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Berry phase in coupled two-level systems

机译:两级耦合系统中的贝里相

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The application of geometric phases into robust control of quantal systems has triggered exploration of the geometric phase for coupled subsystems. Earlier studies have mainly focused on the situation where the external control parameters are in the free Hamiltonian of the subsystems, i.e. the controls exert only on the individual subsystems. Here we consider another circumstance that we can control the coupling geiφ between the subsystems. By changing only the phase φ in the coupling constant, we derive the Berry phase acquired by the system and compare it to the geometric phase acquired by changing the coupling strength g. We find that the asymptotic behavior of the Berry phase depends on the relative Rabi frequency of the two subsystems, and it approaches π when the amplitude of the coupling tends to infinity.
机译:将几何相位应用于量化系统的鲁棒控制已触发了对耦合子系统几何相位的探索。较早的研究主要集中在外部控制参数处于子系统的自由哈密顿量中的情况,即控制仅作用于各个子系统。在这里,我们考虑了另一种情况,我们可以控制子系统之间的耦合系数。通过仅改变耦合常数中的相位φ,我们可以得出系统获得的贝里相位,并将其与通过改变耦合强度g获得的几何相位进行比较。我们发现Berry相的渐近行为取决于两个子系统的相对Rabi频率,当耦合幅度趋于无穷大时,它接近π。

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