Biography of Michael V. Klibanov Professor, Ph.D. and Doctor of Science in Physics and Mathematics and an outstanding expert in inverse problems

DOI10.1080/00036811.2010.483431zbMath1223.01029OpenAlexW2020116964MaRDI QIDQ3094240

Alemdar Hasanov

Publication date: 21 October 2011

Published in: Applicable Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/00036811.2010.483431

Mathematics Subject Classification ID

Biographies, obituaries, personalia, bibliographies (01A70)

Related Items (1)

Inverse problem of shape identification from boundary measurement for Stokes equations: shape differentiability of Lagrangian

Cites Work

• On the recovery of a 2-D function from the modulus of its Fourier transform
• Inverse scattering problems and restoration of a function from the modulus of its Fourier transform
• Synthesis of global convergence and adaptivity for a hyperbolic coefficient inverse problem in 3D
• Exact Controllability for the Time Dependent Transport Equation
• Picosecond scale experimental verification of a globally convergent algorithm for a coefficient inverse problem
• The Quasi-Reversibility Method for Thermoacoustic Tomography in a Heterogeneous Medium
• Numerical Solution of an Inverse Problem of Imaging of Antipersonnel Land Mines By the Globally Convergent Convexification Algorithm
• Newton-Kantorovich method for three-dimensional potential inverse scattering problem and stability of the hyperbolic Cauchy problem with time-dependent data
• Inverse problems and Carleman estimates
• Numerical solution of a time-like Cauchy problem for the wave equation
• Phaseless inverse scattering and the phase problem in optics
• Stability estimates for ill-posed cauchy problems involving hyperbolic equations and inequalities
• A unified framework for constructing globally convergent algorithms for multidimensional coefficient inverse problems
• A Globally Convergent Numerical Method for a Coefficient Inverse Problem
• A new version of the quasi-reversibility method for the thermoacoustic tomography and a coefficient inverse problem

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