Details

Autor(en) / Beteiligte

• Bouhrara, Mustapha
• Bonny, Jean-Marie
• Ashinsky, Beth G.
• Maring, Michael C.
• Spencer, Richard G.

Titel

Noise Estimation and Reduction in Multispectral Magnetic Resonance Images

Ist Teil von

• IEEE transactions on medical imaging, 2016-08, Vol.36 (1), p.181-193

Erscheinungsjahr

2016

Quelle

IEEE/IET Electronic Library

Beschreibungen/Notizen

• Denoising of magnetic resonance (MR) images enhances diagnostic accuracy, the quality of image manipulations such as registration and segmentation, and parameter estimation. The first objective of this paper is to introduce a new, high-performance, nonlocal filter for noise reduction in MR image sets consisting of progressively-weighted, that is, multispectral, images. This filter is a multispectral extension of the nonlocal maximum likelihood filter (NLML) combining both spatial and spectral information, that is, signal intensities across multiple image weightings, to perform efficient denoising. Performance was evaluated on synthetic and in-vivo T 2 - and T 1 -weighted brain imaging data, and compared to the nonlocal-means (NLM) and its multispectral version, that is, MS-NLM, and the nonlocal maximum likelihood (NLML) filters. Visual inspection of filtered images and quantitative analyses showed that all filters provided substantial reduction of noise. Further, as expected, the use of multispectral information improves filtering quality. In addition, numerical and experimental analyses indicated that the new multispectral NLML filter, MS-NLML, demonstrated markedly less blurring and loss of image detail than seen with the other filters evaluated. In addition, since noise standard deviation (SD) is an important parameter for all of those nonlocal filters, a multispectral extension of the method of maximum likelihood estimation (MLE) of noise amplitude is presented and compared to both local and nonlocal MLE methods. Numerical and experimental analyses indicated the superior performance of this multispectral method for estimation of noise SD.