Postreconstruction filtering of 3D PET images by using weighted higher-order singular value decomposition.
Postreconstruction filtering of 3D PET images by using weighted higher-order singular value decomposition.
复制标题
使用加权高阶奇异值分解对 3D PET 图像进行重建后滤波
DOI:
10.1186/s12938-016-0221-y
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发表时间:
2016-08-27
影响因子:
3.9
通讯作者:
Tian J
中科院分区:
文献类型:
--
作者:
Liu H;Wang K;Tian J
BackgroundPositron emission tomography (PET) always suffers from high levels of noise due to the constraints of the injected dose and acquisition time, especially in the studies of dynamic PET imaging. To improve the quality of PET image, several approaches have been introduced to suppress noise. However, traditional filters often blur the image edges, or erase small detail, or rely on multiple parameters. In order to solve such problems, nonlocal denoising methods have been adapted to denoise PET images.MethodsIn this paper, we propose to use the weighted higher-order singular value decomposition for PET image denoising. We first modeled the noise in the PET image as Poisson distribution. Then, we transformed the noise to an additive Gaussian noise by use of the anscombe root transformation. Finally, we denoised the transformed image using the proposed higher-order singular value decomposition (HOSVD)-based algorithms. The denoised results were compared with results from some general filters by performing physical phantom and mice studies.ResultsCompared to other commonly used filters, HOSVD-based denoising algorithms can preserve boundaries and quantitative accuracy better. The spatial resolution and the low activity features in PET image also can be preserved by use of HOSVD-based methods. Comparing with the standard HOSVD-based algorithm, the proposed weighted HOSVD algorithm can suppress the stair-step artifact, and the time-consumption is about half of that needed by the Wiener-augmented HOSVD algorithm.ConclusionsThe proposed weighted HOSVD denoising algorithm can suppress noise while better preserving of boundary and quantity in PET images.
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发表时间:
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影响因子:
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