A multigrid correction scheme for a new Steklov eigenvalue problem in inverse scattering
Author:
Affiliation:
1. School of Mathematical Sciences, Guizhou Normal University, Guiyang, People's Republic of China
2. School of Mathematics & Statistics, Guizhou University of Finance and Economics, Guiyang, People's Republic of China
Funder
National Nature Science Foundation of China
Young Scientific and Technical Talents Development of Education Department of Guizhou Province
Publisher
Informa UK Limited
Subject
Applied Mathematics,Computational Theory and Mathematics,Computer Science Applications
Link
https://www.tandfonline.com/doi/pdf/10.1080/00207160.2019.1622686
Reference32 articles.
1. Vibrations of a pendulum consisting of a bob suspended from a wire: the method of integral equations
2. Spectral approximation of variationally-posed eigenvalue problems by nonconforming methods
3. Isoparametric finite-element approximation of a Steklov eigenvalue problem
4. The effect of reduced integration in the Steklov eigenvalue problem
5. A posteriori error estimates for the Steklov eigenvalue problem
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2. A multigrid discretization scheme based on the shifted inverse iteration for the Steklov eigenvalue problem in inverse scattering;Open Mathematics;2023-01-01
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4. The a Priori and a Posteriori Error Estimates of DG Method for the Steklov Eigenvalue Problem in Inverse Scattering;Journal of Scientific Computing;2022-03-03
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