Applied Inverse Problems [electronic resource] : Lectures presented at the RCP 264 “Etude Interdisciplinaire des Problémes Inverses”, sponsored by the Centre National de la Recherche Scientifique / edited by Pierre C. Sabatier.

Contributor(s): Sabatier, Pierre C [editor.] | SpringerLink (Online service)Material type: TextTextSeries: Lecture Notes in Physics ; 85Publisher: Berlin, Heidelberg : Springer Berlin Heidelberg, 1978Description: V, 425 pp. (89 in French). 37 figs., 13 tabs. online resourceContent type: text Media type: computer Carrier type: online resourceISBN: 9783540355946Subject(s): Physics | Physical geography | Quantum theory | Quantum computing | Physics | Quantum Physics | Geophysics/Geodesy | Quantum Computing, Information and PhysicsAdditional physical formats: Printed edition:: No titleOnline resources: Click here to access online
Contents:
to applied inverse problems -- Ray theoretical inverse methods in geophysics -- Inverse methods applied to continuation problems in geophysics -- Linear inverse theory with a priori data -- Application of linear programming to the inverse gravity or magnetic problem basic numerical techniques -- Analytic extrapolations and inverse problems -- Stieltjes functions and approximate solutions of an inverse problem -- Quelques methodes sur la recherche d'un domaine optimal -- Diverses donnees spectrales pour le probleme in verse discret de sturm-liouville -- On the regularization of linear inverse problems in Fourier optics -- Determination of the index profile of a dielectric plate from scattering data -- Inversion-like integral equations -- Inverse method for off-shell continuation of the scattering amplitude in quantum mechanics -- Utilisation des groupes de transformation pour la resolution des equations aux derivees partielles -- Spectral transform and nonlinear evolution equations -- What you always wanted to know about the application of inverse problems to nonlinear equations (or what you would like to do with the I.S.T. -- On the inverse problem of local seismic foci -- An inverse problem for electromagnetic prospection -- Survey of the phenomenological approach to the inverse problem in elementary particles scattering -- A study of an inverse problem for finite range potentials -- Algorithmes pour un probleme inverse discret de sturm-liouville -- Construction of Regge amplitudes through solution of S-matrix equations -- Gel'fand-Levitan theory of the inverse problem for singular potentials.
In: Springer eBooks
Item type: E-BOOKS
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to applied inverse problems -- Ray theoretical inverse methods in geophysics -- Inverse methods applied to continuation problems in geophysics -- Linear inverse theory with a priori data -- Application of linear programming to the inverse gravity or magnetic problem basic numerical techniques -- Analytic extrapolations and inverse problems -- Stieltjes functions and approximate solutions of an inverse problem -- Quelques methodes sur la recherche d'un domaine optimal -- Diverses donnees spectrales pour le probleme in verse discret de sturm-liouville -- On the regularization of linear inverse problems in Fourier optics -- Determination of the index profile of a dielectric plate from scattering data -- Inversion-like integral equations -- Inverse method for off-shell continuation of the scattering amplitude in quantum mechanics -- Utilisation des groupes de transformation pour la resolution des equations aux derivees partielles -- Spectral transform and nonlinear evolution equations -- What you always wanted to know about the application of inverse problems to nonlinear equations (or what you would like to do with the I.S.T. -- On the inverse problem of local seismic foci -- An inverse problem for electromagnetic prospection -- Survey of the phenomenological approach to the inverse problem in elementary particles scattering -- A study of an inverse problem for finite range potentials -- Algorithmes pour un probleme inverse discret de sturm-liouville -- Construction of Regge amplitudes through solution of S-matrix equations -- Gel'fand-Levitan theory of the inverse problem for singular potentials.

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