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Using πDDs for Nearest Neighbor Optimization of Quantum Circuits

机译:使用πDD进行量子电路的最近邻优化

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Recent accomplishments in the development of quantum circuits motivated research in Computer-Aided Design for quantum circuits. Here, how to consider physical constraints in general and so-called nearest neighbor constraints in particular is an objective of recent developments. Re-ordering the given qubits in a circuit provides thereby a common strategy in order to reduce the corresponding costs. But since this leads to a significant complexity, existing solutions either worked towards a single order only (and, hence, exclude better options) or suffer from high runtimes when considering all possible options. In this work, we provide an alternative which utilizes so-called πDDs for this purpose. They allow for the efficient representation and manipulation of sets of permutations and, hence, provide the ideal data-structure for the considered problem. Experimental evaluations confirm that, by utilizing πDDs, optimal or almost optimal results can be generated in a fraction of the time needed by exact solutions.
机译:量子电路发展中的最新成就推动了量子电路计算机辅助设计的研究。在这里,如何总体上考虑物理约束,特别是考虑所谓的最近邻约束是最近发展的目标。因此,在电路中对给定的量子位进行重新排序提供了一种通用策略,以便降低相应的成本。但是,由于这会导致相当大的复杂性,因此在考虑所有可能的选项时,现有的解决方案要么只能按单个顺序运行(并因此排除更好的选项),要么会遇到运行时间长的问题。在这项工作中,我们提供了一种替代方法,该方法利用了所谓的πDD。它们允许对排列的集合进行有效的表示和操作,因此,为所考虑的问题提供了理想的数据结构。实验评估证实,通过利用πDD,可以在精确解决方案所需时间的一小部分内产生最佳或几乎最佳的结果。

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