The D-bar method for electrical impedance tomography—demystified
Electrical impedance tomography (EIT) is an imaging modality where a patient or object is
probed using harmless electric currents. The currents are fed through electrodes placed on …
probed using harmless electric currents. The currents are fed through electrodes placed on …
[LIVRE][B] Linear and nonlinear inverse problems with practical applications
JL Mueller, S Siltanen - 2012 - SIAM
Inverse problems arise from the need to interpret indirect and incomplete measurements. As
an area of contemporary mathematics, the field of inverse problems is strongly driven by …
an area of contemporary mathematics, the field of inverse problems is strongly driven by …
[LIVRE][B] Electrical impedance tomography: methods, history and applications
With contributions from leading international researchers, this second edition of Electrical
Impedance Tomography: Methods, History and Applications has been fully updated …
Impedance Tomography: Methods, History and Applications has been fully updated …
Uniqueness and Lipschitz stability in electrical impedance tomography with finitely many electrodes
B Harrach - Inverse problems, 2019 - iopscience.iop.org
For the linearized reconstruction problem in electrical impedance tomography with the
complete electrode model, Lechleiter and Rieder (2008 Inverse Problems 24 065009) have …
complete electrode model, Lechleiter and Rieder (2008 Inverse Problems 24 065009) have …
Electrical impedance tomography
Electrical Impedance tomography Adler, Andy and Gaburro, Romina and Lionheart, William
2015 MIMS EPrint: 2020.23 Manchester Ins Page 1 Electrical Impedance tomography Adler …
2015 MIMS EPrint: 2020.23 Manchester Ins Page 1 Electrical Impedance tomography Adler …
Monotonicity-based inversion of the fractional Schrödinger equation II. General potentials and stability
In this work, we use monotonicity-based methods for the fractional Schrödinger equation
with general potentials q in L^ ∞ (Omega) in a Lipschitz bounded open set Omega ⊂ R^ n …
with general potentials q in L^ ∞ (Omega) in a Lipschitz bounded open set Omega ⊂ R^ n …
Local analysis of inverse problems: Hölder stability and iterative reconstruction
We consider a class of inverse problems defined by a nonlinear map** from parameter or
model functions to the data, where the inverse map** is Hölder continuous with respect to …
model functions to the data, where the inverse map** is Hölder continuous with respect to …
Mathematical analysis of a model-constrained inverse problem for the reconstruction of early states of prostate cancer growth
The availability of cancer measurements over time enables the personalized assessment of
tumor growth and therapeutic response dynamics. However, many tumors are treated after …
tumor growth and therapeutic response dynamics. However, many tumors are treated after …
Calderón's inverse problem with a finite number of measurements
We prove that an L∞ potential in the Schrödinger equation in three and higher dimensions
can be uniquely determined from a finite number of boundary measurements, provided it …
can be uniquely determined from a finite number of boundary measurements, provided it …
Modeling active electrolocation in weakly electric fish
In this paper, we provide a mathematical model for the electrolocation in weakly electric
fishes. We first investigate the forward complex conductivity problem and derive the …
fishes. We first investigate the forward complex conductivity problem and derive the …