Problems of Mathematical Physics

Inverse Problems of Mathematical Physics PDF Author: Vladlen Borisovich Glasko
Publisher:
ISBN:
Category :
Languages : en
Pages : 97

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Inverse Problems of Mathematical Physics

Inverse Problems of Mathematical Physics PDF Author: V. B. Glasko
Publisher: Amer Inst of Physics
ISBN: 9780883185711
Category : Mathematics
Languages : en
Pages : 160

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One-Dimensional Inverse Problems of Mathematical Physics

One-Dimensional Inverse Problems of Mathematical Physics PDF Author: Mikhail Mikhaĭlovich Lavrentʹev
Publisher: American Mathematical Soc.
ISBN: 9780821830994
Category : Mathematics
Languages : en
Pages : 80

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Book Description
A monograph that deals with the inverse problems of determining a variable coefficient and right side for hyperbolic and parabolic equations on the basis of known solutions at fixed points of space for all times.

Ill-posed and Non-classical Problems of Mathematical Physics and Analysis

Ill-posed and Non-classical Problems of Mathematical Physics and Analysis PDF Author: S. I. Kabanikhin
Publisher:
ISBN: 9789067643962
Category : Differential equations, Partial
Languages : en
Pages : 213

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Numerical Methods for Solving Inverse Problems of Mathematical Physics

Numerical Methods for Solving Inverse Problems of Mathematical Physics PDF Author: A. A. Samarskii
Publisher: Walter de Gruyter
ISBN: 3110205793
Category : Mathematics
Languages : en
Pages : 453

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Book Description
The main classes of inverse problems for equations of mathematical physics and their numerical solution methods are considered in this book which is intended for graduate students and experts in applied mathematics, computational mathematics, and mathematical modelling.

Inverse Problems in Quantum Scattering Theory

Inverse Problems in Quantum Scattering Theory PDF Author: Khosrow Chadan
Publisher: Springer Science & Business Media
ISBN: 3642833179
Category : Science
Languages : en
Pages : 526

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Book Description
The normal business of physicists may be schematically thought of as predic ting the motions of particles on the basis of known forces, or the propagation of radiation on the basis of a known constitution of matter. The inverse problem is to conclude what the forces or constitutions are on the basis of the observed motion. A large part of our sensory contact with the world around us depends on an intuitive solution of such an inverse problem: We infer the shape, size, and surface texture of external objects from their scattering and absorption of light as detected by our eyes. When we use scattering experiments to learn the size or shape of particles, or the forces they exert upon each other, the nature of the problem is similar, if more refined. The kinematics, the equations of motion, are usually assumed to be known. It is the forces that are sought, and how they vary from point to point. As with so many other physical ideas, the first one we know of to have touched upon the kind of inverse problem discussed in this book was Lord Rayleigh (1877). In the course of describing the vibrations of strings of variable density he briefly discusses the possibility of inferring the density distribution from the frequencies of vibration. This passage may be regarded as a precursor of the mathematical study of the inverse spectral problem some seventy years later.