BE and FE Solutions to Open Boundary Potential Problems with Helical Symmetry

IEEE Transactions on Magnetics

Volumn 28, Issue 2, 1992, Pages 1671-1674

  Igarashi, H ^a   Honma, T ^a  

^a HOKKAIDO UNIVERSITY   (Japan)

Author keywords

[No Author keywords available]

Indexed keywords

MATHEMATICAL TECHNIQUES; SOLENOIDS;

HELICAL POTENTIAL FIELDS; OPEN BOUNDARY POTENTIAL PROBLEMS;

MAGNETIC FIELDS;

EID: 0026824762     PISSN: 00189464     EISSN: 19410069     Source Type: Journal    
DOI: 10.1109/20.124023     Document Type: Article

References (10)

1. L. Lewin, Theory of Waveguides, London: Newnes-Butherworths, 1975, pp.96-101.
2. J. P. Freidberg, “Stability of a finite β, l = 2 stellarator,” Phys. Fluids, vol. 16, pp.1349-1358, 1973.
3. J. W. Edenstrasser, “The only three classes of symmetric MHD equilibria,” J. Plasma Phys., vol. 24, pp. 515–518, 1980.
4. H. lgarashi and T. Honma, “An equilibrium analysis of helically symmetric plasmas using boundary element method,” IEEE Trans. Mag., vol. 26, pp. 1774–1776, 1990.
5. H. Igarashi and T. Honma, “BE and FE analysis of helically symmetric MHD equilibrium configuration,” Int. J. Appl. Electromagnetics in Materials, in press.
6. H. Igarashi and T. Honma, “A finite element analysis of TE modes in twisted waveguides,” IEEE Trans. Mag., in press.
7. Z. Merkel, “A Green's function method for the vacuum contribution to the MHD stability of helically symmetric equilibria,” Z. Naturforsch., vol. 37a, pp. 859–866, 1982.
8. R. L. Dewar and H. J. Gardner, “A harmonic expansion for the magnetic field of the helical solenoid,” J. Comp. Phys., vol. 77, pp. 485–500, 1988.
9. J.-F. Lee and Z. Cendes, “Transfinite elements : A highly efficient procedure for modeling open field problems,” J. Appl. Phys., vol. 61, pp. 3913–3915, 1987.
10. M. V. K. Chari and G. Bedrosian, “Hybrid harmonic/finite element method for two-dimensional open boundary problems,” IEEE Trans. Mag., vol. 23, pp. 3572–3574, 1987.