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Exact diagonalization and Quantum Monte Carlo studies of quantum dots

机译:量子点的精确对角化和量子蒙特卡罗研究

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We report exact diagonalization and diffusion quantum Monte Carlo calculations of quantum dots (QDs) in which energetics due to electron-electron interactions, magnetic field, and geometrical factors compete and induce interesting ground state configurations. The geometrical effects are generated by different confining potentials such as parabolic shaped, ring shaped, and disordered potentials. The addition spectra, spin configurations and Hund's rules are investigated for QDs containing up to 13 strongly interacting electrons. In addition to the familiar Coulomb and spin blockades, a new transport blockade is predicted when the electrons are spatially localized in different potential minima. While the transition energy between spin states is found to be affected by the disorder, closed shell Hund's rule is maintained for the disorder strength considered here.
机译:我们报告了量子点(QDs)的精确对角化和扩散量子蒙特卡罗计算,其中由于电子-电子相互作用,磁场和几何因素而引起的高能竞争并引发了有趣的基态配置。几何效应是由不同的限制电位(如抛物线形,环形和无序电位)生成的。对于包含多达13个强相互作用电子的QD,研究了附加光谱,自旋构型和Hund规则。除了熟悉的库仑和自旋封锁,当电子在空间上位于不同的最小电势下时,还会预测出新的传输封锁。虽然发现自旋状态之间的跃迁能量受该紊乱影响,但对于此处考虑的紊乱强度,仍保持了封闭壳Hund规则。

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