Theory of spin, electronic and transport properties of the lateral triple quantum dot molecule in a magnetic field
arXiv:0707.1687 · doi:10.1103/PhysRevB.76.115332
Abstract
We present a theory of spin, electronic and transport properties of a few-electron lateral triangular triple quantum dot molecule in a magnetic field. Our theory is based on a generalization of a Hubbard model and the Linear Combination of Harmonic Orbitals combined with Configuration Interaction method (LCHO-CI) for arbitrary magnetic fields. The few-particle spectra obtained as a function of the magnetic field exhibit Aharonov-Bohm oscillations. As a result, by changing the magnetic field it is possible to engineer the degeneracies of single-particle levels, and thus control the total spin of the many-electron system. For the triple dot with two and four electrons we find oscillations of total spin due to the singlet-triplet transitions occurring periodically in the magnetic field. In the three-electron system we find a transition from a magnetically frustrated to the spin-polarized state. We discuss the impact of these phase transitions on the addition spectrum and the spin blockade of the lateral triple quantum dot molecule.
30 pages (one column), 9 figures
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- Tunable current circulation in triangular quantum-dot metastructures
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- Theory of barrier vs tilt exchange gate operations in spin-based quantum computing
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- Violation of Detailed Balance in Quantum Open Systems
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- Circular-polarization sensitive metamaterial based on triple quantum-dot molecules
- Kondo effect in Complex Quantum Dots in the presence of an oscillating and fluctuating gate signal