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0042072610
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note
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For these qualitative considerations we replace the discrete Mn spins by a continuous distribution. This is a good approximation when the Mn density is much larger than the free-carrier density.
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11
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4243926823
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submitted
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Because of spin-orbit coupling in the valence band the magnetic anisotropy energy is nonzero in (III,Mn)V ferromagnets and there is a resulting gap in the spin-wave excitation spectrum. [J. König, T. Jungwirth, and A. H. MacDonald, Phys. Rev. B (submitted)]. However, this gap is quite small and does not change the essence of the present discussion.
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Phys. Rev. B
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König, J.1
Jungwirth, T.2
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0343777323
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cond-mat/0010471, to appear in Interacting Electrons in Nanostructures, edited by R. Haug and H. Schoeller (unpublished)
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J. König, H. H. Lin, and A. H. MacDonald, Phys. Rev. Lett. 84, 5628 (2000); cond-mat/0010471, to appear in Interacting Electrons in Nanostructures, edited by R. Haug and H. Schoeller (unpublished).
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König, J.1
Lin, H.H.2
MacDonald, A.H.3
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13
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0043074307
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note
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At finite temperature interactions between spin waves will reduce the spin stiffness. To model this effect a self-consistent spin-wave scheme would be required. Here, however, we use the zero-temperature spin stiffness for an upper bound.
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16
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