A comparison between hybrid methods: FEM-BEM versus FEM-DBCI

被引:8
|
作者
Aiello, Giovanni [1 ]
Alfonzetti, Salvatore [1 ]
Borzi, Giuseppe [2 ]
Rizzo, Santi Agatino [1 ]
Salerno, Nunzio [1 ]
机构
[1] Univ Catania, Dipartimento Ingn Elettr Elettron & Informat, Catania, Italy
[2] Univ Messina, Dipartimento Ingn Civile, Messina, Italy
关键词
FINITE-ELEMENT; ITERATIVE SOLUTION; CHARGE ITERATION; BOUNDARY METHOD; ALGORITHM;
D O I
10.1108/COMPEL-10-2012-0263
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
Purpose - The purpose of this paper is to compare the hybrid FEM-BEM and FEM-DBCI methods for the solution of open-boundary static and quasi-static electromagnetic field problems. Design/methodology/approach - After a brief review of the two methods (both coupling a differential equation for the interior problem with an integral equation for the exterior one), they are compared in terms of accuracy, memory and computing time requirements by means of a set of simple examples. Findings - The comparison suggests that FEM-BEM is more accurate than FEM-DBCI but requires more computing time. Practical implications - Then FEM-DBCI appears more appropriate for applications which require a shorter computing time, for example in the stochastic optimization of electromagnetic devices. Conversely, FEM-BEM is more appropriate in cases in which a high level of precision is required in a single computation. Originality/value - Note that the FEM-BEM considered in this paper is a non standard one in which the nodes of the normal derivative on the truncation boundary are placed in positions different from those of the potential. Copyright © 2013 Emerald Group Publishing Limited. All rights reserved.
引用
收藏
页码:1901 / 1911
页数:11
相关论文
共 50 条
  • [1] Comparing FEM-BEM and FEM-DBCI for open-boundary electrostatic field problems
    Aiello, G.
    Alfonzetti, S.
    Borzi, G.
    Dilettoso, E.
    Salerno, N.
    [J]. EUROPEAN PHYSICAL JOURNAL-APPLIED PHYSICS, 2007, 39 (02): : 143 - 148
  • [2] Improved Selection of the Integration Surface in the Hybrid FEM-DBCI Method
    Aiello, Giovanni
    Alfonzetti, Salvatore
    Salerno, Nunzio
    [J]. IEEE TRANSACTIONS ON MAGNETICS, 2010, 46 (08) : 3357 - 3360
  • [3] FEM-DBCI for Efficient Computation of Electrostatic Capacitance
    Kiernan, Andrew
    Brennan, Conor
    [J]. 2015 26TH IRISH SIGNALS AND SYSTEMS CONFERENCE (ISSC), 2015,
  • [4] ANALYSIS OF A GROUNDING SYSTEM BY MEANS OF THE HYBRID FEM-DBCI METHOD
    Alfonzetti, S.
    Conti, S.
    Rizzo, S. A.
    [J]. 2010 30TH INTERNATIONAL CONFERENCE ON LIGHTNING PROTECTION (ICLP), 2010,
  • [5] Numerical implementations of the FEM-DBCI integral equation
    Alfonzetti, S.
    Aiello, G.
    Dilettoso, E.
    Salerno, N.
    [J]. COMPEL-THE INTERNATIONAL JOURNAL FOR COMPUTATION AND MATHEMATICS IN ELECTRICAL AND ELECTRONIC ENGINEERING, 2008, 27 (04) : 879 - 886
  • [6] Efficient Analysis of Grounding Systems by Means of the Hybrid FEM-DBCI Method
    Aiello, Giovanni
    Alfonzetti, Salvatore
    Rizzo, Santi Agatino
    Salerno, Nunzio
    [J]. IEEE TRANSACTIONS ON INDUSTRY APPLICATIONS, 2015, 51 (06) : 5159 - 5166
  • [7] Hybrid FEM-BEM method for fast micromagnetic calculations
    Koehler, TR
    [J]. PHYSICA B, 1997, 233 (04): : 302 - 307
  • [8] The Hybrid FEM-DBCI for the Solution of Open-Boundary Low-Frequency Problems
    Aiello, Giovanni
    Alfonzetti, Salvatore
    Rizzo, Santi Agatino
    Salerno, Nunzio
    [J]. MATHEMATICS, 2021, 9 (16)
  • [9] FEM-BEM coupling in fractional diffusion
    Faustmann, Markus
    Rieder, Alexander
    [J]. IMA JOURNAL OF NUMERICAL ANALYSIS, 2024,
  • [10] Multiscale preconditioning for the coupling of FEM-BEM
    Harbrecht, H
    Paiva, F
    Pérez, C
    Schneider, R
    [J]. NUMERICAL LINEAR ALGEBRA WITH APPLICATIONS, 2003, 10 (03) : 197 - 222