Fast Transforms for Acoustic Imaging-Part I: Theory
Contribuinte(s) |
UNIVERSIDADE DE SÃO PAULO |
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Data(s) |
18/10/2012
18/10/2012
2011
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Resumo |
The classical approach for acoustic imaging consists of beamforming, and produces the source distribution of interest convolved with the array point spread function. This convolution smears the image of interest, significantly reducing its effective resolution. Deconvolution methods have been proposed to enhance acoustic images and have produced significant improvements. Other proposals involve covariance fitting techniques, which avoid deconvolution altogether. However, in their traditional presentation, these enhanced reconstruction methods have very high computational costs, mostly because they have no means of efficiently transforming back and forth between a hypothetical image and the measured data. In this paper, we propose the Kronecker Array Transform ( KAT), a fast separable transform for array imaging applications. Under the assumption of a separable array, it enables the acceleration of imaging techniques by several orders of magnitude with respect to the fastest previously available methods, and enables the use of state-of-the-art regularized least-squares solvers. Using the KAT, one can reconstruct images with higher resolutions than was previously possible and use more accurate reconstruction techniques, opening new and exciting possibilities for acoustic imaging. Sao Paulo Research Foundation (FAPESP) National Council for Scientific and Technological Development (CNPq) |
Identificador |
IEEE TRANSACTIONS ON IMAGE PROCESSING, v.20, n.8, p.2229-U316, 2011 1057-7149 http://producao.usp.br/handle/BDPI/18617 10.1109/TIP.2011.2118220 |
Idioma(s) |
eng |
Publicador |
IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC |
Relação |
Ieee Transactions on Image Processing |
Direitos |
restrictedAccess Copyright IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC |
Palavras-Chave | #Acoustic imaging #array imaging #array processing #fast transform #regularized least squares #sparse reconstruction #SIGNAL RECONSTRUCTION #SOURCE LOCALIZATION #ARRAYS #ALGORITHMS #LOCATION #MATRIX #Computer Science, Artificial Intelligence #Engineering, Electrical & Electronic |
Tipo |
article original article publishedVersion |