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A sensitivity study approach to improve the sound transmission loss performance of vibro-acoustic metamaterials with embedded Helmholtz resonators

A sensitivity study approach to improve the sound transmission loss performance of vibro-acoustic metamaterials with embedded Helmholtz resonators
A sensitivity study approach to improve the sound transmission loss performance of vibro-acoustic metamaterials with embedded Helmholtz resonators
Acoustic "meta-partitions", which are composed of a partition with periodically attached resonators, exhibit an improved low-frequency sound insulation by introducing a frequency region of superior transmission loss (TL) that exceeds the mass-law TL of a homogeneous partition with equivalent mass. A common resonator design for meta-partitions is a cantilever-type vibro-acoustic metamaterial, which has a simple design for manufacturing and tuning the TL performance. However, this type of metamaterial only achieves a narrowband TL improvement and introduces a frequency band with a TL deficit at higher frequencies. To improve the TL performance of the partition without adding mass, a Helmholtz resonator can be embedded into the cantilever resonator. This work aims to provide a deeper understanding into the design process of meta-partitions with cantilever-Helmholtz resonators by presenting sensitivity study results on the TL improvement and bandwidth through various input design parameters to an analytical model of the meta-partition. The TL of the meta-partition is predicted using the transfer matrix method, where the partition is represented as an effective medium with frequency dependent mass density and bulk modulus. With this work, guidelines on selecting certain values for each parameter are recommended to maximise the performance of this novel meta-partition design.
1351-1354
Deutsche Gesellschaft für Akustik
Leung, Kenneth
c0781d36-0c82-47aa-8cfa-219bd2e47334
Langfeldt, Felix
2bf86877-f2cd-4c35-be0f-e38a718a915c
Leung, Kenneth
c0781d36-0c82-47aa-8cfa-219bd2e47334
Langfeldt, Felix
2bf86877-f2cd-4c35-be0f-e38a718a915c

Leung, Kenneth and Langfeldt, Felix (2025) A sensitivity study approach to improve the sound transmission loss performance of vibro-acoustic metamaterials with embedded Helmholtz resonators. In Proceedings of DAS|DAGA 2025. Deutsche Gesellschaft für Akustik. pp. 1351-1354 .

Record type: Conference or Workshop Item (Paper)

Abstract

Acoustic "meta-partitions", which are composed of a partition with periodically attached resonators, exhibit an improved low-frequency sound insulation by introducing a frequency region of superior transmission loss (TL) that exceeds the mass-law TL of a homogeneous partition with equivalent mass. A common resonator design for meta-partitions is a cantilever-type vibro-acoustic metamaterial, which has a simple design for manufacturing and tuning the TL performance. However, this type of metamaterial only achieves a narrowband TL improvement and introduces a frequency band with a TL deficit at higher frequencies. To improve the TL performance of the partition without adding mass, a Helmholtz resonator can be embedded into the cantilever resonator. This work aims to provide a deeper understanding into the design process of meta-partitions with cantilever-Helmholtz resonators by presenting sensitivity study results on the TL improvement and bandwidth through various input design parameters to an analytical model of the meta-partition. The TL of the meta-partition is predicted using the transfer matrix method, where the partition is represented as an effective medium with frequency dependent mass density and bulk modulus. With this work, guidelines on selecting certain values for each parameter are recommended to maximise the performance of this novel meta-partition design.

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Published date: 19 March 2025

Identifiers

Local EPrints ID: 502545
URI: http://eprints.soton.ac.uk/id/eprint/502545
PURE UUID: 0bb626fe-e787-4a83-8fc1-a59ef0a0fc7f
ORCID for Felix Langfeldt: ORCID iD orcid.org/0000-0003-2380-2746

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Date deposited: 30 Jun 2025 18:26
Last modified: 03 Jul 2025 02:31

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Contributors

Author: Kenneth Leung
Author: Felix Langfeldt ORCID iD

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