کد مقاله | کد نشریه | سال انتشار | مقاله انگلیسی | نسخه تمام متن |
---|---|---|---|---|
445202 | 693154 | 2011 | 16 صفحه PDF | دانلود رایگان |
Kernel regression is a non-parametric estimation technique which has been successfully applied to image denoising and enhancement in recent times. Magnetic resonance 3D image denoising has two features that distinguish it from other typical image denoising applications, namely the tridimensional structure of the images and the nature of the noise, which is Rician rather than Gaussian or impulsive. Here we propose a principled way to adapt the general kernel regression framework to this particular problem. Our noise removal system is rooted on a zeroth order 3D kernel regression, which computes a weighted average of the pixels over a regression window. We propose to obtain the weights from the similarities among small sized feature vectors associated to each pixel. In turn, these features come from a second order 3D kernel regression estimation of the original image values and gradient vectors. By considering directional information in the weight computation, this approach substantially enhances the performance of the filter. Moreover, Rician noise level is automatically estimated without any need of human intervention, i.e. our method is fully automated. Experimental results over synthetic and real images demonstrate that our proposal achieves good performance with respect to the other MRI denoising filters being compared.
Second order kernel regression provides pilot estimations of the original image and the 3D gradient, which are used to guide the zeroth order kernel regression filter.Figure optionsDownload high-quality image (233 K)Download as PowerPoint slideResearch highlights
► Zeroth and second order kernel regression are combined to denoise 3D MRIs.
► Second order kernel regression produces an estimation of the original image and the 3D gradient.
► Local directional information is integrated into zeroth order kernel regression.
► Future work includes searching for other suitable local features.
Journal: Medical Image Analysis - Volume 15, Issue 4, August 2011, Pages 498–513