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Uniqueness and local stability for the inverse scattering problem of determining the cavity
Authors:Lixin?Feng  author-information"  >  author-information__contact u-icon-before"  >  mailto:fenglixin@math.pku.edu.cn"   title="  fenglixin@math.pku.edu.cn"   itemprop="  email"   data-track="  click"   data-track-action="  Email author"   data-track-label="  "  >Email author,Fuming?Ma  author-information"  >  author-information__contact u-icon-before"  >  mailto:mfm@mail.jlu.edu.cn"   title="  mfm@mail.jlu.edu.cn"   itemprop="  email"   data-track="  click"   data-track-action="  Email author"   data-track-label="  "  >Email author
Affiliation:1. LMAM, School of Mathematical Sciences, Peking University, Beijing 100871, China;School of Mathematical Sciences, Heilongjiang University, Harbin 150080, China;
2. School of Mathematical Sciences, Jilin University, Changchun 130012, China
Abstract:Considering a time-harmonic electromagnetic plane wave incident on an arbitrarily shaped open cavity embedded in infinite ground plane, the physical process is modelled by Maxwell's equations. We investigate the inverse problem of determining the shape of the open cavity from the information of the measured scattered field. Results on the uniqueness and the local stability of the inverse problem in the 2-dimensional TM (transverse magnetic) polarization are proved in this paper.
Keywords:uniqueness   stability   Maxwell's equations   inverse scattering problem
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