4.7 Article

Formulation and validation of the shift cell technique for acoustic applications of poro-elastic materials described by the Biot theory

期刊

出版社

ACADEMIC PRESS LTD- ELSEVIER SCIENCE LTD
DOI: 10.1016/j.ymssp.2020.107089

关键词

Vibroacoustics; Biot theory of poro-elasticity; Shift cell; FEM; Dispersion diagram

资金

  1. European Union [675441]
  2. Marie Curie Actions (MSCA) [675441] Funding Source: Marie Curie Actions (MSCA)

向作者/读者索取更多资源

Incorporating vibroacoustic treatments using poro-elastic media with periodic inclusions at early stages of product development is an effective strategy for achieving lightweight sound packages. This approach can have significant applications in transportation, energy, and civil engineering fields. The study successfully validates the use of the shift cell operator approach for investigating dispersion characteristics in periodic poro-elastic media.
The inclusion of vibroacoustic treatments at early stage of product development through the use of poro-elastic media with periodic inclusions, which exhibit proper dynamic filtering effects, is a powerful strategy for the achievement of lightweight sound packages and represents a convenient solution for manufacturing aspects. This can have different applications in transportation (aerospace, automotive, railway), energy and civil engineering fields, where weight, space and vibroacoustic comfort are still critical challenges. This paper develops the shift cell operator approach as a numerical tool to investigate the dispersion characteristics of periodic poro-elastic media. It belongs to the class of the k(co) (wave number as a function of the angular frequency) methods and leads to a quadratic eigenvalue problem, even when considering frequency-dependent materials, contrarily to the co(k) approach that would lead to a non-linear eigenvalue problem for frequency-dependent materials. The full formulation is detailed and the approach is successfully validate for a homogeneous poro-elastic material and a more complex periodic system containing periodic perfectly rigid circular inclusions. (C) 2020 Elsevier Ltd. All rights reserved.

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