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2
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85038296554
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edited by M. Ziese and M. J. Thornton (Springer, New York, 2002)
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Spin Electronics, edited by M. Ziese and M. J. Thornton (Springer, New York, 2002).
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3
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85038328175
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edited by D. D. Awschalom, D. Loss, and N. Samarth (Springer, New York, 2002)
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Semiconductor Spintronics and Quantum Computation, edited by D. D. Awschalom, D. Loss, and N. Samarth (Springer, New York, 2002).
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7
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0036696540
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A. Brataas, Y. Tserkovnyak, G E W. Bauer, and B I. Halperin, Phys. Rev. B66, 060404 (2002).
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(2002)
Phys. Rev. B
, vol.66
, pp. 60404
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Brataas, A.1
Tserkovnyak, Y.2
Bauer, G.E.W.3
Halperin, B.I.4
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16
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0034635396
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T. Dietl, O. Ohno, F. Matskura, J. Cibert, and D. Ferrand, Science (Washington, DC, U.S.)287, 1019 (2000).
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(2000)
Science (Washington, DC, U.S.)
, vol.287
, pp. 1019
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Dietl, T.1
Ohno, O.2
Matskura, F.3
Cibert, J.4
Ferrand, D.5
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19
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85038346023
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As an illustration we consider a ferromagnetic Heisenberg chain with, spins. The directions of two spins at two terminals can be controled by strong magnetic fields. Assume the angles between the two spins are fixed to be (formula presented) In the classic spin limit the ground state is obtained by minimizing the classical energy and is shown to be an spin spiral state: the angle between two nearest neighbour spins is (formula presented) The quantum case can be solved by the Bethe ansatz and/or in the spin wave theory. Other conditions such as longer-range exchange coupling and spin lattice structures may also give arise a spin spiral state
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As an illustration we consider a ferromagnetic Heisenberg chain with n spins. The directions of two spins at two terminals can be controled by strong magnetic fields. Assume the angles between the two spins are fixed to be (formula presented) In the classic spin limit the ground state is obtained by minimizing the classical energy and is shown to be an spin spiral state: the angle between two nearest neighbour spins is (formula presented) The quantum case can be solved by the Bethe ansatz and/or in the spin wave theory. Other conditions such as longer-range exchange coupling and spin lattice structures may also give arise a spin spiral state.
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21
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85038273876
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P. Fulde, (Springer, New York, 1997)
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P. Fulde, Electron Correlations in Molecules and Solids (Springer, New York, 1997).
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24
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85038279142
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The microscopic mechanism should hold in the case of an antiferromagnetic coupling (formula presented) and large S. In the strong limit the conduction electron and local spin form a spin (formula presented) state. The projection operator for the state is (formula presented) instead of (formula presented) The main different point is that the coupling in the third term in Eq. (14) is antiferromagnetic instead of ferromagnetic, and the correspondent coefficients are revised slightly. The ferromagnetism in diluted magnetic semiconductors originates from the antiferromagnetic coupling between the conduction electrons and doped magnetic elements (Ref
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The microscopic mechanism should hold in the case of an antiferromagnetic coupling (formula presented) and large S. In the strong limit the conduction electron and local spin form a spin (formula presented) state. The projection operator for the state is (formula presented) instead of (formula presented) The main different point is that the coupling in the third term in Eq. (14) is antiferromagnetic instead of ferromagnetic, and the correspondent coefficients are revised slightly. The ferromagnetism in diluted magnetic semiconductors originates from the antiferromagnetic coupling between the conduction electrons and doped magnetic elements (Ref. 14).
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28
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85038321641
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Apparently the stronger coupling favors to produce the spin current in a spiral state, as shown in Fig. 11
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Apparently the stronger coupling favors to produce the spin current in a spiral state, as shown in Fig. 11.
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29
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0035131811
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W. Weber, S. Riesen, and H C. Siegmann, Science (Washington, DC, U.S.)291, 1015 (2001).
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(2001)
Science (Washington, DC, U.S.)
, vol.291
, pp. 1015
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Weber, W.1
Riesen, S.2
Siegmann, H.C.3
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32
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85038347539
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J. Jensen and A. R. Machintosh, (Clarendon Press, Oxford, 1991)
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J. Jensen and A. R. Machintosh, Rare Earth Magnetism (Clarendon Press, Oxford, 1991).
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