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Inverse problems for Maxwell's equations /

Detalles Bibliográficos
Clasificación:Libro Electrónico
Autores principales: Romanov, V. G. (Autor), Kabanikhin, S. I. (Autor)
Formato: Electrónico eBook
Idioma:Inglés
Publicado: Utrecht, the Netherlands : VSP, 1994.
Colección:Inverse and ill-posed problems series.
Temas:
Acceso en línea:Texto completo

MARC

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100 1 |a Romanov, V. G.,  |e author. 
245 1 0 |a Inverse problems for Maxwell's equations /  |c V.G. Romanov and S.I. Kabanikhin. 
264 1 |a Utrecht, the Netherlands :  |b VSP,  |c 1994. 
300 |a 1 online resource (257 pages) :  |b illustrations 
336 |a text  |b txt  |2 rdacontent 
337 |a computer  |b c  |2 rdamedia 
338 |a online resource  |b cr  |2 rdacarrier 
490 1 |a Inverse and ill-posed problems series 
504 |a Includes bibliographical references. 
588 0 |a Online resource; title from PDF title page (ebrary, viewed February 12, 2015). 
505 0 |a Preface -- Introduction -- 1 Cauchy problem for Maxwellâ€?s equations -- 1.1 Maxwellâ€?s equations as a hyperbolic symmetric system -- 1.2 Structure of the Cauchy problem solution in case of the current located on the media interface -- 2 One-Dimensional Inverse Problems -- 2.1 Structure of the Fourier-image of the Cauchy problem solution for one-dimensional medium in case of the current located at a point -- 2.2 The problem of determining the medium permittivity -- 2.3 The problem of determining the conductivity coefficient 
505 8 |a 2.4 The problem of determining all the coefficients of Maxwellâ€?s equations3 Multidimensional Inverse Problems -- 3.1 Linearization method applied to the inverse problems -- 3.2 Investigation of the linearized problem of determining the permittivity coefficient -- 3.3 Unique solvability theorem for a two-dimensional problem of determining the conductivity coefficient analytic in one variable -- 3.4 On the uniqueness of the solution of three-dimensional inverse problems -- 4 Inverse Problems in the Case of Source Periodic in Time -- 4.1 One-dimensional inverse problems 
505 8 |a 4.2 Linear one-dimensional inverse problem4.3 Linearized three-dimensional inverse problem -- 5 Inverse Problems for Quasi-Stationary Maxwellâ€?s Equations -- 5.1 On correspondence between the solutions of quasi-stationary and wave Maxwellâ€?s equations -- 5.2 An one-dimensional inverse problem of determining the conductivity and permeability coefficients -- 5.3 The one-dimensional inverse problem for wave-quasistationary system of equations -- 6 The Inverse Problems for the Simplest Anisotropic Media 
505 8 |a 6.1 On the uniqueness of determination of permittivity and permeability in anisotropic media6.2 On the problem of determining permittivity and conductivity tensors -- 7 Numerical Methods -- 7.1 Projection method for solving the Multidimensional Inverse Problems -- 7.2 One-dimensional problems -- 7.3 Two-dimensional direct problems -- 7.4 Finite-difference scheme inversion (FDSI) -- 7.5 Linearization method -- 7.6 Newton-Kantorovich method -- 7.7 Optimization methods -- 7.8 Dynamical version of the Gelâ€?fand-Levitan method -- 8 Convergence Results 
505 8 |a 8.1 Definitions and examples8.2 Local well-posedness and uiqueness on the whole -- 8.3 Well-posedness in a neighborhood of the exact solution -- 8.4 Convergence of the finite-difference scheme inversion -- 9 Examples -- 9.1 Inductive dielectric well-logging -- 9.2 Nearsurface radarlocation problem -- References 
590 |a ProQuest Ebook Central  |b Ebook Central Academic Complete 
650 0 |a Maxwell equations. 
650 0 |a Inverse problems (Differential equations) 
650 6 |a Équations de Maxwell. 
650 6 |a Problèmes inverses (Équations différentielles) 
650 7 |a Inverse problems (Differential equations)  |2 fast 
650 7 |a Maxwell equations  |2 fast 
700 1 |a Kabanikhin, S. I.,  |e author. 
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776 0 8 |i Print version:  |a Romanov, V.G.  |t Inverse Problems for Maxwell's Equations.  |d Hawthorne : De Gruyter, ©1994  |z 9783110354997 
830 0 |a Inverse and ill-posed problems series. 
856 4 0 |u https://ebookcentral.uam.elogim.com/lib/uam-ebooks/detail.action?docID=3049685  |z Texto completo 
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