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Journal cover: COMPEL: The International Journal for Computation and Mathematics in Electrical and Electronic Engineering

COMPEL: The International Journal for Computation and Mathematics in Electrical and Electronic Engineering

ISSN: 0332-1649

Online from: 1982

Subject Area: Electrical & Electronic Engineering

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Finite element analysis of linear boundary value problems with geometrical parameters


Document Information:
Title:Finite element analysis of linear boundary value problems with geometrical parameters
Author(s):R. Dyczij-Edlinger, (Department of Physics and Mechatronics, Saarland University, Saarbrücken, Germany), O. Farle, (Department of Physics and Mechatronics, Saarland University, Saarbrücken, Germany)
Citation:R. Dyczij-Edlinger, O. Farle, (2009) "Finite element analysis of linear boundary value problems with geometrical parameters", COMPEL: The International Journal for Computation and Mathematics in Electrical and Electronic Engineering, Vol. 28 Iss: 4, pp.779 - 794
Keywords:Electromagnetism, Finite element method, Order systems
Article type:Research paper
DOI:10.1108/03321640910958919 (Permanent URL)
Publisher:Emerald Group Publishing Limited
Abstract:

Purpose – The purpose of this paper is to enable fast finite element (FE) analysis of electromagnetic structures with multiple geometric design variables.

Design/methodology/approach – The proposed methodology combines multi-variable model-order reduction with mesh perturbation techniques and polynomial interpolation of parameter-dependent FE matrices.

Findings – The resulting reduced-order models are of comparable accuracy as but much smaller size than the original FE systems and preserve important system properties such as reciprocity.

Research limitations/implications – The method is limited to mesh variations that are obtained from a nominal discretization by continuous deformation. Topological changes in the mesh are not permissible.

Practical implications – In contrast to the underlying FE models, the resulting reduced-order systems are very cheap to analyze. Possible applications include parametric libraries, design optimization, and real-time control.

Originality/value – The paper extends the scope of moment-matching order-reduction techniques to a class of non-polynomial systems arising from FE models with geometric parameters.



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