Editor in Chief
Managing Editors
Editorial Board
Giovanni Alessandrini
alessang@univ.trieste.it 
Dipartimento di Matematica e Informatica,
Università degli Studi di Trieste, 34100 Trieste,
Italy. PHONE: 39 040 558 2628, FAX: 39 040 558 2636
Uniqueness and stability of inverse problems for partial
differential equation. 
Habib Ammari
habib.ammari@sam.math.ethz.ch 
Seminar for Applied Mathematics, Department of Mathematics, HG G 57.3, Rämistrasse 101, 8092 Zurich, Switzerland
Inverse problems and imaging, wave propagation, multiscale analysis. 
Guillaume Bal
gb2030@columbia.edu 
Dept. of Applied Physics & Applied Mathematics Columbia University, S.W. Mudd Building Room 206 500 W. 120th StreetNew York, NY 10027, USA
PDE's, wave propagation, imaging, time reversal, inverse
problems, homogenization, numerical simulations of transport equations, Monte Carlo simulations. 
Gang Bao
baog@zju.edu.cn 
Department of Mathematics, Zhejiang University, No. 38 Zheda Road, Hangzhou 310027, China

Liliana Borcea
borcea@umich.edu 
Department of Mathematics, University of Michigan, 3864 East Hall 530 Church Street, Ann Arbor, MI 481091043, USA
Inverse scattering in random media, electromagnetic inverse problems, effective properties of composite materials, transport in high contrast, heterogeneous media. 
Martin Burger
martin.burger@wwu.de 
Working Group Imaging,
Institute for Computational and Applied Mathematics University of MünsterEinsteinstrasse 62,
D48149 Münster, Germany
Mathematical imaging and inverse problems, mathematical modelling, applications in biomedicine. 
Fioralba Cakoni
fc292@math.rutgers.edu 
Rutgers University, Department of Mathematics, 110 Frelinghuysen Road, Piscataway, NJ 088548019, USA
Scattering theory, inverse boundary value problems for partial differential equations. 
Emmanuel Candes
candes@stanford.edu 
Department of Statistics, 390 Serra Mall, Stanford, CA 943054065, USA
Compressive sensing, mathematical signal processing, computational harmonic analysis, statistics, scientific computing, applications to the imaging sciences and inverse problems. Other topics of recent interest include theoretical computer science, mathematical optimization, and information theory. 
Antonin Chambolle
antonin@cmapx.polytechnique.fr 
CMAP, Ecole Polytechnique 91128 Palaiseau Cedex,
France
Variational methods in image processing, free boundary and free discontinuity problems. 
Tony F. Chan
tonyfchan@ust.hk 
Office of the President, HKUST, Clear Water Bay, Kowloon, Hong Kong, China
Mathematical image processing, computer vision & computer graphics, computational brain mapping, VLSI physical design optimization, multiscale computational methods. 
Yunmei Chen
yun@math.ufl.edu 
Department of Mathematics, University of Florida, 458 Little Hall, Gainesville, FL 326118105, USA
Partial differential equations, geometric flows, flow of harmonic maps, PDEbased image processing, medical image analysis. 
Margaret Cheney
cheney@math.colostate.edu 
101 Weber Building, Colorado State University, Fort Collins, CO 805231874, USA
Radar imaging. 
Allan Greenleaf
allan@math.rochester.edu 
Department of Mathematics,
University of Rochester,
Rochester, NY 14627, USA
Inverse problems, invisibility, metamaterials, harmonic analysis, microlocal analysis. 
Weihong Guo
weihong.guo@case.edu 
Department of Mathematics, Case Western Reserve University, 10900 Euclid Avenue, Cleveland, Ohio 44106, USA
Variational/Statistical image processing and analysis, compressive sensing reconstruction, medical image analysis. 
Victor Isakov
victor.isakov@wichita.edu 
Deptartment of Mathematics and Statistic Wichita State
University Wichita, KS 672600033, USA
Analytical aspects (uniqueness, stability) of inverse problems in partial differential equations, Carleman estimates, inverse gravimetry, conductivity problems, and scattering theory,
inverse option pricing. 
Hiroshi Isozaki
isozakih@math.tsukuba.ac.jp 
Institute of Mathematics University of Tsukuba Tsukuba, Ibaraki 3058571, Japan
Scattering theory, Schrödinger operators, inverse scattering problems, inverse boundary value problems. 
Hui Ji
matjh@nus.edu.sg 
Department of Mathematics,
National University of Singapore,
10, Lower Kent Ridge Road,
119076, Singapore Computational harmonic analysis, nonconvex optimization, image processing and vision, inverse problems in imaging sciences. 
Jari Kaipio
jari@math.auckland.ac.nz 
Department of Mathematics, University of Auckland, Private Bag 92019, Auckland 1142, New Zealand;
and
Department of Physics, University of Kuopio, P.O.B. 1627,
FI70211 Kuopio, Finland
Statistical and computational inverse problems, nonstationary problems; electrical impedance and other diffuse tomography problems. 
Sung Ha Kang
kang@math.gatech.edu 
School of Mathematics, Georgia Institute of Technology, 686 Cherry Street NW, Atlanta, GA 303320160, USA
Variational models, and PDE techniques for image
processing and image analysis. 
Andreas Kirsch
andreas.kirsch@kit.edu 
Mathematisches Institut II Universitaet Karlsruhe, 76128, Karlsruhe, Germany
Scattering theory, acoustic and electromagnetic inverse problems. 
Matti Lassas
Matti.Lassas@helsinki.fi 
Department of Mathematics and Statistics, University of Helsinki, P.O. Box 68 FI00014, Finland

Hongyu Liu
hongyuliu@hkbu.edu.hk 
Department of Mathematics, Hong Kong Baptist University, Kowloon Tong, Hong Kong SAR, China
Inverse problems for PDEs, wave imaging, scattering theory, invisibility and metamaterials, applied and numerical analysis 
JeanMichel Morel
morel@cmla.enscachan.fr 
Centre de Mathematiques et de Leurs Applications 61
Avenue du President Wilson 94235 Cachan cedex, France
Mathematical theory of visual perception. 
Mila Nikolova
nikolova@cmla.enscachan.fr 
CMLA Research Center for ApliedMaths ENS Cachan,
61 av., du Président Wilson,
F94235 CachanCedex, France
Image and signal processing, optimization, sparsity, computational harmonic analysis. 
George Papanicolaou
papanicolaou@stanford.edu 
Mathematics Department, Stanford University, Stanford,
CA 94305, USA
Wave propagation in inhomogeneous or random media,
diffusion in porous media, inverse problems, multiscale
phenomena, communication, financial mathematics. 
William Rundell
rundell@math.tamu.edu 
Department of Mathematics Texas A&M University
College Station, Tx 77843, USA
Inverse spectral problems, obstacle scattering problems, computational algorithms. 
Naoki Saito
saito@math.ucdavis.edu 
Department of Mathematics, University of California,
Davis, CA, 95616, USA
Applied and computational harmonic analysis; statistical
signal/image processing and analysis, geophysical inverse problems; human and machine perception, computational neuroscience. 
Fadil Santosa
santosa@math.umn.edu 
School of Mathematics, UMN 206 Church Street, SE
Minneapolis, MN 55455, USA
Optics, photonic bandgaps, optimal design, electrical
impedance imaging, level set method, image processing. 
Otmar Scherzer
otmar.scherzer@univie.ac.at 
Computational Science Center, University of Vienna, OskarMorgenstern Platz 1, 1090 Vienna, Austria
Inverse Problems, photoacoustics, regularization, image processing, calculus of variations. 
John Schotland
schotland@umich.edu 
Department of Mathematics, University of Michigan, Ann Arbor, MI 48109, USA
Theoretical optical physics with applications to biomedical
imaging and nanooptics, including optical tomogrphy, optical s imaging of nanoscale systems, Inverse scattering problems. 
Jin Keun Seo
seoj@yonsei.ac.kr 
Department of Mathematics, Yonsei University,
Seodeamoongu, Seoul 120749, South Korea
Inverse problems, harmonic analysis, electrical impedance tomography, PDEbased image processing, mathematical modelling. 
Zuowei Shen
matzuows@nus.edu.sg 
Department of Mathematics, National University of Singapore, Singapore
Approximation and wavelet theory, Gabor and wavelet
frames, image and data restorations. 
Samuli Siltanen
samuli.siltanen@helsinki.fi 
University of Helsinki, PL 68 (Gustaf Hällströmin katu 2b), 00014, University of Helsinki, Finland
Electrical impedance tomography, Xray tomography with limited data, Bayesian inversion, computational inversion, inverse scattering, industrial applications of inverse problems. 
Barry Simon
bsimon@caltech.edu 
California institute of Technology, Department of
Mathematics, Pasadena, Ca 91125, USA
Spectral theory of Schrödinger operators and orthogonal polynomials. 
Plamen Stefanov
stefanop@purdue.edu 
Department of Mathematics, Purdue University,
150 N. University Street, West Lafayette, IN, 47907, USA
PDE, inverse problems, microlocal methods, integral geometry and inverse problems in geometry, direct and inverse scattering, wave propagation. 
Gabriele Steidl
steidl@mathematik.unikl.de 
Technische Universität Kaiserslautern,
Fachbereich Mathematik,
Postfach 3049,
67653 Kaiserslautern, Germany
Applied and computational harmonic analysis, convex analysis, image processing. 
Xuecheng Tai
tai@math.uib.no 
Division of Mathematical Sciences, SPMS, Nanyang
Technological University, Singapore and Department of
Mathematics, University of Bergen, Norway
PDE and variational methods for image processing,
numerical analysis for PDES, inverse problems, parameter estimation. 
Joachim Weickert
weickert@mia.unisaarland.de 
Faculty of Mathematics and Computer Science Saarland University, Building E1 1 (former 36.1) 66041,
Saarbrücken, Germany
Image processing, computer vision, partial differential
equations, and scientific computing. 
Xiaoqun Zhang
xqzhang@sjtu.edu.cn 
Institute of Natural Sciences, Shanghai Jiao Tong University 800, Dongchuan Road, 200240, Shanghai, China
Image processing and computer vision, medical imaging inverse problems and variational methods scientific computing, numerical analysis and convex optimization computational harmonic analysis, compressive sensing. 
Jun Zou
zou@math.cuhk.edu.hk 
Dept of Mathematics, The Chinese University of Hong Kong, Shatin, N.T., Hong Kong, China
Numerical parameter identifications in PDEs, forward and inverse problems in acoustics and electromagnetism. 
Maciej Zworski
zworski@Math.Berkeley.EDU 
University of California, Berkeley, Department of
Mathematics, 970 Evans Hall mailto: 3840, Berkeley, CA 94720
3840, USA
Inverse problems and resonances. 
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