Michael V. Klibanov

发表

GPR imaging of land mines by solution of an inverse problem

Yuriy A. Gryazin, Michael V. Klibanov, 2000, Defense, Security, and Sensing.

A Simplified Globally Convergent Reconstruction Method for 3 Dimensional Optical Tomography

Hanli Liu, Michael V. Klibanov, Jianzhong Su, 2006 .

Numerical Solution of an Inverse Problem of Imaging of Antipersonnel Land Mines By the Globally Convergent Convexification Algorithm

Michael V. Klibanov, Jianguo Xin, M. Klibanov, 2008, SIAM J. Sci. Comput..

New imaging algorithm in diffusion tomography

Michael V. Klibanov, Robert M. Frank, Thomas R. Lucas, 1997, Photonics West - Biomedical Optics.

Imaging experimental data from optical tomography by the elliptic systems method

Michael V. Klibanov, Robert M. Frank, Thomas R. Lucas, 1997, Optics & Photonics.

A Distributed Numerical Approach for Managing Uncertainty in Large-Scale Multi-agent Systems

Anita Raja, Michael V. Klibanov, A. Raja, 2009, Safety and Security in Multiagent Systems.

An Inverse Problem for a Nonlinear Parabolic Equation with Applications in Population Dynamics and Magnetics

Barbara Kaltenbacher, Michael V. Klibanov, B. Kaltenbacher, 2008, SIAM J. Math. Anal..

Globally Convergent Inverse Reconstruction Algorithm for Detection of IEDs via Imaging of Spatially Distributed Dielectric Constants using Microwave

Michael V. Klibanov, Michael A. Fiddy, 2010 .

A Novel Principle for Data Processing from Hand-Held Ground Penetrating Radars

Michael V. Klibanov, Thomas R. Lucas, 2001 .

Regularized method for the inverse problem of diffusion tomography

Michael V. Klibanov, Gennady Erokhin, Leonid Pestov, 1995, Optics + Photonics.

Quantitative Image Recovery From Measured Blind Backscattered Data Using a Globally Convergent Inverse Method

Lam H. Nguyen, Michael V. Klibanov, Michael A. Fiddy, 2013, IEEE Transactions on Geoscience and Remote Sensing.

Globally Convergent Inverse Reconstruction Algorithms for Detection and Identification of IEDs via Imaging of Spatially Distributed Dielectric Constants Using Microwaves

Michael V. Klibanov, Michael A. Fiddy, M. Fiddy, 2010 .

Chapter 7. Some applied problems

Michael V. Klibanov, Alexander A. Timonov, 2004 .

A Numerical Method to Solve a Phaseless Coefficient Inverse Problem from a Single Measurement of Experimental Data

Michael V. Klibanov, Dinh-Liem Nguyen, Loc H. Nguyen, 2018, SIAM J. Imaging Sci..

Phaseless Inverse Scattering Problems in Three Dimensions

Michael V. Klibanov, M. Klibanov, 2014, SIAM J. Appl. Math..

Convexification of a 3-D coefficient inverse scattering problem

Michael V. Klibanov, Aleksandr E. Kolesov, M. Klibanov, 2018, Comput. Math. Appl..

On an Inverse Source Problem for the Full Radiative Transfer Equation with Incomplete Data

Michael V. Klibanov, Loc H. Nguyen, Alexey V. Smirnov, 2019, SIAM J. Sci. Comput..

An inverse problem of a simultaneous reconstruction of the dielectric constant and conductivity from experimental backscattering data pdf

Michael V. Klibanov, Vo Anh Khoa, Loc H. Nguyen, 2020, Inverse Problems in Science and Engineering.

A Globally Convergent Numerical Method for a Coefficient Inverse Problem

Michael V. Klibanov, Larisa Beilina, L. Beilina, 2008, SIAM J. Sci. Comput..

Globally Convergent Numerical Methods for Some Coefficient Inverse Problems

Michael V. Klibanov, Larisa Beilina, Jianguo Xin, 2010, Computing in Science & Engineering.

Comparison of 2D and 1D approaches to forward problem in mine detection

Yuriy A. Gryazin, Michael V. Klibanov, Thomas P. Weldon, 2000, Defense, Security, and Sensing.

Consideration of solutions to the inverse scattering problem for biomedical applications

Michael V. Klibanov, Robert R. Alfano, Randall L. Barbour, 1993, Photonics West - Lasers and Applications in Science and Engineering.

Globally strictly convex cost functionals for search of land mines using electrical methods (Conference Presentation)

Michael V. Klibanov, 2019 .

GMRES Computation of High Frequency Electrical Field Propagation in Land Mine Detection

Yuriy A. Gryazin, Michael V. Klibanov, Thomas R. Lucas, 2000 .

Testing of new imaging algorithm for segmented MR images of breast tissue

Michael V. Klibanov, Randall L. Barbour, Robert M. Frank, 1997, Photonics West - Biomedical Optics.

Tomographic images of land mines by the elliptic systems method using GPR: efficient solution of the forward problem

Yuriy A. Gryazin, Michael V. Klibanov, Thomas R. Lucas, 1999, Defense, Security, and Sensing.

Annual Technical Report for Grant N00014-92-J-1008 (University of North Carolina at Charlotte)

Michael V. Klibanov, Semion Gutman, 1993 .

Imaging of Buried Objects from Experimental Backscattering Time-Dependent Measurements Using a Globally Convergent Inverse Algorithm

Michael V. Klibanov, Michael A. Fiddy, Larisa Beilina, 2014, SIAM J. Imaging Sci..

Globally Strictly Convex Cost Functional for a 1-D Inverse Medium Scattering Problem with Experimental Data

Lam H. Nguyen, Michael V. Klibanov, Anders Sullivan, 2017, SIAM J. Appl. Math..

Convexification for the Inversion of a Time Dependent Wave Front in a Heterogeneous Medium

Wenlong Zhang, Michael V. Klibanov, Jingzhi Li, 2018, SIAM J. Appl. Math..

Reconstruction of the Refractive Index from Experimental Backscattering Data Using a Globally Convergent Inverse Method

Michael V. Klibanov, Michael A. Fiddy, Larisa Beilina, 2013, SIAM J. Sci. Comput..

Numerical Solution of a Subsurface Imaging Inverse Problem

Yuriy A. Gryazin, Michael V. Klibanov, Thomas R. Lucas, 2001, SIAM J. Appl. Math..

On the first solution of a long standing problem: Uniqueness of the phaseless quantum inverse scattering problem in 3-d

Michael V. Klibanov, 2014, Appl. Math. Lett..

Convergence of a series associated with the convexification method for coefficient inverse problems pdf

Michael V. Klibanov, Dinh-Liem Nguyen, 2020, ArXiv.

Chapter 6. Some globally convergent convexification algorithms

Michael V. Klibanov, Alexander A. Timonov, 2004 .

Relaxation property of the adaptivity technique for some ill-posed problems

Michael V. Klibanov, Larisa Beilina, L. Beilina, 2012 .

Single measurement experimental data for an inverse medium problem inverted by a multi-frequency globally convergent numerical method

Michael V. Klibanov, Dinh-Liem Nguyen, Loc H. Nguyen, 2016, 1610.08018.

Linear Lavrent'ev Integral Equation for the Numerical Solution of a Nonlinear Coefficient Inverse Problem pdf

Michael V. Klibanov, Jingzhi Li, Wenlong Zhang, 2020, SIAM Journal on Applied Mathematics.

Numerical solution of a coefficient inverse problem with multi-frequency experimental raw data by a globally convergent algorithm

Hui Liu, Michael V. Klibanov, Michael A. Fiddy, 2016, J. Comput. Phys..

Novel focusing, nonperturbative method for imaging of scattering media using frequency-modulated signal

Michael V. Klibanov, Semion Gutman, 1995, Photonics West.

Globally convergent and adaptive finite element methods in imaging of buried objects from experimental backscattering radar measurements

Michael V. Klibanov, Larisa Beilina, Nguyen Trung Thành, 2015, J. Comput. Appl. Math..

Convexification for a Three-Dimensional Inverse Scattering Problem with the Moving Point Source

Loc Hoang Nguyen, Michael V. Klibanov, Vo Anh Khoa, 2020, SIAM J. Imaging Sci..

Through-the-Wall Nonlinear SAR Imaging pdf

Michael V. Klibanov, Vo Anh Khoa, Anders J. Sullivan, 2020, ArXiv.

The Quasi-Reversibility Method for Thermoacoustic Tomography in a Heterogeneous Medium

Michael V. Klibanov, Christian Clason, M. Klibanov, 2007, SIAM J. Sci. Comput..

A Coefficient Inverse Problem with a Single Measurement of Phaseless Scattering Data

Michael V. Klibanov, Dinh-Liem Nguyen, Loc H. Nguyen, 2019, SIAM J. Appl. Math..

Recovering Dielectric Constants of Explosives via a Globally Strictly Convex Cost Functional

Michael V. Klibanov, Nguyen Trung Thành, 2015, SIAM J. Appl. Math..

On a problem of S.L. Sobolev

Michael V. Klibanov, M. Klibanov, 2015, Appl. Math. Lett..

Convexification for a 1D Hyperbolic Coefficient Inverse Problem with Single Measurement Data pdf

Michael V. Klibanov, Loc H. Nguyen, Alexey V. Smirnov, 2020, ArXiv.

Exact Controllability for the Time Dependent Transport Equation

Michael V. Klibanov, Masahiro Yamamoto, Masahiro Yamamoto, 2007, SIAM J. Control. Optim..

Numerical Solution of a Linearized Travel Time Tomography Problem With Incomplete Data

Loc Hoang Nguyen, Michael V. Klibanov, Thuy T. Le, 2020, SIAM J. Sci. Comput..

Convexification Method for an Inverse Scattering Problem and Its Performance for Experimental Backscatter Data for Buried Targets

Michael V. Klibanov, Dinh-Liem Nguyen, Aleksandr E. Kolesov, 2019, SIAM J. Imaging Sci..

Convergent numerical method for a linearized travel time tomography problem with incomplete data pdf

Michael V. Klibanov, Loc H. Nguyen, Thuy T. Le, 2019, ArXiv.

Convexification and experimental data for a 3D inverse scattering problem with the moving point source pdf

Michael V. Klibanov, Vo Anh Khoa, Loc H. Nguyen, 2020, Inverse Problems.

Reconstruction Procedures for Two Inverse Scattering Problems Without the Phase Information

Michael V. Klibanov, Vladimir G. Romanov, V. Romanov, 2015, SIAM J. Appl. Math..

Novel inverse methods in land mine imaging

Yuriy A. Gryazin, Michael V. Klibanov, Thomas P. Weldon, 2001, 2001 IEEE International Conference on Acoustics, Speech, and Signal Processing. Proceedings (Cat. No.01CH37221).

Resolution studies in diffusion tomography

Michael V. Klibanov, Robert M. Frank, Thomas R. Lucas, 1995, Optics + Photonics.

Detection of a scattering layer inside a three-layered scattering medium

Robert R. Alfano, Michael V. Klibanov, Feng Liu, 1995, Photonics West.

Numerical Implementation of the Approximately Globally Convergent Method

Michael V. Klibanov, Larisa Beilina, 2012 .

Convexification for an inverse parabolic problem pdf

Michael V. Klibanov, Wenlong Zhang, Jingzhi Li, 2020, Inverse Problems.

Globally convergent numerical method in diffusion tomography

Michael V. Klibanov, M. Klibanov, 1995, Optics + Photonics.

Inverse Problems and Carleman Estimates: Global Uniqueness, Global Convergence and Experimental Data

Michael V. Klibanov, Li Jingzhi, M. Klibanov, 2021 .

Carleman estimates and the contraction principle for an inverse source problem for nonlinear hyperbolic equations pdf

Michael V. Klibanov, Loc Hoang Nguyen, M. Klibanov, 2021, Inverse Problems.

Carleman contraction mapping for a 1D inverse scattering problem with experimental time-dependent data pdf

Michael V. Klibanov, Anders Sullivan, Lam Nguyen, 2021, Inverse Problems.

A globally convergent numerical method for a 3D coefficient inverse problem for a wave-like equation pdf

Michael V. Klibanov, Jingzhi Li, Wenlong Zhang, 2021, SIAM J. Sci. Comput..

Through-the-Wall Nonlinear SAR Imaging

Lam H. Nguyen, Michael V. Klibanov, Anders J. Sullivan, 2020, IEEE Transactions on Geoscience and Remote Sensing.

Convexification Inversion Method for Nonlinear SAR Imaging with Experimentally Collected Data pdf

Lam H. Nguyen, Michael V. Klibanov, Vo Anh Khoa, 2021, Journal of Applied and Industrial Mathematics.

Convexification-based globally convergent numerical method for a 1D coefficient inverse problem with experimental data pdf

Michael V. Klibanov, Anders Sullivan, Thuy T. Le, 2021, Inverse Problems & Imaging.

Carleman estimates for the regularization of ill-posed Cauchy problems

Michael V. Klibanov, M. Klibanov, 2014, 1410.7521.

Carleman estimates for coefficient inverse problems and numerical applications

Michael V. Klibanov, Alexander A. Timonov, M. Klibanov, 2004 .

Use of partial knowledge of the potential in the phase problem of inverse scattering

Michael V. Klibanov, Paul E. Sacks, M. Klibanov, 1994 .

11 Travel time tomography with formally determined incomplete data in 3D

Michael V. Klibanov, M. Klibanov, 2019, Inverse Problems and Carleman Estimates.

A globally convergent numerical method for a 1-d inverse medium problem with experimental data

Michael V. Klibanov, Anders Sullivan, Lam Nguyen, 2016, 1602.09092.

Uniform strict convexity of a cost functional for three-dimensional inverse scattering problem

Michael V. Klibanov, M. Klibanov, Olga V. Ioussoupova, 1995 .

A new version of the convexification method for a 1D coefficient inverse problem with experimental data

Michael V. Klibanov, Anders Sullivan, Lam Nguyen, 2018, Inverse Problems.

A Carleman estimate and the balancing principle in the quasi-reversibility method for solving the Cauchy problem for the Laplace equation

Sergei V. Pereverzev, Michael V. Klibanov, Hui Cao, 2009 .

Convergent numerical methods for parabolic equations with reversed time via a new Carleman estimate

Michael V. Klibanov, Anatoly G. Yagola, A. Yagola, 2019, Inverse Problems.

Lipschitz stability of an inverse problem for an acoustic equation

Michael V. Klibanov, Masahiro Yamamoto, Masahiro Yamamoto, 2006 .

A computational quasi-reversiblility method for Cauchy problems for Laplace's equation

Michael V. Klibanov, Fadil Santosa, F. Santosa, 1991 .

Globally strictly convex cost functional for an inverse parabolic problem

Michael V. Klibanov, M. Klibanov, Vladimir G. Kamburg, 2015, 1502.01285.

Approximate Global Convergence and Adaptivity for Coefficient Inverse Problems

Michael V. Klibanov, Larisa Beilina, L. Beilina, 2012 .

A posteriori error estimates for the adaptivity technique for the Tikhonov functional and global convergence for a coefficient inverse problem

Michael V. Klibanov, Larisa Beilina, L. Beilina, 2010 .

Uniqueness of two phaseless non-overdetermined inverse acoustics problems in 3-d

Michael V. Klibanov, M. Klibanov, 2014 .

Estimates of initial conditions of parabolic equations and inequalities in infinite domains via lateral Cauchy data

Alexander V. Tikhonravov, Michael V. Klibanov, M. Klibanov, 2007 .

A globally convergent method for a 3-D inverse medium problem for the generalized Helmholtz equation

Michael V. Klibanov, Loc H. Nguyen, Hui Liu, 2016 .

Convexification of restricted Dirichlet-to-Neumann map

Michael V. Klibanov, M. Klibanov, 2017, 1708.01914.

Inverse Problems and Carleman Estimates

Michael V. Klibanov, M. Klibanov, 1992 .

Exact Controllability for the Non Stationary Transport Equation

Michael V. Klibanov, Masahiro Yamamoto, Masahiro Yamamoto, 2006 .

Nanostructures imaging via numerical solution of a 3-d inverse scattering problem without the phase information

Michael V. Klibanov, Kejia Pan, Loc H. Nguyen, 2015 .

Global uniqueness for a coefficient inverse problem for the non-stationary transport equation via Carleman estimate

Michael V. Klibanov, M. Klibanov, Sergey E. Pamyatnykh, 2008 .

Global convexity in a three-dimensional inverse acoustic problem

Michael V. Klibanov, M. Klibanov, 1997 .

Synthesis of global convergence and adaptivity for a hyperbolic coefficient inverse problem in 3D

Michael V. Klibanov, Larisa Beilina, L. Beilina, 2010 .

The phase retrieval problem

Alexander V. Tikhonravov, Michael V. Klibanov, Paul E. Sacks, 1995 .

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

Michael V. Klibanov, Larisa Beilina, L. Beilina, 2012 .

A globally convergent numerical method for a 3D coefficient inverse problem with a single measurement of multi-frequency data

Michael V. Klibanov, Dinh-Liem Nguyen, Loc H. Nguyen, 2016, 1612.04014.

Numerical study of the phaseless inverse scattering problem in thin-film optics

Alexander V. Tikhonravov, Michael V. Klibanov, I V Zuev, 1995 .

A new version of the quasi-reversibility method for the thermoacoustic tomography and a coefficient inverse problem

Michael V. Klibanov, Sergey I. Kabanikhin, Andrey V. Kuzhuget, 2007 .

An ill-posed problem for the Black–Scholes equation for a profitable forecast of prices of stock options on real market data

Michael V. Klibanov, Andrey V. Kuzhuget, Kirill V. Golubnichiy, 2015 .

PDE-based numerical method for a limited angle x-ray tomography

Michael V. Klibanov, Loc H. Nguyen, L. Nguyen, 2018, Inverse Problems.

Newton-Kantorovich method for three-dimensional potential inverse scattering problem and stability of the hyperbolic Cauchy problem with time-dependent data

Michael V. Klibanov, M. Klibanov, J Malinsky, 1991 .

The Krein method and the globally convergent method for experimental data

Lam H. Nguyen, Michael V. Klibanov, Anders J. Sullivan, 2013 .

Global uniqueness of a multidimensional inverse problem for a nonlinear parabolic equation by a Carleman estimate

Michael V. Klibanov, M. Klibanov, 2004 .

Phaseless inverse scattering problems in 3-d

Michael V. Klibanov, M. Klibanov, 2013, 1303.0923.

Stability estimates for ill-posed Cauchy problems involving hyperbolic equations and inequalities

Michael V. Klibanov, Mohammad A. Kazemi, M. A. Kazemi, 1993 .

Reconstruction of dielectrics from experimental data via a hybrid globally convergent/adaptive inverse algorithm

Michael V. Klibanov, Larisa Beilina, L. Beilina, 2010 .

Reconstruction from blind experimental data for an inverse problem for a hyperbolic equation

Michael V. Klibanov, Michael A. Fiddy, Larisa Beilina, 2013, 1306.6874.

Carleman weight functions for solving ill-posed Cauchy problems for quasilinear PDEs

Michael V. Klibanov, M. Klibanov, 2015 .

On the mathematical treatment of time reversal

Michael V. Klibanov, Alexandre Timonov, A. Timonov, 2003 .

An inversion method for parabolic equations based on quasireversibility

Michael V. Klibanov, Wei Cai, M. Tadi, 2002 .

A Globally Convergent Numerical Method for a Coefficient Inverse Problem with Backscattering Data

Michael V. Klibanov, Andrey V. Kuzhuget, Natee Pantong, 2011 .

Reconstruction of shapes and refractive indices from backscattering experimental data using the adaptivity

Michael V. Klibanov, Larisa Beilina, John Bondestam Malmberg, 2014 .

Numerical solution of a time-like Cauchy problem for the wave equation

Michael V. Klibanov, Rakesh, M. Klibanov, 1992 .

Uniqueness of two phaseless inverse acoustics problems in 3-d

Michael V. Klibanov, M. Klibanov, 2013, 1303.7384.

Uniqueness of a one-dimensional phase retrieval problem

Michael V. Klibanov, M. Klibanov, Vladimir G Kamburg, 2014 .

Approximate global convergence and quasireversibility for a coefficient inverse problem with backscattering data

Michael V. Klibanov, Larisa Beilina, Andrey V. Kuzhuget, 2012 .

Phaseless inverse scattering and the phase problem in optics

Michael V. Klibanov, Paul E. Sacks, M. Klibanov, 1992 .

A phaseless inverse scattering problem for the 3-D Helmholtz equation

Michael V. Klibanov, M. Klibanov, 2017 .

Numerical implementation of the convexification algorithm for an optical diffusion tomograph

Michael V. Klibanov, Jianzhong Su, Hua Shan, 2008 .

Adaptivity with relaxation for ill-posed problems and global convergence for a coefficient inverse problem

Michael V. Klibanov, Larisa Beilina, M. Kokurin, 2010 .

Thermoacoustic tomography with an arbitrary elliptic operator

Michael V. Klibanov, M. Klibanov, 2012, 1208.5187.

Carleman weight functions for a globally convergent numerical method for ill-posed Cauchy problems for some quasilinear PDEs

Michael V. Klibanov, A. Bakushinskii, M. Klibanov, 2016, 1608.02874.

N A ] 2 2 M ay 2 01 9 On the travel time tomography problem in 3 D

Michael V. Klibanov, M. Klibanov, 2019 .

Estimates of initial conditions of parabolic equations and inequalities via lateral Cauchy data

Michael V. Klibanov, M. Klibanov, 2006 .

Carleman Estimates and Inverse Problems in the Last Two Decades

Michael V. Klibanov, M. Klibanov, 2000 .

Two numerical methods for an inverse problem for the 2-D Helmholtz equation

Yuriy A. Gryazin, Michael V. Klibanov, Thomas R. Lucas, 2003 .

Picosecond scale experimental verification of a globally convergent algorithm for a coefficient inverse problem

Michael V. Klibanov, Michael A. Fiddy, Larisa Beilina, 2010 .

On the recovery of a 2-D function from the modulus of its Fourier transform

Michael V. Klibanov, M. Klibanov, 2006 .

Lipschitz stability of a non-standard problem for the non-stationary transport equation via a Carleman estimate

Michael V. Klibanov, M. Klibanov, Sergey E. Pamyatnykh, 2006 .

IMAGE RECONSTRUCTION FROM EXPERIMENTAL DATA IN DIFFUSION TOMOGRAPHY

Michael V. Klibanov, Thomas R. Lucas, T. R. Lucas, 1999 .

Numerical solution of an ill-posed Cauchy problem for a quasilinear parabolic equation using a Carleman weight function

Michael V. Klibanov, Jingzhi Li, Anatoly G. Yagola, 2016 .

Imaging of buried objects from multi-frequency experimental data using a globally convergent inversion method

Michael V. Klibanov, Michael A. Fiddy, Dinh-Liem Nguyen, 2017, 1705.01219.

A globally convergent numerical method for an inverse elliptic problem of optical tomography

Hanli Liu, Michael V. Klibanov, Jianzhong Su, 2010 .

Why a minimizer of the Tikhonov functional is closer to the exact solution than the first guess

Michael V. Klibanov, Larisa Beilina, Anatoly B. Bakushinsky, 2011 .

Numerical studies on the globally convergent convexification algorithm in 2D

Michael V. Klibanov, Alexandre Timonov, A. Timonov, 2007 .

Uniqueness of a 3-D coefficient inverse scattering problem without the phase information

Michael V. Klibanov, Vladimir G. Romanov, V. Romanov, 2017, 1703.01031.

Convexification method for a coefficient inverse problem and its performance for experimental backscatter data for buried targets

Michael V. Klibanov, Dinh-Liem Nguyen, Aleksandr E. Kolesov, 2018, 1805.07618.

Globally strongly convex cost functional for a coefficient inverse problem

Michael V. Klibanov, Larisa Beilina, L. Beilina, 2013, 1312.2886.

Global convergence for a 1-D inverse problem with application to imaging of land mines

Michael V. Klibanov, Andrey V. Kuzhuget, M. Klibanov, 2010 .

TWO VERSIONS OF QUASI-NEWTON METHOD FOR MULTIDIMENSIONAL INVERSE SCATTERING PROBLEM

Michael V. Klibanov, Semion Gutman, M. Klibanov, 1993 .

Explicit formula for the solution of the phaseless inverse scattering problem of imaging of nano structures

Michael V. Klibanov, Vladimir G. Romanov, 2015 .

Regularized Quasi-Newton method for inverse scattering problems

Michael V. Klibanov, M. Klibanov, S. Gutman, 1993 .

A new approximate mathematical model for global convergence for a coefficient inverse problem with backscattering data

Michael V. Klibanov, Larisa Beilina, 2012 .

A convergent numerical method for a multi-frequency inverse source problem in inhomogenous media

Michael V. Klibanov, Qitong Li, Loc H. Nguyen, 2019, Inverse Problems & Imaging.

Two reconstruction procedures for a 3D phaseless inverse scattering problem for the generalized Helmholtz equation

Michael V. Klibanov, Vladimir G. Romanov, V. Romanov, 2015, 1507.02756.

Global uniqueness and Hölder stability for recovering a nonlinear source term in a parabolic equation

Michael V. Klibanov, Herbert Egger, Heinz W. Engl, 2005 .

Blind backscattering experimental data collected in the field and an approximately globally convergent inverse algorithm

Lam H. Nguyen, Michael V. Klibanov, Michael A. Fiddy, 2012 .