For the linearized reconstruction problem in electrical impedance tomography with the
complete electrode model, Lechleiter and Rieder (2008 Inverse Problems 24 065009) have …

In this work, we use monotonicity-based methods for the fractional Schrödinger equation
with general potentials q in L^ ∞ (Omega) in a Lipschitz bounded open set Omega ⊂ R^ n …

We prove that an L∞ potential in the Schrödinger equation in three and higher dimensions
can be uniquely determined from a finite number of boundary measurements, provided it …

In this work, we present and study Continuous Generative Neural Networks (CGNNs),
namely, generative models in the continuous setting: the output of a CGNN belongs to an …

We present a general framework to study uniqueness, stability and reconstruction for infinite-
dimensional inverse problems when only a finite-dimensional approximation of the …

We consider abstract inverse problems between infinite-dimensional Banach spaces. These
inverse problems are typically nonlinear and ill-posed, making the inversion with limited and …

In this paper, we consider the inverse problem of detecting a corrosion coefficient between
two layers of a conducting medium from the Neumann-to-Dirichlet map. This inverse …

Velocity models presenting sharp interfaces are highly relevant in seismic imaging, eg, for
imaging the subsurface of the Earth in the presence of salt bodies. In order to mitigate the …

We derive a simple criterion that ensures uniqueness, Lipschitz stability and global
convergence of Newton's method for the finite dimensional zero-finding problem of a …

We analyze an inverse problem associated with the time-harmonic Rayleigh system on a flat
elastic half-space concerning the recovery of Lamé parameters in a slab beneath a traction …