Well-conditioned boundary integral equations for three-dimensional electromagnetic scattering
By H. Contopanagos, B. Dembart, Michael A. Epton, J. Ottusch, Vladimir Rokhlin, J. Visher, S. Wandzura. 2002
186 citations recorded by the source corpus.
Subfields: Atomic and Molecular Physics, and Optics, Electrical and Electronic Engineering
View Paper: https://www.semanticscholar.org/paper/028f40eafb5cff685f7d4764f5669be05eb72b08
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Atomic and Molecular Physics, and Optics
- P. Ylä‐Oijala
- Weng Cho Chew
- M. Taskinen
- Z. Qian
- Annalisa Buffa
- Francesco Paolo Andriulli
- Hakan Bağcı
- Eric Michielssen
In Electrical and Electronic Engineering
- P. Ylä‐Oijala
- Weng Cho Chew
- M. Taskinen
- Z. Qian
- Snorre H. Christiansen
- Annalisa Buffa
- Francesco Paolo Andriulli
- Hakan Bağcı
Citations in the corpus
- A multiplicative Calderón preconditioner for the electric field integral equation (2008, methodology): “That said, a variety of methods that discretize each factor in the product T 2 using ad hoc integration rules and/or operatorial manipulations exists [2, 3, 4].”
- Physical and analytical properties of a stabilized electric field integral equation (2004, background): “This and related issues are discussed elsewhere [1], [2], [24], [ 30 ].”
- Current and charge Integral equation formulation (2006, background): “The low frequency breakdown can also be removed by properly preconditioning the hypersingular operator [6], [7].”
- Fast Full-Wave Surface Integral Equation Solver for Multiscale Structure Modeling (2009, methodology): “In the literature, the self-regularizing property of the EFIE has been exploited for preconditioning by leveraging the Calderón identity [14], [15].”