2020
DOI: 10.1103/physrevx.10.041010
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Spin Quintet in a Silicon Double Quantum Dot: Spin Blockade and Relaxation

Abstract: Spins in gate-defined silicon quantum dots are promising candidates for implementing large-scale quantum computing. To read the spin state of these qubits, the mechanism that has provided the highest fidelity is spin-to-charge conversion via singlet-triplet spin blockade, which can be detected in situ using gate-based dispersive sensing. In systems with a complex energy spectrum, like silicon quantum dots, accurately identifying when singlet-triplet blockade occurs is hence of major importance for scalable qub… Show more

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Cited by 30 publications
(29 citation statements)
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“…Additionally, spin, valley, and orbital degrees of freedom may all be mixed on a wide energy range by spin-orbit and valley-orbit couplings, which together with Coulomb interactions provide efficient paths for decoherence. In particular, it has been shown in [49] that anisotropic QDs such as the ones characterised in this work are prone to Wigner-like localization: The electrons split apart in the charged dots due to Coulomb repulsion, which results in a significant compression of the energy spectrum [29] and mixing of the different degrees of freedom in the presence of spin-orbit and valley-orbit coupling mechanisms [50][51][52]. Although the observed γ Dq at the anti-crossing is large, one may expect a reduction away from the anticrossing where the energy difference of intradot transitions is ε-independent, thus encouraging coherent EDSR experiments for electron spins in silicon corner dots.…”
Section: Pauli Spin Blockade Lifting Mechanismmentioning
confidence: 95%
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“…Additionally, spin, valley, and orbital degrees of freedom may all be mixed on a wide energy range by spin-orbit and valley-orbit couplings, which together with Coulomb interactions provide efficient paths for decoherence. In particular, it has been shown in [49] that anisotropic QDs such as the ones characterised in this work are prone to Wigner-like localization: The electrons split apart in the charged dots due to Coulomb repulsion, which results in a significant compression of the energy spectrum [29] and mixing of the different degrees of freedom in the presence of spin-orbit and valley-orbit coupling mechanisms [50][51][52]. Although the observed γ Dq at the anti-crossing is large, one may expect a reduction away from the anticrossing where the energy difference of intradot transitions is ε-independent, thus encouraging coherent EDSR experiments for electron spins in silicon corner dots.…”
Section: Pauli Spin Blockade Lifting Mechanismmentioning
confidence: 95%
“…The number of electrons accumulated in the DQD is governed by the gate voltages V B1 and V T1 and changes in the DQD electron occupancy are detected dispersively by probing the resonator via the transmission line MW in with a frequency f close to f 0 and monitoring the phase shift of the reflected signal φ. Non-zero phase shifts occur as a result of cyclical interdot or dot-to-reservoir tunneling events happening under the influence of the microwave probe resulting in a finite DQD-resonator coherent coupling rate g 0 [32,35]. [29] (see Appendix D in Ref. [35] for the charge population data of the device also used in this work).…”
Section: Non-reciprocal Pauli Spin Blockadementioning
confidence: 99%
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“…1(d)) we use separate silicon and superconducting chips for the QD device and resonator respectively [35]. The QD is formed in a split-gate, fully-depleted nanowire field-effect transistor [36] with a 70 nm channel width, 60 nm gate length and a 40 nm split-gate separation, fabricated in a complementary metal-oxide-semiconductor (CMOS) siliconon-insulator (SOI) process with an SOI thickness of 7 nm and buried oxide (BOX) thickness of 145 nm. For applied potentials V R above a certain threshold, electrons accumulate in the corner of the square nanowire cross-section directly under G R (see the red dashed line on the scanning electron micrograph and associated cross sectional sketch).…”
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confidence: 99%

Quantum Dot-Based Parametric Amplifiers

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