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Applicable Analysis
An International Journal
Volume 99, 2020 - Issue 3
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Articles

The inverse scattering problem for a conductive boundary condition and transmission eigenvalues

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Pages 508-529 | Received 08 Dec 2017, Accepted 20 Jul 2018, Published online: 06 Aug 2018

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Read on this site (4)

Rafael Ceja Ayala, Isaac Harris, Andreas Kleefeld & Nikolaos Pallikarakis. (2024) Analysis of the transmission eigenvalue problem with two conductivity parameters. Applicable Analysis 103:1, pages 211-239.
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I. Harris & A. Kleefeld. (2022) Analysis and computation of the transmission eigenvalues with a conductive boundary condition. Applicable Analysis 101:6, pages 1880-1895.
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I. Harris. (2021) Analysis of two transmission eigenvalue problems with a coated boundary condition. Applicable Analysis 100:9, pages 1996-2019.
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Huaian Diao, Xinlin Cao & Hongyu Liu. (2021) On the geometric structures of transmission eigenfunctions with a conductive boundary condition and applications. Communications in Partial Differential Equations 46:4, pages 630-679.
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Articles from other publishers (4)

Jianli Xiang & Guozheng Yan. (2023) The interior transmission eigenvalue problem for an anisotropic medium by a partially coated boundary. Acta Mathematica Scientia 44:1, pages 339-354.
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Jianli Xiang & Guozheng Yan. (2023) Uniqueness of refractive indices and transmission coefficients by an inhomogeneous medium in acoustic scattering. IMA Journal of Applied Mathematics 88:4, pages 558-575.
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Jianli Xiang & Guozheng Yan. (2021) Uniqueness of the Inverse Transmission Scattering with a Conductive Boundary Condition. Acta Mathematica Scientia 41:3, pages 925-940.
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Isaac Harris. (2020) Approximation of the Zero-Index Transmission Eigenvalues with a Conductive Boundary and Parameter Estimation. Journal of Scientific Computing 82:3.
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