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<p>Topological phases are states of matter defined by global topological invariants that remain invariant under adiabatic parameter variations, provided no topological phase transition occurs. Experimentally, these phases are often identified indirectly by observing robust boundary states, protected by the bulk-boundary correspondence. Here, we propose an experimental method for the direct measurement of topological invariants via adiabatic state evolution in electroacoustic coupled resonators, where time-dependent cavity modes effectively emulate the bulk wavefunction of a periodic system. Under varying external driving fields, specially prepared initial states evolve along distinct parameter-space paths. By tracking the relative phase differences among states along these trajectories, we successfully observe the quantized Zak phase in both the conventional Su–Schrieffer–Heeger (SSH) model and its extension incorporating long-range coupling. This approach provides compelling experimental evidence for the precise identification of topological invariants and can be extended to more complex topological systems.</p>

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Direct measurement of Zak phase and higher winding numbers in an electroacoustic cavity system

  • 期刊论文

  • 出版模式：

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  • 发表日期：

    2026年2月2日

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  • Guang-Chen He,
  • Zhao-Xian Chen,
  • Xiao-Meng Zhang,
  • Ze-Guo Chen,
  • Ming-Hui Lu

摘要

Topological phases are states of matter defined by global topological invariants that remain invariant under adiabatic parameter variations, provided no topological phase transition occurs. Experimentally, these phases are often identified indirectly by observing robust boundary states, protected by the bulk-boundary correspondence. Here, we propose an experimental method for the direct measurement of topological invariants via adiabatic state evolution in electroacoustic coupled resonators, where time-dependent cavity modes effectively emulate the bulk wavefunction of a periodic system. Under varying external driving fields, specially prepared initial states evolve along distinct parameter-space paths. By tracking the relative phase differences among states along these trajectories, we successfully observe the quantized Zak phase in both the conventional Su–Schrieffer–Heeger (SSH) model and its extension incorporating long-range coupling. This approach provides compelling experimental evidence for the precise identification of topological invariants and can be extended to more complex topological systems.