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Recent developments of the meshless radial point interpolation method for time-domain electromagnetics

Kaufmann, Thomas (author)
The School of Electrical & Electronic Engineering, University of Adelaide, Adelaide, SA, Australia
Yu, Y. (author)
Dalhousie University, Halifax, Canada
Engström, C. (author)
Lund University,Lunds universitet,Matematik LTH,Matematikcentrum,Institutioner vid LTH,Lunds Tekniska Högskola,Mathematics (Faculty of Engineering),Centre for Mathematical Sciences,Departments at LTH,Faculty of Engineering, LTH,ETH Zurich, Seminar for Applied Mathematics,ETH Zurich, Switzerland
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Chen, Z. (author)
Dalhousie University, Halifax, Canada
Fumeaux, C. (author)
The School of Electrical & Electronic Engineering, University of Adelaide, Adelaide, SA, Australia
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 (creator_code:org_t)
2012-02-15
2012
English 22 s.
In: International Journal of Numerical Modelling: Electronic Networks, Devices and Fields. - : Wiley. - 0894-3370 .- 1099-1204. ; 25:5-6, s. 468-489
  • Research review (peer-reviewed)
Abstract Subject headings
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  • Meshless methods are a promising new field in computational electromagnetics. Instead of relying on an explicit mesh topology, a numerical solution is computed on an unstructured set of collocation nodes. This allows to model fine geometrical details with high accuracy and facilitates the adaptation of node distributions for optimization or refinement purposes. The radial point interpolation method (RPIM) is a meshless method based on radial basis functions. In this paper, the current state of the RPIM in electromagnetics is reviewed. The localized RPIM scheme is summarized, and the interpolation accuracy is discussed in dependence of important parameters. A time-domain implementation is presented, and important time iteration aspects are reviewed. New formulations for perfectly matched layers and waveguide ports are introduced. An unconditionally stable RPIM scheme is summarized, and its advantages for hybridization with the classical RPIM scheme are discussed in a practical example. The capabilities of an adaptive time-domain refinement strategy based on the experiences on a frequency-domain solver are discussed.

Subject headings

NATURVETENSKAP  -- Matematik -- Beräkningsmatematik (hsv//swe)
NATURAL SCIENCES  -- Mathematics -- Computational Mathematics (hsv//eng)

Keyword

adaptive refinement
collocation method
meshless methods
radial basis function
radial point interpolation method
time domain
unconditional stability
Mathematics

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