Research on Adaptive h-Refinement Algorithm in Method of Moments Based on Interpolation Recovery Error Estimator

Due to the high computational cost of adaptive h-refinement based on residual error estimator in the method of moments(MoM), this paper, based on the basic theory of MoM, studies the interpolation recovery error estimator for the divergence, represented as surface charge density values, of the PEC model surface current characterized by RWG basis functions. Based on the error estimator and the controller using the B-W(Bowyer-Watson) interpolation algorithm as the mesh refinement algorithm, the adaptive h-refinement scheme of the whole process of MoM is constructed. The numerical results show that the adaptive h-refinement in MoM based on the error estimator of interpolation recovery has high calculation accuracy and can effectively reduce computing resources.

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Publication Details

Published
2024-08-16
DOI
https://doi.org/10.1109/aces-china62474.2024.10699819
Primary Topic
Advanced Algorithms and Applications
Type
article
Field-Weighted Citation Impact
0.00

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article

Research on Adaptive h-Refinement Algorithm in Method of Moments Based on Interpolation Recovery Error Estimator

Jiaxin Cheng, Aiwen Luo, Zhiyong Li, Xinyu Mu
Advanced Algorithms and Applications
article

Research on Adaptive h-Refinement Algorithm in Method of Moments Based on Interpolation Recovery Error Estimator

Jiaxin Cheng, Aiwen Luo, Zhiyong Li, Xinyu Mu
article en

Abstract

Due to the high computational cost of adaptive h-refinement based on residual error estimator in the method of moments(MoM), this paper, based on the basic theory of MoM, studies the interpolation recovery error estimator for the divergence, represented as surface charge density values, of the PEC model surface current characterized by RWG basis functions. Based on the error estimator and the controller using the B-W(Bowyer-Watson) interpolation algorithm as the mesh refinement algorithm, the adaptive h-refinement scheme of the whole process of MoM is constructed. The numerical results show that the adaptive h-refinement in MoM based on the error estimator of interpolation recovery has high calculation accuracy and can effectively reduce computing resources.

Xidian University (CN)
Fundamental Research Funds for the Central Universities, Research and Development
Openalex Percentile: Top 81%
Advanced Algorithms and Applications
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