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Optimization of quantum circuits for interaction distance in linear nearest neighbor architectures

机译:线性最近邻居架构中相互作用距离的量子电路优化

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Optimization of the interaction distance between qubits to map a quantum circuit into one-dimensional quantum architectures is addressed. The problem is formulated as the Minimum Linear Arrangement (MinLA) problem. To achieve this, an interaction graph is constructed for a given circuit, and multiple instances of the MinLA problem for selected subcircuits of the initial circuit are formulated and solved. In addition, a lookahead technique is applied to improve the cost of the proposed solution which examines different subcircuit candidates. Experiments on quantum circuits for quantum Fourier transform and reversible benchmarks show the effectiveness of the approach.
机译:寻址Qubits之间的交互距离的优化,以将量子电路映射到一维量子架构中。 该问题被制定为最低线性排列(MINLA)问题。 为此,为给定电路构造相互作用图,并为初始电路的所选子通道的MINLA问题的多个实例被配制并解决。 此外,应用了一种寻线技术,提高所提出的解决方案的成本,该解决方案审查了不同的子类候选者。 量子傅里叶变换的量子电路实验和可逆基准的效果。

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