Recovering a complex coefficient in a planar domain from the Dirichlet-to-Neumann map
By Elisa Francini. 2000
65 citations recorded by the source corpus.
Subfields: Electrical and Electronic Engineering, Geophysics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/7530a0baf3858c9fb83203d4d77fedb4fb417d86
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Electrical and Electronic Engineering
- Gunther Uhlmann
- Liliana Borcea
- Mikko Salo
- Yi-Hsuan Lin
- Matti Lassas
- Katya Krupchyk
- Tuhin Ghosh
- Angkana Rüland
In Geophysics
In Mathematical Physics
- Gunther Uhlmann
- Liliana Borcea
- Mikko Salo
- Katya Krupchyk
- Plamen Stefanov
- Matti Lassas
- Yi-Hsuan Lin
- David dos Santos Ferreira
Citations in the corpus
- Electrical impedance tomography and Calderón's problem (2009, background): “Francini has shown in [36] that this was the case for conductivities with small imaginary part.”
- Inverse problems: seeing the unseen (2014, background): “Francini has shown in [57] that this was the case for conductivities with small imaginary part.”
- Electrical impedance tomography (2002, background): “While the complex problem is not entirely solved in two dimensions, substantial progress has been made by Francini [69], who proves the unique identification of complex γ ∈ W 1,∞ (() , by γ , if Im{γ } is sufficiently small (i.e. ω is small).”