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作 者:Sotiria Dimitroula Paraskevi Roupa Spyridon C. Athanasiadis Georgios Halikias Sotiria Dimitroula;Paraskevi Roupa;Spyridon C. Athanasiadis;Georgios Halikias(Department of Mathematics, National and Kapodistrian University of Athens, Athens, Greece;Department of Informatics and Telecommunications, National and Kapodistrian University of Athens, Athens, Greece;School of Electrical and Computer Engineering, National and Technical University of Athens, Athens, Greece)
机构地区:[1]Department of Mathematics, National and Kapodistrian University of Athens, Athens, Greece [2]Department of Informatics and Telecommunications, National and Kapodistrian University of Athens, Athens, Greece [3]School of Electrical and Computer Engineering, National and Technical University of Athens, Athens, Greece
出 处:《Journal of Applied Mathematics and Physics》2024年第9期3081-3098,共18页应用数学与应用物理(英文)
摘 要:We consider the inverse electromagnetic scattering problem of determining the shape of a perfectly conducting core inside a penetrable chiral body. We prove the well-posedness of the corresponding direct scattering problem by the variational method. We focus on a uniqueness result for the inverse scattering problem that is under what conditions an obstacle can be identified by the knowledge of the electric far-field pattern corresponding to all time-harmonic incident planes waves with a fixed wave number. To this end, we establish a chiral mixed reciprocity relation that connects the electric far-field pattern of a spherical wave with the scattered field of a plane wave.We consider the inverse electromagnetic scattering problem of determining the shape of a perfectly conducting core inside a penetrable chiral body. We prove the well-posedness of the corresponding direct scattering problem by the variational method. We focus on a uniqueness result for the inverse scattering problem that is under what conditions an obstacle can be identified by the knowledge of the electric far-field pattern corresponding to all time-harmonic incident planes waves with a fixed wave number. To this end, we establish a chiral mixed reciprocity relation that connects the electric far-field pattern of a spherical wave with the scattered field of a plane wave.
关 键 词:Chiral Media Inverse Scattering Problem Chiral Mixed Reciprocity Relation
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