Intensidade acústica útil: um novo método para identificação de regiões radiantes em superfícies com geometrias arbitrárias

• Autor(a) principal: Corrêa Junior, Cleber de Almeida
• Data de Publicação: 2012
• Tipo de documento: Tese
• Idioma: por
• Título da fonte: Biblioteca Digital de Teses e Dissertações da UERJ
• Texto Completo: http://www.bdtd.uerj.br/handle/1/13647
• topic: Useful intensity; Supersonic intensity; Sound source identification; Sound radiation; Boundary element method; Intensidade supersônica; Intensidade acústica útil; Operador de potência; Radiação sonora; Abordagem de Fourier; Elementos de contorno; CNPQ::CIENCIAS EXATAS E DA TERRA::MATEMATICA::MATEMATICA APLICADA

This work describes the theory necessary to obtain the greatness called supersonic intensity, which aims to identify the regions of a sound source that effectively contribute to the sound power radiated, filtering recirculating and evanescent sound waves. The Fourier approach to obtain the supersonic intensity in sources having separable geometries, and the existent numerical formulation to obtain an equivalent to supersonic intensity on noise sources with arbitrary geometry. This work presents a new numeric technique for the computation of the numerical equivalent to the supersonic acoustic intensity. The technique provides the identification of the regions of a noise source with arbitrary geometry that effectively contribute to the sound power radiated to the far field by filtering recirculating and evanescent sound waves. The proposed technique is entirely formulated on the vibrating surface. The acoustic power radiated is obtained through a numerical operator that relates it with the distribution of superficial normal velocity, which is obtained by the boundary element method. Such power operator, possesses the property of being Hermitian. The advantage of this characteristic is that their eigenvalues are real and their eigenvectors form an orthonormal set for the velocity distribution. It is applied to the power operator the decomposition in eigenvalues and eigenvectors, becoming possible to compute the numerical equivalent to the supersonic intensity, called here useful intensity, after applying a cutoff criterion to remove the non propagating components. Some numerical tests confirming the effectiveness of the convergence criterions are presented. Examples of the application of the useful intensity technique in vibrating surfaces such as a plate, a cylinder with flat caps and an automotive muffler are presented and the numerical results are discussed, showing that the useful intensity brings, as additional benefit, a reduction of the computational effort, when compared to existent numerical technique.