We recently derived a very general representation formula for the boundary voltage perturbations caused by internal conductivity inhomogeneities of low volume fraction ( cf. Capdeboscq and Vogelius (2003)). In this paper we show how this representation formula may be used to obtain very accurate estimates for the size of the inhomogeneities in terms of multiple boundary measurements. As demonstrated by our computational experiments, these estimates are significantly better than previously known (single measurement) estimates, even for moderate volume fractions
ABSTRACT. – We consider solutions to the time-harmonic Maxwell Equations. For such solutions we prov...
AbstractWe consider an electrically conducting medium with conductivity inhomogeneities in the form ...
In this paper we estimate the size of a measurable inclusion in terms of power measurements for a si...
We recently derived a very general representation formula for the boundary voltage perturbations cau...
We recently derived a very general representation formula for the boundary voltage perturbations cau...
We establish an asymptotic representation formula for the steady state voltage perturbations caused ...
We establish an asymptotic representation formula for the steady state voltage perturbations caused ...
AbstractWe establish an asymptotic expansion of the steady-state voltage potentials in the presence ...
We first review some recent representation formulas for the boundary voltage perturbation arising as...
This is the first book to provide a systematic exposition of promising techniques for the reconstruc...
We consider a conducting body with complex valued admit-tivity containing a finite number of well sep...
We deal with a class of inverse boundary problems of detection of inclusions or cavities in electric...
AbstractWe consider solutions to the time-harmonic Maxwell Equations. For such solutions we provide ...
AbstractWe consider solutions to the Helmholtz equation in two and three dimensions. Based on layer ...
We consider solutions to the time-harmonic Maxwell's Equations of a TE (transverse electric) nature....
ABSTRACT. – We consider solutions to the time-harmonic Maxwell Equations. For such solutions we prov...
AbstractWe consider an electrically conducting medium with conductivity inhomogeneities in the form ...
In this paper we estimate the size of a measurable inclusion in terms of power measurements for a si...
We recently derived a very general representation formula for the boundary voltage perturbations cau...
We recently derived a very general representation formula for the boundary voltage perturbations cau...
We establish an asymptotic representation formula for the steady state voltage perturbations caused ...
We establish an asymptotic representation formula for the steady state voltage perturbations caused ...
AbstractWe establish an asymptotic expansion of the steady-state voltage potentials in the presence ...
We first review some recent representation formulas for the boundary voltage perturbation arising as...
This is the first book to provide a systematic exposition of promising techniques for the reconstruc...
We consider a conducting body with complex valued admit-tivity containing a finite number of well sep...
We deal with a class of inverse boundary problems of detection of inclusions or cavities in electric...
AbstractWe consider solutions to the time-harmonic Maxwell Equations. For such solutions we provide ...
AbstractWe consider solutions to the Helmholtz equation in two and three dimensions. Based on layer ...
We consider solutions to the time-harmonic Maxwell's Equations of a TE (transverse electric) nature....
ABSTRACT. – We consider solutions to the time-harmonic Maxwell Equations. For such solutions we prov...
AbstractWe consider an electrically conducting medium with conductivity inhomogeneities in the form ...
In this paper we estimate the size of a measurable inclusion in terms of power measurements for a si...