Stoner–Wohlfarth astroid

In magnetism the StonerWohlfarth astroid curve is a curve that separates regions with two minima of the free energy density from those with only one energy minimum. It is a geometric representation of the Stoner–Wohlfarth model. This curve is of particular importance as discontinuous changes of the magnetization can take place when crossing it.

Astroid

One important property of the astroid is that tangents to the astroid represent magnetization directions with extremal energy, i.e. either local minima or local maxima. For a system with a uniaxial anisotropy the tangent(s) that are closest to the easy axis lead to stable solutions, i.e. minimal energy.

History

The astroid solution was first proposed by John P. Slonczewski in an unpublished IBM research memorandum.[1] It has been extended to single-domain magnets with more general two-dimensional magnetic anisotropy [2] and three-dimensional anisotropy.[3]

gollark: Being that excessively attached to it sounds bad, especially now.
gollark: Although I probably won't actually be *in* the workforce for... five years or so now, so who knows what it'll be like by then.
gollark: I would really prefer a company which actually does good, interesting stuff and contains sane people over one which makes me participate in stupid stuff because of "spiritual goodness".
gollark: You can cynically look at this as them trying to make employees develop emotional attachments to the company, too, to make them more exploitable or something.
gollark: I am NEVER working anywhere which randomly overritualizes stuff like this, probably, unless I just forget by the time I actually look for a job, which is likely.

References

  • Thiaville, André (1998). "Extensions of the geometric solution of the two dimensional coherent magnetization rotation model". Journal of Magnetism and Magnetic Materials. 182: 5–18. Bibcode:1998JMMM..182....5T. doi:10.1016/S0304-8853(97)01014-7.
  • Thiaville, André (2000). "Coherent rotation of magnetization in three dimensions: A geometrical approach". Physical Review B. 61: 12, 221–12, 232. Bibcode:2000PhRvB..61...12J. doi:10.1103/PhysRevB.61.12.
  • Stoner, E.C.; Wohlfarth, E.P (1948). "A Mechanism of Magnetic Hysteresis in Heterogeneous Alloys". Philosophical Transactions of the Royal Society A. 240 (826): 599–642. Bibcode:1948RSPTA.240..599S. doi:10.1098/rsta.1948.0007.
This article is issued from Wikipedia. The text is licensed under Creative Commons - Attribution - Sharealike. Additional terms may apply for the media files.