Integral Geometry and Inverse Problems for Hyperbolic Equations Springer Tracts in Natural Philosophy 26

Romanov, V. G.:

ISBN 10: 354006429X ISBN 13: 9783540064299

Editorial: Springer, 1974

Idioma: Ingl�s

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Descripci�n

151 Seiten Das Buch befindet sich in einem ordentlich erhaltenen Zustand. ENGLISCH. Sprache: Englisch Gewicht in Gramm: 350.

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T�tulo

Integral Geometry and Inverse Problems for Hyperbolic Equations Springer Tracts in Natural Philosophy 26

Editor

Springer

Fecha de publicaci�n

1974

Idioma

Ingl�s

ISBN 10

354006429X

ISBN 13

9783540064299

Encuadernaci�n

gebundene Ausgabe

Estado

Gut

Peso

350 gramos

Cat�logos de vendedores

90 Varia

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Sinopsis

There are currently many practical situations in which one wishes to determine the coefficients in an ordinary or partial differential equation from known functionals of its solution. These are often called "inverse problems of mathematical physics" and may be contrasted with problems in which an equation is given and one looks for its solution under initial and boundary conditions. Although inverse problems are often ill-posed in the classical sense, their practical importance is such that they may be considered among the pressing problems of current mathematical re- search. A. N. Tihonov showed [82], [83] that there is a broad class of inverse problems for which a particular non-classical definition of well-posed ness is appropriate. This new definition requires that a solution be unique in a class of solutions belonging to a given subset M of a function space. The existence of a solution in this set is assumed a priori for some set of data. The classical requirement of continuous dependence of the solution on the data is retained but it is interpreted differently. It is required that solutions depend continuously only on that data which does not take the solutions out of M.

Rese�a del editor

There are currently many practical situations in which one wishes to determine the coefficients in an ordinary or partial differential equation from known functionals of its solution. These are often called "inverse problems of mathematical physics" and may be contrasted with problems in which an equation is given and one looks for its solution under initial and boundary conditions. Although inverse problems are often ill-posed in the classical sense, their practical importance is such that they may be considered among the pressing problems of current mathematical re� search. A. N. Tihonov showed [82], [83] that there is a broad class of inverse problems for which a particular non-classical definition of well-posed ness is appropriate. This new definition requires that a solution be unique in a class of solutions belonging to a given subset M of a function space. The existence of a solution in this set is assumed a priori for some set of data. The classical requirement of continuous dependence of the solution on the data is retained but it is interpreted differently. It is required that solutions depend continuously only on that data which does not take the solutions out of M.

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