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Complex Variables and Elliptic Equations
An International Journal
Volume 57, 2012 - Issue 2-4: Complex and Real Analysis and Applications, in honour of Professor Robert P. Gilbert on the occasion of his 80th birthday
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Original Articles

The philosophy of the approximate global convergence for multidimensional coefficient inverse problems

Larisa Beilina Department of Mathematical Sciences, Chalmers University of Technology and Gothenburg University, SE-42196 Gothenburg, Sweden
&
Michael V. Klibanov Department of Mathematics and Statistics, University of North Carolina at Charlotte, Charlotte, NC 28223, USACorrespondence[email protected]
Pages 277-299 | Received 26 Oct 2011, Published online: 05 Dec 2011

Citations (5)

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Read on this site (2)

J.-P. Guillement & R.G. Novikov. (2014) Inversion of weighted Radon transforms via finite Fourier series weight approximations. Inverse Problems in Science and Engineering 22:5, pages 787-802.
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G.V. Alekseev. (2014) Cloaking via impedance boundary condition for the 2-D Helmholtz equation. Applicable Analysis 93:2, pages 254-268.
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Articles from other publishers (3)

Larisa Beilina, Nguyen Trung Thành, Michael V. Klibanov & John Bondestam Malmberg. (2015) Globally convergent and adaptive finite element methods in imaging of buried objects from experimental backscattering radar measurements. Journal of Computational and Applied Mathematics 289, pages 371-391.
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E. M. Karchevskii, A. O. Spiridonov, A. I. Repina & L. Beilina. (2014) Reconstruction of Dielectric Constants of Core and Cladding of Optical Fibers Using Propagation Constants Measurements. Physics Research International 2014, pages 1-9.
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A. V. Kuzhuget, L. Beilina & M. V. Klibanov. (2012) Approximate global convergence and quasireversibility for a coefficient inverse problem with backscattering data. Journal of Mathematical Sciences 181:2, pages 126-163.
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