2012
DOI: 10.1103/physrevb.86.165407
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Spin transmission control in helical magnetic fields

Abstract: We calculate spin transport in two-dimensional waveguides in the presence of spatially modulated Zeeman-split energy bands. We show that in a regime where the spin evolution is predominantly adiabatic the spin backscattering rate can be tuned via diabatic Landau-Zener transitions between the spin-split bands [Betthausen et al., Science 337, 324 (2012)]. This mechanism is tolerant against spin-independent scattering processes. Completely spinpolarized systems show full spin backscattering, and thus current swi… Show more

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Cited by 10 publications
(28 citation statements)
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“…6-c and d, it opens the possibility to profit from situations where quantum interference becomes relevant. [64,66] With increasing system's size, molecular electronics suffers a paradigm shift on its dominant transport mechanism, from "coherent tunneling" to "incoherent hopping". Within this context, the present work should result specially helpful in providing a computational bridge between these limiting situations, while maintaining a general, transparent, and efficient approach to quantum transport.…”
Section: Discussionmentioning
confidence: 99%
“…6-c and d, it opens the possibility to profit from situations where quantum interference becomes relevant. [64,66] With increasing system's size, molecular electronics suffers a paradigm shift on its dominant transport mechanism, from "coherent tunneling" to "incoherent hopping". Within this context, the present work should result specially helpful in providing a computational bridge between these limiting situations, while maintaining a general, transparent, and efficient approach to quantum transport.…”
Section: Discussionmentioning
confidence: 99%
“…The second important ingredient to the effective spinorbit coupling in quantum wells is known as the Rashba term and is due to structure-inversion asymmetry, i.e. it occurs for confining potentials failing to be invariant under spatial inversion along the growth direction (Bychkov and Rashba, 1984;Rashba, 1960). This contribution is described by the expression…”
Section: Introductionmentioning
confidence: 99%
“…where the Rashba coefficient α is essentially proportional to the potential gradient across the quantum well and can therefore be varied experimentally. This contribution to spin-orbit interaction is the essential ingredience to the proposal for a spin field -effect transistor due to Datta and Das (1990) (Bychkov and Rashba, 1984;Rashba, 1960), it is nowadays discussed and studied in a much wider variety of structures lacking inversion symmetry; for a recent overview see Manchon et al (2015). A further source of spin-orbit coupling in two-dimensional structures are assymetric interfaces (Fabian et al, 2007); such contributions will not be considered in the following.…”
Section: Introductionmentioning
confidence: 99%
“…The calculations of the conductance as a function of the Fermi energy reveals additional conductance dips, which cannot be understood in terms of the ordinary Landau-Zener theory. This effect, not reported in the previous studies, 15,19 is explained as resulting from the resonant inter-subband transition between the spatially modulated spin-dependent subbands. We consider a two-dimensional waveguide (nanowire) in the x − y plane made of (Cd,Mn)Te in the presence of the magnetic field B(r), which is the superposition of the homogeneous magnetic field applied along the z-axis B ext = (0, 0, −B ext ) and the helical magnetic field B h (r) taken on in the form 19…”
Section: Pacs Numbers: XXXmentioning
confidence: 44%