This up-to-date treatment of recent developments in geometric inverse problems introduces
graduate students and researchers to an exciting area of research. With an emphasis on the …

We study an analog of the anisotropic Calder\'on problem for fractional Schr\" odinger
operators $(-\Delta_g)^\alpha+ V $ with $\alpha\in (0, 1) $ on closed Riemannian manifolds …

4 Integral geometry on manifolds with boundary and applications Page 1 Joonas Ilmavirta
and François Monard 4 Integral geometry on manifolds with boundary and applications …

We survey some results on travel time tomography. The question is whether we can
determine the anisotropic index of refraction of a medium by measuring the travel times of …

We study the inverse boundary problem for a nonlinear magnetic Schrödinger operator on a
conformally transversally anisotropic Riemannian manifold of dimension n≥ 3. Under …

We consider a compact Riemannian manifold with boundary, endowed with a magnetic field
and a potential. This is called an $\mathcal {MP} $-system. On simple $\mathcal {MP} …

Afterword: Dynamical zeta functions for Axiom A flows Page 1 BULLETIN (New Series) OF THE
AMERICAN MATHEMATICAL SOCIETY Volume 55, Number 3, July 2018, Pages 337–342 …

In this article we prove meromorphic continuation of weighted zeta functions Z f in the
framework of open hyperbolic systems by using the meromorphically continued restricted …

We show uniqueness results for the anisotropic Calderón problem stated on transversally
anisotropic manifolds. Moreover, we give a convexity result for the range of Dirichlet-to …

We study inverse boundary problems for first order perturbations of the biharmonic operator
on a conformally transversally anisotropic Riemannian manifold of dimension n≥3. We …