Computational Magnetostatics - Lobry - Major Reference Works - Wiley Online Library

Zhejiang Agr & For University

Zhejiang Agr & For University

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Computational Magnetostatics

Jacques Lobry

Faculté Polytechnique de Mons

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Christian Broche,

Christian Broche

Faculté Polytechnique de Mons

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Jacques Trécat,

Jacques Trécat

Faculté Polytechnique de Mons

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Jacques Lobry

Faculté Polytechnique de Mons

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Christian Broche,

Christian Broche

Faculté Polytechnique de Mons

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Jacques Trécat,

Jacques Trécat

Faculté Polytechnique de Mons

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First published: 27 December 1999

https://doi.org/10.1002/047134608X.W4548

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Abstract

The sections in this article are

1 Equations and Modeling
2 The Finite-Element Method
3 Nonlinear Problems
4 Postprocessing Operations
5 Example
6 Three-Dimensional Magnetostatics

Bibliography

1 C. W. Trowbridge Computing electromagnetic fields for research and industry since 1976: Major achievements and future trends, IEEE Trans. Magn., MAG-32: 627–630, 1996.
10.1109/20.497316
Web of Science® Google Scholar
2 Y. Saad Iterative Methods for Sparse Linear Systems, Boston: PWS, 1995.
Google Scholar
3 G. Henneberger, et al. An accelerated Newton–Raphson method associated with the ICCG algorithm, IEEE Trans. Magn., MAG-26: 709–711, 1990.
10.1109/20.106416
Web of Science® Google Scholar
4 D. A. Lowther P. P. Silvester Computer-Aided Design in Magnetics, New York: Springer-Verlag, 1985.
Google Scholar
5 J. L. Coulomb A methodology for the determination of global electromechanical quantities from finite element analysis and its application to the evaluation of magnetic forces, torques and stiffness, IEEE Trans. Magn., MAG-19: 2514–2519, 1983.
10.1109/TMAG.1983.1062812
Web of Science® Google Scholar
6 J. Mizia et al. Finite element force calculation: comparison of methods for electric machines, IEEE Trans. Magn., MAG-24: 447–450, 1988.
10.1109/20.43953
Web of Science® Google Scholar
7 A. Razek et al. Conception of an air gap element for dynamic analysis of the electromagnetic field in electric motor, IEEE Trans. Magn., MAG-18: 655–659, 1982.
10.1109/TMAG.1982.1061898
Web of Science® Google Scholar
8 K. Preis et al. Numerical analysis of 3D magnetostatic fields, IEEE Trans. Magn., MAG-27: 3798–3803, 1991.
10.1109/20.104929
Web of Science® Google Scholar
9 R. Albanese G. Rubinacci Magnetostatic field computations in terms of two component vector potentials, Int. J. Num. Methods Eng., MAG-29: 515–532, 1990.
10.1002/nme.1620290305
Web of Science® Google Scholar
10 O. Biro K. Preis K. R. Richter On the use of the magnetic vector potential in the nodal and edge element analysis of 3D magnetostatic problems, IEEE Trans. Magn., MAG-32: 651–654, 1996.
10.1109/20.497322
Web of Science® Google Scholar
11 M. Ayoub et al. Numerical modeling of 3D magnetostatic saturated structures with a hybrid FEM-BEM technique, IEEE Trans. Magn., MAG-28: 1052–1055, 1992.
10.1109/20.123862
Web of Science® Google Scholar
12 A. Bossavit A rationale for edge elements in 3-D fields computations, IEEE Trans. Magn., MAG-24: 74–79, 1988.
10.1109/20.43860
Web of Science® Google Scholar

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