12 citations · 19 across the 6 of their papers we have counts for
8 papers
The anisotropic Calderón problem for Riemannian metrics at high fixed frequency
Mihajlo Cekić, Katya Krupchyk, Suman Kumar Sahoo +1
We study an inverse boundary value problem for the Helmholtz equation on a smooth compact non-trapping Riemannian manifold with strictly convex boundary. We prove that, given two s…
Generic injectivity of the X-ray transform
Mihajlo Cekić, Thibault Lefeuvre
In dimensions , we prove that the X-ray transform of symmetric tensors of arbitrary degree is generically injective with respect to the metric on closed Anosov manifolds an…
The Holonomy Inverse Problem
Mihajlo Cekić, Thibault Lefeuvre
Let be a smooth Anosov Riemannian manifold and the set of its primitive closed geodesics. Given a Hermitian vector bundle equipped with a…
The Ruelle zeta function at zero for nearly hyperbolic 3-manifolds
Mihajlo Cekić, Benjamin Delarue, Semyon Dyatlov +1
We show that for a generic conformal metric perturbation of a compact hyperbolic 3-manifold with Betti number , the order of vanishing of the Ruelle zeta function at zero…
Resonant spaces for volume preserving Anosov flows
Mihajlo Cekić, Gabriel P. Paternain
We consider Anosov flows on closed 3-manifolds preserving a volume form . Following Dyatlov and Zworski (2017) we study spaces of invariant distributions with values in the bund…
Harmonic determinants and unique continuation
Mihajlo Cekić
We give partial answers to the following question: if is an by matrix on satisfying a second order linear elliptic equation, does satisfy the st…
Calderón problem for Yang-Mills connections
Mihajlo Cekić
We consider the problem of identifying a unitary Yang-Mills connection on a Hermitian vector bundle from the Dirichlet-to-Neumann (DN) map of the connection Laplacian $\na…
The Calderón problem for connections
Mihajlo Cekić
In this paper we consider the problem of identifying a connection on a vector bundle up to gauge equivalence from the Dirichlet-to-Neumann map of the connection Laplacian…