This work proposes a model generating all-flat bands in 3D acoustic lattices, suggesting new applications.
Flat bands have emerged as a cornerstone of contemporary condensed matter physics, with promising applications in photonic and phononic crystals that have garnered significant attention. In three-dimensional (3D) crystals, flat bands can be realized through Landau levels (LLs) induced by synthetic magnetic fields with crystal lattice distortions, forming partially flat bands that nevertheless become dispersive around the boundaries and surfaces. However, the realization of ideal non-dispersive LLs in 3D systems remains elusive thus far. Here, for the first time, we propose a general model to generate all-flat bands (AFBs) in 3D systems and experimentally demonstrate the exotic wave-matter interactions with 3D acoustic Fock-state lattices. Notably, this framework can be generalized to other wave systems, such as photonics and electronics. Our findings not only resolve controversies regarding the existence of non-dispersive LLs, but also advance the explorations of flat bands and quantized physics in classical wave systems, providing new possibilities for high-Q detection and energy harvesting applications.
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Xiang et al. (2026) studied this question.
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