Parallel finite element analysis for hyperbolic problems

Takei Amane, Sakamoto Makoto

doi:10.5954/icarob.2019.os10-5

With the expansion of electromagnetic field analysis using computers, large spaces that include complex shapes have also become an analysis target, and the development of a high-accuracy analysis is required for these problems. Therefore, in the present study, Berenger's PML for hyperbolic problems, which is currently the most effective absorbing boundary condition, is applied to the parallel finite element method based on the domain decomposition method, which is an effective analysis method for the high-frequency band. As a basic study, we developed an analysis solver using a parallel finite element method based on the iterative domain decomposition method. In verifying the accuracy of the analysis solver, we analyzed TEAM Workshop Problem 29, which is a benchmark problem, and confirmed that a highly accurate solution is obtained. Next, a model with Berenger's PML added to the dipole antenna model is used as an analysis object, and the absorption performance of the PML is evaluated using a reflection coefficient based on the S parameter. Moreover, the accuracy of the antenna analysis is evaluated by comparing the directivity of the dipole antenna with the theoretical solution. As a result, the effectiveness of the proposed method for high-frequency analysis is confirmed.

Parallel finite element analysis for hyperbolic problems

Description

Journal

Keywords

Details 詳細情報について

Export

Report a problem