2019
DOI: 10.1007/s11128-019-2177-x
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Qubit mapping of one-way quantum computation patterns onto 2D nearest-neighbor architectures

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Cited by 3 publications
(2 citation statements)
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“…We observe that several AI and heuristic based QCC methods reported in literature are specifically designed to work on a particular quantum hardware architecture, including grid based layouts (e.g., [37] and [32]) and nearest neighbor architectures (e.g., [36], [51] and [30]). Although they perform well for the target architectures that they were intended for, such as methods that rely on searching for isomorphic sub-graphs (e.g., [43], [52] and [44]), it is not clear how easily they can be adapted to different NISQ platforms and various types of quantum algorithms.…”
Section: Evaluation Of Methods and Future Directionsmentioning
confidence: 99%
See 1 more Smart Citation
“…We observe that several AI and heuristic based QCC methods reported in literature are specifically designed to work on a particular quantum hardware architecture, including grid based layouts (e.g., [37] and [32]) and nearest neighbor architectures (e.g., [36], [51] and [30]). Although they perform well for the target architectures that they were intended for, such as methods that rely on searching for isomorphic sub-graphs (e.g., [43], [52] and [44]), it is not clear how easily they can be adapted to different NISQ platforms and various types of quantum algorithms.…”
Section: Evaluation Of Methods and Future Directionsmentioning
confidence: 99%
“…The QCC techniques based on token swapping to reduce quantum circuit depth and the number of qubits of a target quantum circuit are examples of graph optimization based methods [54]. In another method [51], nearest neighbor architecture of a quantum circuit is explored using eigenvector centrality concept of graph theory [94], which ranks qubits in a coupling graph-based on their connectivity with other qubits. First the qubit with maximum centrality is selected and placed at the center of a grid, to which, neighbor qubits are added at each iteration by prioritizing the ones with higher centrality.…”
Section: Graph Optimization For Qccmentioning
confidence: 99%