Unbounded potential recovery in the plane

Kari Astala, Daniel Faraco, Keith M. Rogers

Type: Article

Publication Date: 2016-01-01

Citations: 8

DOI: https://doi.org/10.24033/asens.2302

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Locations

Annales Scientifiques de l École Normale Supérieure - View

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+ PDF Chat	CGO-Faddeev approach for complex conductivities with regular jumps in two dimensions	2019	Ivan Pombo
+ PDF Chat	The fractional Calderón problem: Low regularity and stability	2019	Angkana Rüland Mikko Salo
+ PDF Chat	Recovery of <i>L</i> <sup> <i>p</i> </sup>-potential in the plane	2017	Evgeny Lakshtanov B. Vaĭnberg
+ PDF Chat	On reconstruction of complex-valued once differentiable conductivities	2016	Evgeny Lakshtanov B. Vaĭnberg
+ PDF Chat	Reconstruction and Stability for Piecewise Smooth Potentials in the Plane	2017	Jorge Tejero
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+	Reconstruction of rough potentials in the plane	2018	Jorge Tejero
+	Unique determination of the electric potential in the presence of a fixed magnetic potential in the plane	2019	Pedro Caro Keith M. Rogers

Works Cited by This (48)

Action	Title	Year	Authors
+	Inverse Scattering at Fixed Energy	1992	Adrian Nachman
+ PDF Chat	Inverse Acoustic and Electromagnetic Scattering Theory	2012	David Colton Rainer Kreß
+	Inverse boundary value problem for linear Schrödinger equation in two dimensions	2012	Oleg Imanuvilov Masahiro Yamamoto
+	Geometry of Sets and Measures in Euclidean Spaces: Fractals and Rectifiability	1995	Pertti Mattila
+	The Cauchy Data and the Scattering Amplitude	1994	John Sylvester
+	Stability and uniqueness for the inverse problem of the Schr\"odinger equation in 2D with potentials in W^{{\epsilon},p}	2011	Emilia Blåsten
+	Inverse boundary value problems and applications	1992	Günther Uhlmann
+ PDF Chat	Determining an Unbounded Potential from Cauchy Data in Admissible Geometries	2012	David Dos Santos Ferreira Carlos E. Kenig Mikko Salo
+	Zur Monotonie der Eigenwerte selbstadjungierter elliptischer Differentialgleichungen	1967	Rolf Leis
+	The $ \bar\partial$-equation in the multidimensional inverse scattering problem	1987	Roman Novikov G. M. Khenkin