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Coupled Quantum Dots as Two-Level Systems: A Variational Monte Carlo Approach

机译:耦合量子点作为两级系统:变分蒙特卡罗方法

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The electronic properties of two-dimensional double-quantum dots in the presence of external magnetic fields are investigated by a variational Monte Carlo method with s and s-p trial wavefunctions. We compute the exchange energy between two electrons as well as the two-electron total Coulomb energy for the singlet and triplet states in both strongly and weakly coupled quantum dots, and compare our data with the results of the numerically exact diagonalization of the Schr?dinger Equation. In both systems, the singlet Coulomb energy decreases in magnetic fields as a consequence of magnetic localization, whereas the triplet Coulomb energy reaches a maximum value at intermediate magnetic fields before decreasing. Overall, good agreement between the two methods is obtained with s-p orbital trial wavefunction in strongly and weakly coupled quantum dots
机译:通过具有s和s-p试验波函数的变分蒙特卡罗方法研究了在存在外部磁场的情况下二维双量子点的电子性质。我们计算了强耦合和弱耦合量子点中单重态和三重态的两个电子之间的交换能以及两个电子的总库仑能,并将我们的数据与薛定er数值精确对角化的结果进行了比较方程。在这两个系统中,由于磁性的局限性,单重态库仑能量在磁场中减小,而三重态库仑能量在减小之前在中间磁场处达到最大值。总体而言,在强耦合和弱耦合量子点中,使用s-p轨道试验波函数可以在两种方法之间取得良好的一致性

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