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首页> 外文期刊>Physical review. B, Condensed Matter And Materals Physics >Conditions for observing emergent SU(4) symmetry in a double quantum dot
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Conditions for observing emergent SU(4) symmetry in a double quantum dot

机译:双量子点中出现的SU(4)对称性的观测条件

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We analyze conditions for the observation of a low-energy SU(4) fixed point in capacitively coupled quantum dots. One problem, due to dots with different couplings to their baths, has been considered by L. Tosi, P. Roura-Bas, and A. A. Aligia, J. Phys.: Condens. Matter 27, 335601 (2015). They showed how symmetry can be effectively restored via the adjustment of individual gates voltages, but they make the assumption of infinite on-dot and interdot interaction strengths. A related problem is the difference in the magnitudes between the on-dot and interdot strengths for capacitively coupled quantum dots. Here we examine both factors, based on a two-site Anderson model, using the numerical renormalization group to calculate the local spectral densities on the dots and the renormalized parameters that specify the low-energy fixed point. Our results support the conclusions of Tosi et al. that low-energy SU(4) symmetry can be restored, but asymptotically achieved only if the interdot interaction U_(12) is greater than or of the order of the bandwidth of the coupled conduction bath D, which might be difficult to achieve experimentally. By comparing the SU(4) Kondo results for a total dot occupation n_(tot) = 1 and 2, we conclude that the temperature dependence of the conductance is largely determined by the constraints of the Friedel sum rule rather than the SU(4) symmetry and suggest that an initial increase of the conductance with temperature is a distinguishing characteristic feature of an n_(tot) = 1 universal SU(4) fixed point.
机译:我们分析了电容耦合量子点中低能SU(4)不动点的观测条件。 L.Tosi,P.Roura-Bas和A.A.Agiagia,J.Phys。问题27,335601(2015)。他们展示了如何通过调整各个栅极电压来有效地恢复对称性,但是他们假设了无限的点间和点间相互作用强度。一个相关的问题是电容耦合量子点的点上和点间强度之间的大小差异。在这里,我们基于两点安德森模型,使用数值重归一化组计算点上的局部光谱密度和指定低能量固定点的重归一化参数,来检查这两个因素。我们的结果支持了Tosi等人的结论。可以恢复低能量SU(4)的对称性,但是仅当点间相互作用U_(12)大于或等于耦合传导浴D的带宽量级时才渐近实现,这在实验上可能很难实现。通过比较总点占用n_(tot)= 1和2的SU(4)Kondo结果,我们得出结论,电导的温度依赖性在很大程度上取决于Friedel sum规则的约束,而不是SU(4)对称性,并表明电导率随温度的初始增加是n_(tot)= 1通用SU(4)不动点的显着特征。

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