Local demagnetizing tensor calculation for arbitrary non-ellipsoidal bodies

IEEE Transactions on Magnetics

Volumn 32, Issue 5 PART 1, 1996, Pages 4180-4182

  Huang, Xiao Hua ^a   Pardavi Horvath, M ^a  

^a GEORGE WASHINGTON UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

BOUNDARY CONDITIONS; CALCULATIONS; COMPUTER AIDED DESIGN; FINITE DIFFERENCE METHOD; MAGNETIC FIELDS; MAGNETIZATION; TENSORS; VECTORS;

CARTESIAN COORDINATES; DEMAGNETIZING FIELD; LOCAL DEMAGNETIZING TENSOR; MAGNETOSTATIC INTERACTION;

FERRITE DEVICES;

EID: 0030245404     PISSN: 00189464     EISSN: None     Source Type: Journal    
DOI: 10.1109/20.539330     Document Type: Article

References (7)

1. W. F. Brtown, Jr. , Magnetostatic principles in ferromagnetism, North-Holland, Amsterdam, 1962.
2. E. Schlömann, "A sum rule concerning the inhomogeneous demagnetizing field in non-ellipsoidal samples", J. Appl. Phys. , 33, 2825, 1962.
3. R.I. Joseph and E. Schlömann. , "Demagnetizing Field in Nonellipsoidal Bodies. ",J. Appl. Phys; 36, 1579, 1965
4. D. Chen, J. A. Brug and R. B. Goldfarb, "Demagnetizing Factors for Cylinders" JEEE Trans. Mag. ; 27, 3601, 1991.
5. G. Kadar, C. J. Hegedus and E. Delia Torre, "Cylindrical Demagnetizing Matrix", IEEE Trans. Mag. ; 14, 276, 1978.
6. Yingdong Yang, "Magnetization Process of Fine Particles", Ph. D dissertation, Carnegie Mellon University, 1989.
7. G. Zheng, M. Pardavi-Horvath and X. Huang, "Experimental Determination of An Effective Demagnetization Factor for Non-ellipsoidal Geometries", 40th MMM. Philadelphia, 1995, EP-21.