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Exact Global Reordering for Nearest Neighbor Quantum Circuits Using A

机译:使用a的最近邻额铃电路的精确全局重新排序

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Since for certain realizations of quantum circuits only adjacent qubits may interact, qubits have to be frequently swapped - leading to a significant overhead. Therefore, optimizations such as exact global reordering have been proposed, where qubits are reordered such that the overall number of swaps is minimal. However, to guarantee minimality all n! possible permutations of qubits have to be considered in the worst case - which becomes intractable for larger circuits. In this work, we tackle the complexity of exact global reordering using an A~* search algorithm. The sophisticated heuristics for the search algorithm proposed in this paper allow for solving the problem in a much more scalable fashion. In fact, experimental evaluations show that the proposed approach is capable of determining the best order of the qubits for circuits with up to 25 qubits, whereas the recent state-of-the-art already reaches its limits with circuits composed of 10 qubits.
机译:由于对于量子电路的某些实现,仅相邻的Qubits可以交互,因此必须经常交换Qubits - 导致显着的开销。因此,已经提出了诸如精确的全局重新排序的优化,其中重新排序Qubits,使得次数的总数是最小的。但是,为了保证所有n!在最坏的情况下必须考虑Qubits的可能置换 - 这对于较大电路变得棘手。在这项工作中,我们使用A〜*搜索算法解决精确全球重新排序的复杂性。本文提出的搜索算法的复杂启发式允许以更可扩展的方式解决问题。实际上,实验评估表明,该方法能够确定最多25夸脱的电路的最佳顺序,而最近的最先进已经达到其由10夸张组成的电路的限制。

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