1 citations · 1 across the 6 of their papers we have counts for
7 papers
The anisotropic Calderón problem: rigidity near the Euclidean metric
Yi-Hsuan Lin
We prove rigidity near the Euclidean metric for the anisotropic Calderón problem on smooth bounded connected domains in dimensions three and higher. Any smooth Riemannian metric su…
The Calderón problem for the infinity Laplacian with large affine boundary data
Yi-Hsuan Lin
We study the Calderón problem for the equation in a bounded convex domain with boundary. We prove that a positive potential is uniquely determined a…
Gauge rigidity in an inverse problem for the prescribed Gaussian curvature equation
Yi-Hsuan Lin
We prove uniqueness for an inverse boundary problem for the prescribed Gaussian curvature equation on a smooth bounded simply connected planar do…
The Calderón problem for the Schrödinger equation in transversally anisotropic geometries with partial data
Yi-Hsuan Lin, Gen Nakamura, Philipp Zimmermann
We study the partial data Calderón problem for the anisotropic Schrödinger equation \begin{equation} \label{eq: a1} (-Δ_{\widetilde{g}}+V)u=0\text{ in }Ω\times (0,\infty), \end{equ…
Optimal Runge approximation for nonlocal wave equations and unique determination of polyhomogeneous nonlinearities
Yi-Hsuan Lin, Teemu Tyni, Philipp Zimmermann
The main purpose of this article is to establish the Runge-type approximation in for solutions of linear nonlocal wave equations. To achieve this, we…
Approximation and uniqueness results for the nonlocal diffuse optical tomography problem
Yi-Hsuan Lin, Philipp Zimmermann
We investigate the inverse problem of recovering the diffusion and absorption coefficients in the nonlocal diffuse optical tomography equation $(-\text{div}( σ\nabla))^s u+…
Determining both leading coefficient and source in a nonlocal elliptic equation
Yi-Hsuan Lin
In this short note, we investigate an inverse source problem associated with a nonlocal elliptic equation that is given in a bounded o…