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Low frequency stability of the mixed discretization of the MFIE

Ignace Bogaert UGent, Kristof Cools UGent, FP Andriulli, Joris Peeters UGent and Daniël De Zutter UGent (2011) Proceedings of the 5th European conference on Antennas and propagation EUCAP. p.2463-2465
abstract
Recently, a novel discretization for the magnetic field integral equation (MFIE) was presented. This discretization involves both Rao-Wilton-Glisson (RWG) basis functions and Buffa-Christiansen (BC) basis functions and is dubbed `mixed'. The scheme conforms to the functional spaces most natural to electromagnetics and thus can be expected to yield more accurate results. In this contribution, this intuition is corroborated by an analysis of the low frequency behavior of the classical and mixed discretizations of the MFIE. It is proved that the mixed discretization of the MFIE yields accurate results at very low frequencies whereas the classical discretization breaks down, as was already discussed extensively in literature.
Please use this url to cite or link to this publication:
author
organization
year
type
conference
publication status
published
subject
in
Proceedings of the 5th European conference on Antennas and propagation EUCAP
pages
2463 - 2465
publisher
IEEE
conference name
5th European Conference on Antennas and Propagation (EUCAP - 2011)
conference location
Rome, Italy
conference start
2011-04-10
conference end
2011-04-15
Web of Science type
Conference Paper
Web of Science id
12033905
ISBN
9788882020743
language
English
UGent publication?
yes
classification
C1
copyright statement
I have transferred the copyright for this publication to the publisher
id
2014027
handle
http://hdl.handle.net/1854/LU-2014027
alternative location
http://www.eucap2011.org/
date created
2012-02-01 10:25:15
date last changed
2012-03-22 11:16:45
@inproceedings{2014027,
  abstract     = {Recently, a novel discretization for the magnetic field integral equation (MFIE) was presented. This discretization involves both Rao-Wilton-Glisson (RWG) basis functions and Buffa-Christiansen (BC) basis functions and is dubbed `mixed'. The scheme conforms to the functional spaces most natural to electromagnetics and thus can be expected to yield more accurate results. In this contribution, this intuition is corroborated by an analysis of the low frequency behavior of the classical and mixed discretizations of the MFIE. It is proved that the mixed discretization of the MFIE yields accurate results at very low frequencies whereas the classical discretization breaks down, as was already discussed extensively in literature.},
  author       = {Bogaert, Ignace and Cools, Kristof and Andriulli, FP and Peeters, Joris and De Zutter, Dani{\"e}l},
  booktitle    = {Proceedings of the 5th European conference on Antennas and propagation EUCAP},
  isbn         = {9788882020743},
  language     = {eng},
  location     = {Rome, Italy},
  pages        = {2463--2465},
  publisher    = {IEEE},
  title        = {Low frequency stability of the mixed discretization of the MFIE},
  url          = {http://www.eucap2011.org/},
  year         = {2011},
}

Chicago
Bogaert, Ignace, Kristof Cools, FP Andriulli, Joris Peeters, and Daniël De Zutter. 2011. “Low Frequency Stability of the Mixed Discretization of the MFIE.” In Proceedings of the 5th European Conference on Antennas and Propagation EUCAP, 2463–2465. IEEE.
APA
Bogaert, Ignace, Cools, K., Andriulli, F., Peeters, J., & De Zutter, D. (2011). Low frequency stability of the mixed discretization of the MFIE. Proceedings of the 5th European conference on Antennas and propagation EUCAP (pp. 2463–2465). Presented at the 5th European Conference on Antennas and Propagation (EUCAP - 2011), IEEE.
Vancouver
1.
Bogaert I, Cools K, Andriulli F, Peeters J, De Zutter D. Low frequency stability of the mixed discretization of the MFIE. Proceedings of the 5th European conference on Antennas and propagation EUCAP. IEEE; 2011. p. 2463–5.
MLA
Bogaert, Ignace, Kristof Cools, FP Andriulli, et al. “Low Frequency Stability of the Mixed Discretization of the MFIE.” Proceedings of the 5th European Conference on Antennas and Propagation EUCAP. IEEE, 2011. 2463–2465. Print.