A formulation for 3D moving conductor eddy current problems

IEEE Transactions on Magnetics

Volumn 25, Issue 5, 1989, Pages 4147-4149

  Rodger, D ^a   Karaguler, T ^a   Leonard, P J ^a  

^a UNIVERSITY OF BATH   (United Kingdom)

Author keywords

[No Author keywords available]

Indexed keywords

ELECTRIC CONDUCTORS; MAGNETIC LEVITATION; MATHEMATICAL TECHNIQUES--FINITE ELEMENT METHOD;

MINKOWSKI TRANSFORMATION; MOVING CONDUCTOR; PECLET NUMBER;

EDDY CURRENTS;

EID: 0024739017     PISSN: 00189464     EISSN: 19410069     Source Type: Journal    
DOI: 10.1109/20.42550     Document Type: Article

References (10)

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2. R.D. Pilsbury ‘A three-dimensional eddy-current formulation using two potentials: the magnetic vector potential and total magnetic scalar potential’ IEEE Trans 1983 MAG-19(6), pp. 2284–2287.
3. C.R.I. Emson and J. Simkin ‘An optimal method for 3D eddy currents ibid 1983, MAG-19(6), pp. 2450–2452.
4. A. Kameari ‘Three dimensional eddy current calculation using finite element method with A-V in conductor and Ω in vacuum’ IEEE Trans Mag, Vo1.24, No. 1, Jan 1988, pp. 118–121.
5. J. Simkin and C.W. Trowbridge ‘On the use of total scalar potential in the numerical solution of field problems in electromagnetics’ Int JNME 1979 14, pp. 423–440.
6. P.J. Leonard and D. Rodger ‘A finite element scheme for transient 3D eddy currents’ IEEE Trans Mag, Vol.24, No August 1987, pp. 90–93.
7. O.C. Zienkiewicz ‘The finite element method’ (McGraw-Hill 1977, 3rd Ed).
8. W. Renhart, H. Stogner and K. Preis ‘Calculation of 3D eddy current problems by finite element method using either an electric or a magnetic vector potential’ IEEE Trans Mag, Vol.24, No. 1, Jan 1988, pp. 122–125.
9. T.J.R. Hughes ‘A simple scheme for developing ‘upwind’ finite elements’ IJNME, Vol.12, pp. 1359–1365.
10. D. Rodger and J.F. Eastham ‘Characteristics of a linear induction tachometer - a 3D moving conductor eddy current problem’ IEEE Trans Mag, Nov 85, 2412–2415.