Industrial Application of Electromagnetic Computer Codes by C. W. Trowbridge (auth.), Yves R. Crutzen, Giorgio Molinari,

By C. W. Trowbridge (auth.), Yves R. Crutzen, Giorgio Molinari, Guglielmo Rubinacci (eds.)

During the decade a brand new new release of software program instruments has developed in computational electromagnetics. either analyti­ cal equipment and especially numerical concepts have greater significantly, resulting in a longer diversity of functions and an elevated applicability of either committed and common function machine codes. it's the goal of this quantity to check the state-of-the-art in electromagnetic research and layout, and to explain the basics and the advances in theoreti­ cal/numerical ways coupled with sensible ideas for static and time-dependent fields. during this context, the publication illustrates the effectiveness of numerical thoughts and linked machine codes in fixing actual electromagnetic box difficulties. additionally, it demonstrates the usefulness of contemporary codes for the research of many commercial useful situations. specifically, suggestions of magnetostatic and magnetodynamic difficulties utilized to electric machines, induction heating, non­ damaging checking out, fusion reactor expertise and different business are offered and mentioned. the current quantity displays and combines the lectures that are prepared within the body of the Eurocourse programme at JRC Ispra lower than the sponsorship of the Institute for Sys­ tems Engineering and Informatics (ISEI). it really is was hoping that during this context the Institute and especially the structures Engineering & Reliability (SER) department can play a stimulating function in sponsoring and selling the diffusion of information in novel components of desktop and knowledge science.

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2. 3 FIELD EQUATIONS FOR THE CONDUCTING REGIONS It is worthwhile to consider first of all the case where the conductivity (1' of a conducting region is constant. This is a fairly common case and gives rise to an important saving in computer time, as the electric scalar potential V is not required. 1. Derivation of B from a Magnetic Vector Potential, Constant Conductivity: With reference to Fig. 1, region 3 represents a volume in which eddy currents can flow. A classical method for finding B involves first defining a magnetic vector potential, such that: curl A - B (13) Any field B found from A, as defined in eqn.

S. , "Methods for Eddy Current Computation in ThreeDimensions," IEEE Tronsactions on Magnetics, vol. 18, p. 492, March 1982. [49) A. Kameari, "Three Dimensional Eddy Current Calculation using Finite Element Method with A-V in Conductor and n in Vacuum," IEEE Tronsactions on Magnetics, vol. 24, January 1988. [50) T. Morisue, "Magnetic Vector Potential and Electric Scalar Potential in ThreeDimensional Eddy Current Problem," IEEE Tronsactions on Magnetics, vol. 18, p. 531, March 1982. [51) O. Biro, "Coulomb gauged vector potential formulation," Proceedings of the Eddy Current Workshop, Capri, October 1988.

48) C. S. , "Methods for Eddy Current Computation in ThreeDimensions," IEEE Tronsactions on Magnetics, vol. 18, p. 492, March 1982. [49) A. Kameari, "Three Dimensional Eddy Current Calculation using Finite Element Method with A-V in Conductor and n in Vacuum," IEEE Tronsactions on Magnetics, vol. 24, January 1988. [50) T. Morisue, "Magnetic Vector Potential and Electric Scalar Potential in ThreeDimensional Eddy Current Problem," IEEE Tronsactions on Magnetics, vol. 18, p. 531, March 1982. [51) O.

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