Frequency-dependent elastic wave filtration and separation by hexagonal topological phononic crystals

• Discovery of a novel hexagonal lattice topological metamaterial with six internal- connected cylindrical masses. • Separately control of closing/opening of bandgaps and corresponding topological phases at different frequencies by utilizing accidental Dirac cones. • Single-frequency waveguiding and frequency-dependent filtration. • Dual-frequency waveguiding and frequency-dependent wave separation. • Tri-frequency waveguiding and frequency-dependent wave separation. Ascribe to the research significance and great application potential of elastic wave manipulation, the topological phononic crystals with peculiar functions in robust waveguiding have attracted enormous research attention. High-dimensional, higher-order, multifunctional, intelligent, and multi-frequency topological structures are expected to be a prominent research focus in the coming decades, while grand challenges still exist in designing such devices. In this regard, this paper presents a hexagonal lattice structure with six internally connected cylinders. Utilizing the accidental Dirac cones, the separate control of closing/opening and topological phases of three bandgaps at different frequencies is achieved. The subsequent parametric analyses reveal the whole picture of valley Chern numbers variation in the parametric space, which helps summarize the design principles of frequency-dependent topologically protected interface modes. Several superstructures consisting of two types of unitcells are then constructed to achieve the waveguiding in a straight path and frequency-dependent wave filtration. Consequently, introducing more types of unitcells can form interfaces that support waveguiding at different frequencies, leading to the realization of frequency-dependent wave separation and demultiplex. The presented work in this paper not only offers a novel design for multi-frequency wave separation and filtration but also inspires further explorations in multi-functional integrated elastic wave processors.

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Publication Details

Journal
Composite Structures
Published
2025-05-17
DOI
https://doi.org/10.1016/j.compstruct.2025.119289
Citations
5
Primary Topic
Acoustic Wave Phenomena Research
Type
article
Field-Weighted Citation Impact
3.37
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article

Frequency-dependent elastic wave filtration and separation by hexagonal topological phononic crystals

C.W. Lim, Zhenhuan Zhou, Xianchen Xu, Zhenyu Chen et al.
5 citations
Composite Structures
Acoustic Wave Phenomena Research
3.37
article

Frequency-dependent elastic wave filtration and separation by hexagonal topological phononic crystals

C.W. Lim, Zhenhuan Zhou, Xianchen Xu, Zhenyu Chen, Weiqiu Chen, Guifeng Wang, Yanhong Guan
article en
5 citations

Abstract

• Discovery of a novel hexagonal lattice topological metamaterial with six internal- connected cylindrical masses. • Separately control of closing/opening of bandgaps and corresponding topological phases at different frequencies by utilizing accidental Dirac cones. • Single-frequency waveguiding and frequency-dependent filtration. • Dual-frequency waveguiding and frequency-dependent wave separation. • Tri-frequency waveguiding and frequency-dependent wave separation. Ascribe to the research significance and great application potential of elastic wave manipulation, the topological phononic crystals with peculiar functions in robust waveguiding have attracted enormous research attention. High-dimensional, higher-order, multifunctional, intelligent, and multi-frequency topological structures are expected to be a prominent research focus in the coming decades, while grand challenges still exist in designing such devices. In this regard, this paper presents a hexagonal lattice structure with six internally connected cylinders. Utilizing the accidental Dirac cones, the separate control of closing/opening and topological phases of three bandgaps at different frequencies is achieved. The subsequent parametric analyses reveal the whole picture of valley Chern numbers variation in the parametric space, which helps summarize the design principles of frequency-dependent topologically protected interface modes. Several superstructures consisting of two types of unitcells are then constructed to achieve the waveguiding in a straight path and frequency-dependent wave filtration. Consequently, introducing more types of unitcells can form interfaces that support waveguiding at different frequencies, leading to the realization of frequency-dependent wave separation and demultiplex. The presented work in this paper not only offers a novel design for multi-frequency wave separation and filtration but also inspires further explorations in multi-functional integrated elastic wave processors.

Composite StructuresVol. 368
City University of Hong Kong (HK), Dalian University of Technology (CN), Zhejiang University (CN), Southeast University (CN)
Openalex Percentile: Top 8%
Acoustic Wave Phenomena Research
3.37
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