Demagnetization factors for cylindrical shells and related shapes

Magnetostatic self and interaction energies can be computed via demagnetization factors whenever the magnetic state is close to a uniform state, e.g. in the presence of a strong applied field, or when the dimensions involved are within the single-domain limit. We derive analytical expressions for th...

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Published in:Journal of magnetism and magnetic materials Vol. 321; no. 9; pp. 1306 - 1315
Main Authors: Beleggia, M., Vokoun, D., De Graef, M.
Format: Journal Article
Language:English
Published: Amsterdam Elsevier B.V 01-05-2009
Elsevier
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Abstract Magnetostatic self and interaction energies can be computed via demagnetization factors whenever the magnetic state is close to a uniform state, e.g. in the presence of a strong applied field, or when the dimensions involved are within the single-domain limit. We derive analytical expressions for the demagnetization factors of cylindrical shells and rings with rectangular and square cross-sections. The factors are given either as a combination of elliptic integrals or as a series expansion in powers of the dimensionless ratio between inner and outer radii. Limiting cases are analysed for particular ranges of the shape parameters. We also investigate the ring with a square cross-section, and the elliptic ring, where analytical expressions are provided only for small eccentricity. Finally, we introduce the dipolar coupling integral encoding magnetostatic interactions between a magnetized cylinder and a thin coating on its lateral surface.
AbstractList Magnetostatic self and interaction energies can be computed via demagnetization factors whenever the magnetic state is close to a uniform state, e.g. in the presence of a strong applied field, or when the dimensions involved are within the single-domain limit. We derive analytical expressions for the demagnetization factors of cylindrical shells and rings with rectangular and square cross-sections. The factors are given either as a combination of elliptic integrals or as a series expansion in powers of the dimensionless ratio between inner and outer radii. Limiting cases are analysed for particular ranges of the shape parameters. We also investigate the ring with a square cross-section, and the elliptic ring, where analytical expressions are provided only for small eccentricity. Finally, we introduce the dipolar coupling integral encoding magnetostatic interactions between a magnetized cylinder and a thin coating on its lateral surface.
Author Beleggia, M.
De Graef, M.
Vokoun, D.
Author_xml – sequence: 1
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  surname: Beleggia
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  organization: Institute for Materials Research, University of Leeds, Leeds LS2 9JT, UK
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  organization: Institute of Physics, Academy of Science of the Czech Republic, Prague, Czech Republic
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  surname: De Graef
  fullname: De Graef, M.
  email: degraef@cmu.edu
  organization: Department of Materials Science and Engineering, Carnegie Mellon University, 5000 Forbes Avenue, Pittsburgh, PA 15213-3890, USA
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Issue 9
Keywords Dipolar interaction
41.20.Gz
Magnetostatic energy
Demagnetization factor
02.30.Nw
75.60.−d
Nano-ring
Core-shell
Shape anisotropy
75.30.Gw
Geometrical shape
75.60.-d
Magnetic hysteresis
Cylindrical shape
Dipole interactions
Analytical method
High field
Series expansion
Demagnetization
Language English
License CC BY 4.0
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Snippet Magnetostatic self and interaction energies can be computed via demagnetization factors whenever the magnetic state is close to a uniform state, e.g. in the...
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SubjectTerms Condensed matter: electronic structure, electrical, magnetic, and optical properties
Core-shell
Critical-point effects, specific heats, short-range order
Demagnetization factor
Dipolar interaction
Exact sciences and technology
Magnetic properties and materials
Magnetostatic energy
Nano-ring
Numerical simulation studies
Physics
Shape anisotropy
Title Demagnetization factors for cylindrical shells and related shapes
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