This survey article deals mainly with two inverse problems and the relation between them.
The first inverse problem we consider is whether one can determine the electrical …

The development of efficient and accurate image reconstruction algorithms is one of the
cornerstones of computed tomography. Existing algorithms for quantitative photoacoustic …

In this paper we study inverse boundary value problems with partial data for the bi-harmonic
operator with first order perturbation. We consider two types of subsets of R n (n≥ 3), one is …

We treat the stability issue for the three-dimensional inverse imaging modality called
quantitative photoacoustic tomography. We provide universal choices of the illuminations …

This study analyzes the well-known MUltiple SIgnal Classification (MUSIC) algorithm to
identify unknown support of thin penetrable electromagnetic inhomogeneity from scattered …

When a porous rock is saturated with an electrolyte, electrical fields are coupled with seismic
waves via the electro-seismic conversion. Pride (1994 Phys. Rev. B 50 15678–96) derived …

Quantitative image reconstruction in photoacoustic tomography requires the solution of a
coupled physics inverse problem involving light transport and acoustic wave propagation. In …

The correct consideration of acoustical heterogeneities in the context of photoacoustic
image reconstruction is an open topic. In this publication a physically motivated algorithm is …

The development of accurate and efficient image reconstruction algorithms is a central
aspect of quantitative photoacoustic tomography (QPAT). In this paper, we address this …

In this paper, we consider a zeroth-order perturbation q (x) of the buckling operator Δ 2− κ Δ,
which can be uniquely determined by measuring the Dirichlet-to-Neumann data on the …