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Extended topological valley-locked surface acoustic waves

Author

Listed:
  • Ji-Qian Wang

    (Nanjing University
    Nanjing University)

  • Zi-Dong Zhang

    (Nanjing University)

  • Si-Yuan Yu

    (Nanjing University
    Nanjing University
    Nanjing University)

  • Hao Ge

    (Nanjing University)

  • Kang-Fu Liu

    (ShanghaiTech University)

  • Tao Wu

    (ShanghaiTech University)

  • Xiao-Chen Sun

    (Nanjing University)

  • Le Liu

    (Nanjing University
    Nanjing University)

  • Hua-Yang Chen

    (Nanjing University)

  • Cheng He

    (Nanjing University
    Nanjing University
    Nanjing University)

  • Ming-Hui Lu

    (Nanjing University
    Nanjing University
    Nanjing University)

  • Yan-Feng Chen

    (Nanjing University
    Nanjing University
    Nanjing University)

Abstract

Stable and efficient guided waves are essential for information transmission and processing. Recently, topological valley-contrasting materials in condensed matter systems have been revealed as promising infrastructures for guiding classical waves, for they can provide broadband, non-dispersive and reflection-free electromagnetic/mechanical wave transport with a high degree of freedom. In this work, by designing and manufacturing miniaturized phononic crystals on a semi-infinite substrate, we experimentally realized a valley-locked edge transport for surface acoustic waves (SAWs). Critically, original one-dimensional edge transports could be extended to quasi-two-dimensional ones by doping SAW Dirac “semimetal” layers at the boundaries. We demonstrate that SAWs in the extended topological valley-locked edges are robust against bending and wavelength-scaled defects. Also, this mechanism is configurable and robust depending on the doping, offering various on-chip acoustic manipulation, e.g., SAW routing, focusing, splitting, and converging, all flexible and high-flow. This work may promote future hybrid phononic circuits for acoustic information processing, sensing, and manipulation.

Suggested Citation

  • Ji-Qian Wang & Zi-Dong Zhang & Si-Yuan Yu & Hao Ge & Kang-Fu Liu & Tao Wu & Xiao-Chen Sun & Le Liu & Hua-Yang Chen & Cheng He & Ming-Hui Lu & Yan-Feng Chen, 2022. "Extended topological valley-locked surface acoustic waves," Nature Communications, Nature, vol. 13(1), pages 1-8, December.
  • Handle: RePEc:nat:natcom:v:13:y:2022:i:1:d:10.1038_s41467-022-29019-8
    DOI: 10.1038/s41467-022-29019-8
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    Cited by:

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    2. Zhongming Gu & He Gao & Haoran Xue & Jensen Li & Zhongqing Su & Jie Zhu, 2022. "Transient non-Hermitian skin effect," Nature Communications, Nature, vol. 13(1), pages 1-7, December.
    3. Z. Y. Chen & Zheng Zhang & Shengyuan A. Yang & Y. X. Zhao, 2023. "Classification of time-reversal-invariant crystals with gauge structures," Nature Communications, Nature, vol. 14(1), pages 1-9, December.
    4. Jingwen Ma & Ding Jia & Li Zhang & Yi-jun Guan & Yong Ge & Hong-xiang Sun & Shou-qi Yuan & Hongsheng Chen & Yihao Yang & Xiang Zhang, 2024. "Observation of vortex-string chiral modes in metamaterials," Nature Communications, Nature, vol. 15(1), pages 1-7, December.
    5. Qiuyan Zhou & Jien Wu & Zhenhang Pu & Jiuyang Lu & Xueqin Huang & Weiyin Deng & Manzhu Ke & Zhengyou Liu, 2023. "Observation of geometry-dependent skin effect in non-Hermitian phononic crystals with exceptional points," Nature Communications, Nature, vol. 14(1), pages 1-8, December.
    6. Danwei Liao & Jingyi Zhang & Shuochen Wang & Zhiwang Zhang & Alberto Cortijo & María A. H. Vozmediano & Francisco Guinea & Ying Cheng & Xiaojun Liu & Johan Christensen, 2024. "Visualizing the topological pentagon states of a giant C540 metamaterial," Nature Communications, Nature, vol. 15(1), pages 1-7, December.
    7. Haoran Xue & Z. Y. Chen & Zheyu Cheng & J. X. Dai & Yang Long & Y. X. Zhao & Baile Zhang, 2023. "Stiefel-Whitney topological charges in a three-dimensional acoustic nodal-line crystal," Nature Communications, Nature, vol. 14(1), pages 1-8, December.
    8. Hengbin Cheng & Jingyu Yang & Zhong Wang & Ling Lu, 2024. "Observation of monopole topological mode," Nature Communications, Nature, vol. 15(1), pages 1-8, December.

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