UNIQUENESS ESTIMATES FOR THE GENERAL COMPLEX CONDUCTIVITY EQUATION AND THEIR APPLICATIONS TO INVERSE PROBLEMS
Journal
SIAM JOURNAL ON MATHEMATICAL ANALYSIS
Journal Volume
52
Journal Issue
1
Pages
570-580
Date Issued
2020
Author(s)
Abstract
The aim of this paper is twofold. First, we derive quantitative uniqueness estimates in the form of three-ball inequalities for solutions of complex conductivity equations whose leading coefficients are Lipschitz. Second, we study the problem of estimating the size of an inclusion embedded inside a conductive body with anisotropic complex admittivity by one boundary measurement. Practical motivations for studying such inverse problems are also given.
Type
journal article