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Mathematical and Numerical Approaches for Multi-Wave Inverse Problems: CIRM, Marseille, France, April 1-5, 2019

Mathematical and Numerical Approaches for Multi-Wave Inverse Problems: CIRM, Marseille, France, April 1-5, 2019
Kataloginformation
Feldname Details
Dewey Class 519
Titel Mathematical and Numerical Approaches for Multi-Wave Inverse Problems ([EBook]) : CIRM, Marseille, France, April 1-5, 2019 / edited by Larisa Beilina, Maïtine Bergounioux, Michel Cristofol, Anabela Da Silva, Amelie Litman.
Added Personal Name Beilina, Larisa
Bergounioux, Maïtine
Cristofol, Michel
Da Silva, Anabela
Litman, Amelie
Other name(s) SpringerLink (Online service)
Edition statement 1st ed. 2020.
Veröffentl Cham : Springer International Publishing , 2020.
Physical Details VII, 142 p. 29 illus., 24 illus. in color. : online resource.
Reihe Springer Proceedings in Mathematics & Statistics 2194-1009 ; ; 328
ISBN 9783030486341
Summary Note This proceedings volume gathers peer-reviewed, selected papers presented at the "Mathematical and Numerical Approaches for Multi-Wave Inverse Problems" conference at the Centre Internacional de Rencontres Mathématiques (CIRM) in Marseille, France, in April 2019. It brings the latest research into new, reliable theoretical approaches and numerical techniques for solving nonlinear and inverse problems arising in multi-wave and hybrid systems. Multi-wave inverse problems have a wide range of applications in acoustics, electromagnetics, optics, medical imaging, and geophysics, to name but a few. In turn, it is well known that inverse problems are both nonlinear and ill-posed: two factors that pose major challenges for the development of new numerical methods for solving these problems, which are discussed in detail. These papers will be of interest to all researchers and graduate students working in the fields of nonlinear and inverse problems and its applications.:
Contents note Thermoacoustic Applications (Patch et al.) -- On the Transport Method for Hybrid Inverse Problems (Chung et al.) -- Stable Determination of an Inclusion in a Layered Medium with Special Anisotropy (Di Cristo) -- Convergence of stabilized P1 finite element scheme for time harmonic Maxwell's equations (Asadzadeh et al.) -- Regularized Linear Inversion with Randomized Singular Value Decomposition (Ito et al.) -- Parameter selection in dynamic contrast-enhanced magnetic resonance tomography (Niinimaki et al.) -- Convergence of explicit P1 finite-element solutions to Maxwell's equations (Beilina et al.) -- Reconstructing the Optical Parameters of a Layered Medium with Optical Coherence Elastography (Elbau et al.) -- The finite element method and balancing principle for magnetic resonance imaging (Beilina et al.).
Mode of acces to digital resource Digital book. Cham Springer Nature 2020. - Mode of access: World Wide Web. System requirements: Internet Explorer 6.0 (or higher) or Firefox 2.0 (or higher). Available as searchable text in PDF format
System details note Online access to this digital book is restricted to subscription institutions through IP address (only for SISSA internal users).
Internet Site https://doi.org/10.1007/978-3-030-48634-1
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  • Schlagwörter: .
  • Difference equations .
  • Functional equations .
  • Mathematical Applications in the Physical Sciences .
  • Mathematical models .
  • Mathematical Physics .
  • Numerical Analysis .
  • Special Functions .

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    Kataloginformation50328 Datensatzanfang . Kataloginformation50328 Seitenanfang .
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