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Inverse Problems and Imaging

Organizer(s):
Name:	Affiliation:	Country:
Ru-Yu Lai	University of Minnesota	USA
Gunther Uhlmann	University of Washington	USA
Yang Yang	Michigan State University	USA

Abstract:

This special session will focus on the latest advances on inverse problems and related applications. Inverse problems arise from the need to find a cause for an observed effect from indirect measurements. The development of the field is strongly driven by practical applications and its rich methodologies are applied in broad fields, such as geophysics, medical imaging, biology, solar physics, and remote sensing. The objective of the session is to bring together researchers from different stages of career to share their recent research achievements, and provide a platform for professional networking. The topics of the talks will be centered around innovative mathematical theory and practical techniques developed in various classes of inverse problems, including geometric inverse problems, inverse boundary value problems, inverse scattering, integral geometry, and many others.

List of approved abstract
Name	Affiliation	Title
Matias Courdurier	Universidad Catolica de Chile	Detection of an unbounded thin waveguide in a Helmholtz equation in the plane
Isaac Harris	Purdue University	Recovering small volume corroded regions in EIT
Jeremy Hoskins	University of Chicago	Single-excitation quantum optics: analysis and algorithms
Qiuye Jia	Stanford University	The Tensorial X-ray Transform on Asymptotically Conic Manifolds
Yuehaw Khoo	The University of Chicago	Method-of-moments, machine learning, and cryo-electron microscopy
Katya Krupchyk	UC Irvine	Fractional anisotropic Calderon problem on Riemannian manifolds
Wei Li	DePaul University	Acousto-electric Inverse Source Problems
Li Li	University of California, Irvine	Unique determination of the variable coefficients in fractional equations
Shitao Liu	Clemson University	Recover All Coefficients in Second-order Hyperbolic Equations from Finite Sets of Boundary
Boya Liu	North Carolina State University	Partial Data Inverse Problem for the Wave Equation with Time-dependent Damping Coefficients and Potentials on Confomally Transversally Anisotropic Manifolds
Francois S Monard	University of California Santa Cruz	X-ray transforms and degenerate elliptic operators
Axel Osses	Universidad de Chile	A new model for cardiac fiber identification
Benjamin Palacios	Pontificia Universidad Catolica de Chile	Inverse problems arising in photoacoustic tomography
Hadrian Quan	University of Washington	Fractional Dirac Operators and Geometric Reconstruction
Teemu Saksala	North Carolina State University	Three travel time inverse problems on simple Riemannian manifolds
Yiran Wang	Emory University	Analysis and reduction of metal artifacts in X-ray tomography
Lili Yan	University of Minnesota	Inverse boundary problems for biharmonic operators and nonlinear PDEs on Riemannian manifolds
Yang Zhang	University of Washington	Inverse problems arising in nonlinear acoustic imaging
Yimin Zhong	Auburn University	Inverse Problems on Multiphoton Absorption
Hanming Zhou	University of California Santa Barbara	Stability and Statistical Inversion for Travel Time Tomography
Yuzhou Zou	Northwestern University	Boundary triplets and Sobolev spaces associated to degenerate elliptic operators