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Open problems in CEM: Error-controllable and well-conditioned MoM solutions in computational electromagnetics: Ultimate surface integral-equation formulation

Pasi Ylä‐Oijala, Sami P. Kiminki, Johannes Markkanen, Seppo Järvenpää

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Abstract

The ultimate goal in computational electromagnetics is to develop numerical methods and algorithms that are effective, stable, and give accurate and error-controllable results over a wide range of frequencies, material parameters, geometries, and applications. This article discusses obstacles and challenges in achieving that goal with frequency-domain surface integral-equation methods.

About this research paper

What this paper is about

The ultimate goal in computational electromagnetics is to develop numerical methods and algorithms that are effective, stable, and give accurate and error-controllable results over a wide range of frequencies, material parameters, geometries, and applications. This article discusses obstacles and challenges in achieving that goal with frequency-domain surface integral-equation methods.

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OpenAlex reports 1 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

The ultimate goal in computational electromagnetics is to develop numerical methods and algorithms that are effective, stable, and give accurate and error-controllable results over a wide range of frequencies, material parameters, geometries, and applications. This article discusses obstacles and challenges in achieving that goal with frequency-domain surface integral-equation methods.

Key concepts: Electromagnetics, Integral equation, Method of moments (probability theory), Computational electromagnetics, Range (aeronautics), Surface (topology), Computer science, Applied mathematics

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Open problems in CEM: Error-controllable and well-conditioned MoM solutions in computational electromagnetics: Ultimate surface integral-equation formulation — Research Paper | ScholarLens