
Theoretical Model of Scattering from Serrated Flat Plate
In this paper we will present a theoretical model to study sound scattering from the most simplified airfoil (a semi-infinite flat plate) but with serrations. The key contribution of our work is the analytical description of the acoustic scattering effect of serrations by incorporating
Fourier series expansion and Wiener-Hopf method. In particular, we describe periodical variations of the serrations by using Fourier series that accurately represent the geometrical layout of serrations in the lateral direction. Then, a Wiener-Hopf based theoretical model will be established
to analytical examine the scattered sound field from the serrated plate. The associated matrix Wiener-Hopf kernel will be given and a closed-form solution could be obtained after adopting a couple of appropriate approximations. Some primitive numerical tests are being performed to validate
the proposed theoretical model, which, then, will be used to study more complicated and interesting layouts of serrations. The whole work should be of practical importance in the development of silent aircraft and more details will be given in the final paper.
The requested document is freely available to subscribers. Users without a subscription can purchase this article.
- Sign in below if you have already registered for online access
Sign in
Document Type: Research Article
Publication date: 21 August 2016
The Noise-Con conference proceedings are sponsored by INCE/USA and the Inter-Noise proceedings by I-INCE. NOVEM (Noise and Vibration Emerging Methods) conference proceedings are included. All NoiseCon Proceedings one year or older are free to download. InterNoise proceedings from outside the USA older than 10 years are free to download. Others are free to INCE/USA members and member societies of I-INCE.
- Membership Information
- INCE Subject Classification
- Ingenta Connect is not responsible for the content or availability of external websites
- Access Key
- Free content
- Partial Free content
- New content
- Open access content
- Partial Open access content
- Subscribed content
- Partial Subscribed content
- Free trial content