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arXiv · 2608.24084

Lifting connectivity bottlenecks in superconducting quantum processors via enriched native two-qubit gates

Abstract

Limited qubit connectivity is a central architectural constraint in superconducting quantum processors, whose planar layouts require additional gates to mediate interactions between distant qubits. Here, we use the AshN control scheme, where rich two-qubit control on every nearest-neighbour pair allows a logical interaction and the required qubit routing to be merged into a single native operation, effectively transforming a sparse hardware graph into a more connected computational architecture. For the benchmark instances studied, the resulting synthesis capability enables reliable execution on constrained one- and two-dimensional lattices, with compiled two-qubit gate counts approaching those of an all-to-all-connected reference. Across seven benchmark circuits on one- and two-dimensional topologies, the AshN-based implementation achieves geometric-mean reductions of $45.2\%$ and $43.7\%$ in two-qubit gate count compared with controlled-Z-based compilation, respectively. Using AshN gates, we prepare an eight-qubit two-excitation Dicke state with a fidelity of $0.736$ and certify its genuine multipartite entanglement using a fully positive-partial-transpose witness, whereas the same witness does not certify entanglement for the CZ-based implementation. The state fidelity and entanglement certification remain robust across the tested lattice configurations, including those with up to three connectivity defects. Our work establishes native-gate engineering as a practical approach to mitigating connectivity constraints.

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BibTeXRIS

Hanyi Wang, Jingzhe Guo, Lijun Sun, Zhaohui Yang, Weizhi Tao, Xingye Yuan, Qiankun Wang, Bihao Guo, Chunwang Liu, Rui Yang, Yang Li, Yu Fan, Jiasheng Hu, Junhe Wang, Shuyue Zheng, Shengbin Wang, Xinfang Zhang, Feng Wu, Hantao Sun, Jianxin Chen. 2026-08-25. Lifting connectivity bottlenecks in superconducting quantum processors via enriched native two-qubit gates. https://arxiv.org/abs/2608.24084

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