activity
20042025
most citedNonlocality of cluster states of qubits

198 citations · 271 across the 6 of their papers we have counts for

collaborators

9 papers

math.AP2025

Wave Decay with Singular Damping

Hans Christianson, Emmanuel Schenck, Michael Taylor

We consider the stabilization problem on a manifold with boundary for a wave equation with measure-valued linear damping. For a wide class of measures, containing Dirac masses on h…

math.DS2018

Exponential gaps in the length spectrum

Emmanuel Schenck

We present a separation property for the gaps in the length spectrum of a compact Riemannian manifold with negative curvature. In arbitrary small neighborhoods of the metric for so…

math.AP2018

Resonances near the real axis for manifolds with hyperbolic trapped sets

Emmanuel Schenck

For manifolds Euclidian at infinity and compact perturbations of the Laplacian, we show that under assumptions involving hyperbolicity of the classical flow on the trapped set and…

math.AP2012★ 5 cited

From resolvent estimates to damped waves

Hans Christianson, Emmanuel Schenck, András Vasy +1

In this paper we show how to obtain decay estimates for the damped wave equation on a compact manifold without geometric control via knowledge of the dynamics near the un-damped se…

math.AP2010

Exponential stabilization without geometric control

Emmanuel Schenck

We present examples of exponential stabilization for the damped wave equation on a compact manifold in situations where the geometric control condition is not satisfied. This follo…

math-ph2009★ 35 cited

Energy decay for the damped wave equation under a pressure condition

Emmanuel Schenck

We establish the presence of a spectral gap near the real axis for the damped wave equation on a manifold with negative curvature. This results holds under a dynamical condition ex…