Recent Advances in Analytical and Numerical
Methods in Inverse Problems for PDEs
Deducated to the 60th anniversary of an outstanding expert in inverse problems Michael V. Klibanov, Professor, Doctor of Science in Physics and Mathematics
Chairs : M. Shishlenin, C. Clason
Speakers:
Anatoly Bakushinskii, bakush@isa.ru
A. Smirnova
Russian Institute of System Analysis, Moscow, Russia
The reverse connection control for unstable operator equations
Alexander Goncharsky, gonchar@srcc.msu.ru
Computer Center of Moscow State University, Moscow, Russsia.
Some problems of computer tomography in wave approximation
Anatoly Yagola, yagola@physics.msu.ru
Lomonosov Moscow State University, Moscow, Russia
Error estimation in inverse problems for PDE
Bernd Hofmann,
bernd.hofmann@
mathematik.tu-chemnitz.de
Department of Mathematics, TU Chemnitz, Germany
Error estimates in regularization under range inclusions using variable Hilbert scales
Daniel Lesnic, amt5ld@maths.leeds.ac.uk
Department of Applied Mathematics, University of Leeds, UK
Determining the flexural rigidity of a beam
Sergey Pereverzyev, sergei.pereverzyev@oeaw.ac.at
(RICAM) Austrian Academy of Sciences, Linz, Austria
Regularization of naturally linearized parameter identification
problems and the application of the balancing principle
Paul Sacks, psacks@istate.edu
Department of Mathematics, Iowa State University, USA
The inverse problem for a hyperbolic system with two characteristic speeds
Anton Sushenko, ansoutch@yahoo.fr
C.Daveau, D. Manuel-Douady, A. Khelify
Department of Mathematics, Université de Cergy-Pontoise, France
The numerical inverse problem for the reconstruction of closely spaced small inhomogeneities via boundary measurements for the full time-dependent Maxwell’s equations
Christian Clason, christian.clason@uni-graz.at
Institute for Mathematics, Karl-Franzens-Universitaet Graz, Austria
Inverse source problems with L^1-type penalties
Maxim Shishlenin, mshishlenin@ngs.ru
Sobolev Institute of Mathematics, Novosibirsk, Russia
Iterative and direct ethods of solving inverse acoustic problems
Hui Cao, hui.cao@oeaw.ac.at
(RICAM) Austrian Academy of Sciences, Linz, Austria
A Carleman estimate and the balancing principle in the quasi-reversibility method for solving the Cauchy problem for the parabolic equation
Herbert Egger, herbert.egger@uni-graz.at
Technical University Graz, Austria
A fast inversion algorithm for electromagnetic scattering
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