L. Tzou

activity

20052026

most citedCalderon inverse Problem with partial data on Riemann Surfaces

83 citations · 190 across the 33 of their papers we have counts for

collaborators

Showing 2016 · math.APShow all

3 papers · 2 filters

math.AP2016★ 5 cited

The $L^{p}$ Carleman estimate and a partial data inverse problem

Francis J. Chung, Leo Tzou

We construct an explicit Green's function for the conjugated Laplacian $e^{- ω \cdot x / h} Δ e^{- ω \cdot x / h}$ , which let us control our solutions on roughly half of the boundary. We app…

math.AP2016

Inverse scattering for the magnetic Schrödinger operator on surfaces with Euclidean ends

Valter Pohjola, Leo Tzou

We prove a fixed frequency inverse scattering result for the magnetic Schrödinger operator (or connection Laplacian) on surfaces with Euclidean ends. We show that, under suitable d…

math.AP2016

Stability for a magnetic Schrödinger operator on a Riemann surface with boundary

Joel Andersson, Leo Tzou

We consider a magnetic Schrödinger operator $(\nabla^{X})^{*} \nabla^{X} + q$ on a compact Riemann surface with boundary and prove a $lo g lo g$ -type stability estimate in terms of Cauchy da…

The Lp Carleman estimate and a partial data inverse problem

Inverse scattering for the magnetic Schrödinger operator on surfaces with Euclidean ends

Stability for a magnetic Schrödinger operator on a Riemann surface with boundary

The $L^{p}$ Carleman estimate and a partial data inverse problem