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Ultrathin Magnetic Structures II, edited by B. Heinrich and J. A. C. Bland (Springer-Verlag, Berlin, 1994).
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U. Gradmann, in Handbook of Magnetic Materials, edited by K.H.J. Buschow (Elsevier, Amsterdam, 1993), Vol. 7, Chap. 1.
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U. Gradmann, in Handbook of Magnetic Materials, edited by K.H.J. Buschow (Elsevier, Amsterdam, 1993), Vol. 7, Chap. 1.
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A. S. Arrott, in Nanomagnetism, edited by A. Hernando (Kluwer, Amsterdam, 1993), pp. 73–85.
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85037882517
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The notation in this paper is the same as Ref. 16 The fields here called (Formula presented) and (Formula presented) were called (Formula presented) and (Formula presented) in Refs. 14 and 15
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The fields here called (Formula presented) and (Formula presented) were called (Formula presented) and (Formula presented) in Refs. 14 and 15.The notation in this paper is the same as Ref. 16.
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25
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85037916044
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The phases labeled III and IV in Ref. 16 should now be called IIIc and IVc.
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The phases labeled III and IV in Ref. 16 should now be called IIIc and IVc.
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27
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85037904698
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We have generalized a fast Fourier transform (FFT) technique used for flat films [see, e.g., by M. Mansuripur, The Physical Principles of Magneto-optical Recording (Cambridge University Press, Cambridge, 1995), Sec. 13.2] to the case of rough films. By construction, the magnetization is uniform within each spin block. The magnetostatic energy contains an intrablock term and an interblock term. The intrablock energy accounts for the shape anisotropy of the block. This part of the magnetostatic energy is functionally identical to a bulk crystalline anisotropy that favors in-plane spins. Surface roughness is easily incorporated in this term because it is local and explicitly linear in the thickness. A 2D FFT magnetostatic routine is used to calculate the interblock magnetostatic energy. The routine has been derived for uniformly flat films. However, surface roughness can still be incorporated. To lowest order in the thickness, the interblock energy is dependent only on the magnetic moments of the blocks. Therefore, surface roughness is included by performing the FFT on an effective flat film in which the magnetization magnitude is adjusted so that the block magnetic moments of the two films are identical. The magnetization in the effective film is (Formula presented) per site, chosen so that the block magnetic moments of the flat and rough films are identical.
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We have generalized a fast Fourier transform (FFT) technique used for flat films [see, e.g., by M. Mansuripur, The Physical Principles of Magneto-optical Recording (Cambridge University Press, Cambridge, 1995), Sec. 13.2] to the case of rough films. By construction, the magnetization is uniform within each spin block. The magnetostatic energy contains an intrablock term and an interblock term. The intrablock energy accounts for the shape anisotropy of the block. This part of the magnetostatic energy is functionally identical to a bulk crystalline anisotropy that favors in-plane spins. Surface roughness is easily incorporated in this term because it is local and explicitly linear in the thickness. A 2D FFT magnetostatic routine is used to calculate the interblock magnetostatic energy. The routine has been derived for uniformly flat films. However, surface roughness can still be incorporated. To lowest order in the thickness, the interblock energy is dependent only on the magnetic moments of the blocks. Therefore, surface roughness is included by performing the FFT on an effective flat film in which the magnetization magnitude is adjusted so that the block magnetic moments of the two films are identical. The magnetization in the effective film is (Formula presented) per site, chosen so that the block magnetic moments of the flat and rough films are identical.
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28
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0001751060
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These are the values used in Refs. 14, 15. The size of the fourfold anisotropy was misstated there as (Formula presented)
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B. Heinrich and J. F. Cochran, Adv. Phys. 42, 523 (1993).These are the values used in Refs. 1415. The size of the fourfold anisotropy was misstated there as (Formula presented)
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(1993)
Adv. Phys.
, vol.42
, pp. 523
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Heinrich, B.1
Cochran, J.F.2
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29
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85037902572
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See Ref. 16 for more details. The magnetization pattern at nucleation discussed here is unstable if a jump in magnetization accompanies nucleation. But this pattern is still used to determine the energy barrier to nucleation.
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The magnetization pattern at nucleation discussed here is unstable if a jump in magnetization accompanies nucleation. But this pattern is still used to determine the energy barrier to nucleation.See Ref. 16 for more details.
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