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Boundary element analysis of bar silencers using the scattering matrix with two-dimensional finite element modes

Producción científica: Articlerevisión exhaustiva

9 Citas (Scopus)

Resumen

Bar silencers used in industry may consist of a large array of rectangular or round bars packed in a rectangular lattice arrangement. Due to the size of the lattice, normally only a single unit that represents a building block for the lattice is isolated for analysis purposes. Even with one isolated unit, the inlet and the outlet are still quite large, and the plane-wave cutoff frequency can be very low. Therefore, higher-order modes must be considered at the inlet and outlet in order to calculate the transmission loss. This paper uses the recently developed “impedance-to-scattering matrix method” to convert the element-based impedance matrix into the mode-based scattering matrix for transmission loss calculation. Depending on the shape of the inlet and outlet, it may not always be possible to find an analytical expression of the modes needed for the modal expansion. In this paper, the two-dimensional finite element method is used to extract the eigenvalues and the eigenvectors of the inlet/outlet cross section. The eigenvectors are then used in the modal expansion to convert the impedance matrix into the scattering matrix. Test cases include several commonly used inlet and outlet configurations, such as rectangular, circular and triangular cross sections.

Idioma originalEnglish
Páginas (desde-hasta)100-106
Número de páginas7
PublicaciónEngineering Analysis with Boundary Elements
Volumen74
DOI
EstadoPublished - ene 1 2017

Nota bibliográfica

Publisher Copyright:
© 2016

Financiación

The research was partially supported by the Vibro-Acoustics Consortium. L. Yang was supported by China Scholarship Council for his study at the University of Kentucky as a visiting graduate student.

Financiadores
Vibro-Acoustics Consortium
China Scholarship Council

    ASJC Scopus subject areas

    • Analysis
    • General Engineering
    • Computational Mathematics
    • Applied Mathematics

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