Abstract

We theoretically investigated the resonant current that passes through a series coupled double quantum dots (QDs) subject to different Zeeman splittings under finite bias and strong Coulomb interaction conditions. When the Zeeman fields are different but collinear, there is always a single resonant peak. And when both Zeeman sub-levels of the QD near the source reservoir (probe QD) can be filled, we can expect the current to be strongly suppressed, which can be identified as a spin blockade. When the magnetic fields in each QD are non-collinear, we need to consider three parameters, the Zeeman energy in the probe (sample) dot, B Zp ( B Zs ) and the relative angle of these fields, θ . If the effect of the Coulomb interaction can be neglected, we can expect to observe four resonant peaks when B Zp ≠ B Zs since the spin eigenstate in one QD has a finite tunnel matrix element with both spin eigenstates in the other QD. However, the Coulomb correlation modifies the result significantly. When B Zp > B Zs , we always found a single resonant peak as a function of the energy offset. The peak current is maximum when θ = 0 and decreases monotonically for a larger θ < π / 2 . In contrast, when B Zp < B Zs , there were three peaks for θ < π / 4 and two peaks for θ > π / 4 .

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