Single-Hole Spin Qubit Optimization in SOI Quantum Dots via $\boldsymbol {k}\cdot \boldsymbol {p}$ Simulations and Perturbative Analysis

IF 4.6
IEEE Transactions on Quantum Engineering Pub Date : 2026-01-01 Epub Date: 2026-03-25 DOI:10.1109/TQE.2026.3696519
Lorenzo Raschi;Antonio Gnudi
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Abstract

Hole spin qubits in silicon nanostructures offer fast, all-electrical control through electric dipole spin resonance, yet their performance strongly depends on device geometry. In this work, optimization criteria of Rabi frequency of single-hole spin qubits in silicon-on-insulator quantum dots are identified by combining electrostatic and $\boldsymbol {k}\cdot \boldsymbol {p}$ simulations with a perturbative model of the Rabi frequency linear in the magnetic field magnitude. Starting from a reference device deeply studied in the literature, the dominant terms governing the Rabi frequency are recalled, remarking the key role of the component of the RF electric field parallel to the long axis of the nanowire cross section. Guided by such insights, two alternative devices designed to enhance this field component are proposed, leveraging the gate geometries and the crystal orientation. In the strain-free case, a more than fourfold improvement in the peak Rabi frequency over the reference device is achieved, partially offset by a shorter dephasing time, yet still providing an improvement of more than 10% in the quality factor $Q_{2}^{*}$.The analyses are then repeated with uniform in-plane biaxial strain. Again, higher Rabi frequenciesare generally obtained, accompanied by shorter dephasing times, resulting in improvements in $Q_{2}^{*}$ that can approach one order of magnitude, although strongly dependent on the strain value.
基于$\boldsymbol {k}\cdot \boldsymbol {p}$模拟和微扰分析的SOI量子点单孔自旋量子比特优化
硅纳米结构中的空穴自旋量子比特通过电偶极子自旋共振提供快速的全电控制,但它们的性能在很大程度上取决于器件的几何形状。本文通过结合静电和$\boldsymbol {k}\cdot \boldsymbol {p}$模拟,结合磁场量级线性的Rabi频率微扰模型,确定了绝缘体上硅量子点中单孔自旋量子比特的Rabi频率优化准则。从文献中深入研究的参考器件出发,回顾了控制拉比频率的主要术语,指出了平行于纳米线截面长轴的射频电场分量的关键作用。在这种见解的指导下,我们提出了两种可选的器件,利用栅极几何形状和晶体取向来增强这种场分量。在无应变的情况下,峰值拉比频率比参考器件提高了四倍以上,部分被更短的消相时间抵消,但仍然提供了超过10%的质量因子改善Q_{2}^{*}$。然后用均匀的平面内双轴应变重复分析。同样,通常获得更高的拉比频率,伴随着更短的消相时间,导致$Q_{2}^{*}$的改进可以接近一个数量级,尽管强烈依赖于应变值。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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CiteScore
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