2021
DOI: 10.1007/s10825-020-01653-9
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The spin-polarized dwell time in a parallel double δ-magnetic-barrier nanostructure

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Cited by 12 publications
(4 citation statements)
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“…Figure 3(a) exhibits the relationship between the spin-polarization ratio (P t ) and incident energy (E) for several δ-doping weights: V = 0.0 (solid curve), 1.0 (dashed curve) and 2.0 (dotted curve), where the δ-doping's position remains unchanged, such as x 0 = 1.0. When V = 0.0 (red curve), i.e., without a δ-doping in the MCSH, one can see an obvious spin-polarized dwell time, as confirmed previously in [34]. When a δ-doping is introduced inside (V 0 ̸ = 0.0, green and blue curves), a considerable spin-polarization effect of the dwell time still exists as shown in figure 2; however, the spin-polarized dwell time is altered greatly.…”
Section: Resultssupporting
confidence: 83%
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“…Figure 3(a) exhibits the relationship between the spin-polarization ratio (P t ) and incident energy (E) for several δ-doping weights: V = 0.0 (solid curve), 1.0 (dashed curve) and 2.0 (dotted curve), where the δ-doping's position remains unchanged, such as x 0 = 1.0. When V = 0.0 (red curve), i.e., without a δ-doping in the MCSH, one can see an obvious spin-polarized dwell time, as confirmed previously in [34]. When a δ-doping is introduced inside (V 0 ̸ = 0.0, green and blue curves), a considerable spin-polarization effect of the dwell time still exists as shown in figure 2; however, the spin-polarized dwell time is altered greatly.…”
Section: Resultssupporting
confidence: 83%
“…For InAs, g * = 15 and m * = 0.024m 0 , which gives ℓ B = 81.3 nm, E 0 = 0.48 meV and τ 0 = 1.39ps for a typical magnetic field B 0 = 0.1 T. In numerical calculations, we take B = 2.0, L = 1.5, U 0 = 6.0 and k y = 0.7 for simplicity. In a previous investigation [34], we demonstrated that electron spins are separated in time dimension and the considered MCSH (see figure 1) can be employed as a temporal spin splitter. Now, we introduce a δ-doping into the device using atomic-layer doping technology, to study manipulation of this temporal spin splitter.…”
Section: Resultsmentioning
confidence: 93%
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“…On top of this work, the dwell time for an electron in another realistic MB microstructure and parallel magnetic-electric-barrier microstructure (PMEBM) were explored by Guo et al [25] and Lu et al [26], respectively. Chen et al [27,28] and Zhang et al [29] studied the dwell time of an electron in parallel and antiparallel double δ-MB microstructures, respectively. These research studies demonstrated that dwell time depends on electron spins because of the interaction between spins and structural magnetic fields in MMSM.…”
Section: Introductionmentioning
confidence: 99%