Surface Integral Equation Method for General Composite Metallic and Dielectric Structures with Junctions
By P. Ylä‐Oijala, M. Taskinen, Jukka Sarvas. 2005
205 citations recorded by the source corpus.
Subfields: Aerospace Engineering, Atomic and Molecular Physics, and Optics, Electrical and Electronic Engineering
View Paper: https://www.semanticscholar.org/paper/c1da0fb836817c80a91f189f64cea0bd10581795
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Aerospace Engineering
In Atomic and Molecular Physics, and Optics
- P. Ylä‐Oijala
- M. Taskinen
- Seppo Järvenpää
- D. González-Ovejero
- Christophe Craeye
- Weng Cho Chew
- Athanasios G. Polimeridis
- M. Tong
In Electrical and Electronic Engineering
- P. Ylä‐Oijala
- M. Taskinen
- Seppo Järvenpää
- D. González-Ovejero
- Christophe Craeye
- Weng Cho Chew
- Athanasios G. Polimeridis
- M. Tong
Citations in the corpus
- Application of combined field Integral equation for electromagnetic scattering by dielectric and composite objects (2005, methodology): “Formulation (4) is generalized for multiple dielectric and composite metallic and dielectric objects with junctions by handling JCFIE and MCFIE in a similar fashion as the EFIE and MFIE are handled in the EFIE-PMCHWT formulation in [13], [14], [16], and [17].”
- Current and charge Integral equation formulation (2006, background): “The integral equations (44) and (47), are discretized on each homogeneous region with matching surface meshes and the discretized matrices of separate regions are combined by adding together the columns and rows having the same unknowns similarly as in [14].”
- A review on array mutual coupling analysis (2011, background): “This in general also requires a careful treatment of the basis and testing functions located at the junction [Yla‐Oijala et al., 2005] between connected regions.”
- Surface integral equation formulations for solving electromagnetic scattering problems with iterative methods (2005, background): “However, in the case where three or more subregions meet at a common edge, and form a junction, a special care is required [Kolundzija, 1999; Ylä-Oijala et al., 2005].”