Robust adiabatic approach to optical spin entangling in coupled quantum dots
arXiv:0804.2139 · doi:10.1088/1367-2630/10/7/073016
Abstract
Excitonic transitions offer a possible route to ultrafast optical spin manipulation in coupled nanostructures. We perform here a detailed study of the three principal exciton-mediated decoherence channels for optically-controlled electron spin qubits in coupled quantum dots: radiative decay of the excitonic state, exciton-phonon interactions, and Landau-Zener transitions between laser-dressed states. We consider a scheme to produce an entangling controlled-phase gate on a pair of coupled spins which, in its simplest dynamic form, renders the system subject to fast decoherence rates associated with exciton creation during the gating operation. In contrast, we show that an adiabatic approach employing off-resonant laser excitation allows us to suppress all sources of decoherence simultaneously, significantly increasing the fidelity of operations at only a relatively small gating time cost. We find that controlled-phase gates accurate to one part in 10^2 can realistically be achieved with the adiabatic approach, whereas the conventional dynamic approach does not appear to support a fidelity suitable for scalable quantum computation. Our predictions could be demonstrated experimentally in the near future.
26 pages, 9 figures
References in corpus (9)
- Single-shot read-out of an individual electron spin in a quantum dot
- Anticrossings in Foerster Coupled Quantum Dots
- Population inversion of driven two-level systems in a structureless bath
- Landau-Zener transitions in qubits controlled by electromagnetic fields
- Optimal strategy for a single-qubit gate and trade-off between opposite types of decoherence
- Phonon-induced decoherence for a quantum dot spin qubit operated by Raman passage
- Selective spin coupling through a single exciton
- Quantum Computing with Spin Qubits Interacting Through Delocalized Excitons: Overcoming Hole Mixing
- Damping of Rabi oscillations in quantum dots due to lattice dynamics