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Error suppression in adiabatic quantum computing with qubit ensembles

机译:用Qubit集合的绝热量子计算错误抑制

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Incorporating protection against quantum errors into adiabatic quantum computing (AQC) is an important task due to the inevitable presence of decoherence. Here, we investigate an error-protected encoding of the AQC Hamiltonian, where qubit ensembles are used in place of qubits. Our Hamiltonian only involves total spin operators of the ensembles, offering a simpler route towards error-corrected quantum computing. Our scheme is particularly suited to neutral atomic gases where it is possible to realize large ensemble sizes and produce ensemble-ensemble entanglement. We identify a critical ensemble size Nc where the nature of the first excited state becomes a single particle perturbation of the ground state, and the gap energy is predictable by mean-field theory. For ensemble sizes larger than Nc, the ground state becomes protected due to the presence of logically equivalent states and the AQC performance improves with N, as long as the decoherence rate is sufficiently low.
机译:由于不可避免的破坏的存在,将保护措施与量子误差纳入绝热量子计算(AQC)是一个重要的任务。 在这里,我们调查AQC Hamiltonian的错误保护编码,其中使用Qubit集合代替Qubits。 我们的汉密尔顿族只涉及集合的总旋转运营商,提供更简单的误差量子计算路线。 我们的方案特别适用于中性原子气体,在那里可以实现大型集合尺寸并产生合并集合纠缠。 我们识别临界集合尺寸NC,其中第一激发态的性质成为地面状态的单个粒子扰动,并且间隙能量是通过平均场理论的可预测的。 对于大于NC的合奏尺寸,由于存在逻辑上等效状态,并且AQC性能随N而改善了地面,因此随着脱机率足够低。

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