2015
DOI: 10.1103/physrevb.91.045431
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Shape-sensitive Pauli blockade in a bent carbon nanotube

Abstract: Motivated by a recent experiment [F. Pei et al., Nat. Nanotechnol. 7, 630 (2012)], we theoretically study the Pauli blockade transport effect in a double quantum dot embedded in a bent carbon nanotube. We establish a model for the Pauli blockade, taking into account the strong g-factor anisotropy that is linked to the local orientation of the nanotube axis in each quantum dot. We provide a set of conditions under which our model is approximately mapped to the spin-blockade model of Jouravlev and Nazarov [O. N.… Show more

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Cited by 13 publications
(24 citation statements)
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“…Integrated over a frequency range up to F cutoff ∼ 2/T echo , this requires a total root-mean-square detuning jitter ∆ rms ≥ S ∆∆ F cutoff ∼ 2 mV (25) to explain the measured T echo .…”
Section: Contribution To Decoherencementioning
confidence: 99%
“…Integrated over a frequency range up to F cutoff ∼ 2/T echo , this requires a total root-mean-square detuning jitter ∆ rms ≥ S ∆∆ F cutoff ∼ 2 mV (25) to explain the measured T echo .…”
Section: Contribution To Decoherencementioning
confidence: 99%
“…The spin dephasing due to the hyperfine interaction with 13 C atoms was discussed for charge dynamics in a (0,2e)↔(1e,1e) cycle [28]. The leakage current across Pauli-blocked double dots in straight [29] and bent [30] CNT was also studied. Nevertheless, in CNTs the EDSR was observed only for ambipolar double dots [19,20], with a single electron occupying a n-type dot and a single hole stored in the p-type dot.…”
Section: Introductionmentioning
confidence: 99%
“…The original model [22] of the bend and the subsequent ones [23,30] assumed that the deflection of the CNT does not change along each of the QDs. However, in the experiments the CNT axis is bent due to its deposition above the metal gates [20].…”
Section: Introductionmentioning
confidence: 99%
“…However, when the two electrons in the (1, 1) configuration occupy one of the triplet states |T 0 or |T ± [18], given by |T 0 = (|⇑ L |⇓ R + |⇓ L |⇑ R ) / √ 2, |T + = |⇑ L |⇑ R , and |T − = |⇓ L |⇓ R , the (1, 1) → (0, 2) transition is forbidden due to the Pauli exclusion principle. In such a Pauli-blockade regime [63], the spin-conserving tunneling between the two quantum dots can be described bŷ…”
mentioning
confidence: 99%
“…with the tunneling rate J between the singlet states |S = (|⇓ L |⇑ R − |⇑ L |⇓ R ) / √ 2 in the (1, 1) configuration and the corresponding singlet state S g in the (0, 2) configuration. In the case α R = −α L = α and B = (0, 0, B z ), on which we will focus, |T ± couple with the singlet state |S , while |T 0 remains blocked [63,64]. Assisted by such a T 0 -blockade mechanism, as well as the dipole-dipole coupling between the NV centers and the quantum dots, a maximally entangled steady state of the NV-center electron spins can be achieved.…”
mentioning
confidence: 99%