首页> 外文会议>Transactions on computational science XIX : Special issue on computer graphics >2.5D Extension of Neighborhood Filters for Noise Reduction in 3D Medical CT Images
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2.5D Extension of Neighborhood Filters for Noise Reduction in 3D Medical CT Images

机译:2.5D扩展的邻域滤波器可减少3D医学CT图像中的噪声

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Noise in 3D computer tomography (CT) images is close to white and becomes large when patient radiation doses are reduced. We propose two methods for noise reduction in CT images: 3D extension of fast rank algorithms (Rank-2.5D) and 3D extension of a non-local means algorithm (NLM-2.5D). We call both our algorithms "2.5D" because the extended NLM algorithm is slightly asymmetric by slice axes, while our Rank algorithms, being fully symmetric mathematically and by results, have some implementation asymmetry. A comparison of the methods is presented. It is shown that NLM-2.5D method has the best quality, but is computationally expensive: its complexity quickly rises as a function of the neighborhood size, while Rank-2.5D only shows linear growth. Another contribution of this paper is a modified multiscale histogram representation in memory with a tree-like structure. This dramatically reduces memory requirements and makes it possible to process 16-bit DICOM data with full accuracy. Artificial test sequences are used for signal-to-noise performance measurements, while real CT scans are used for visual assessment of results. We also propose two new measures for no-reference denoising quality assessment based on the autocorrelation coefficient and entropy: both measures analyze randomness of the difference between noisy and filtered images.
机译:3D计算机断层扫描(CT)图像中的噪声接近白色,并且当减少患者的辐射剂量时会变得很大。我们提出了两种用于CT图像降噪的方法:快速秩算法的3D扩展(Rank-2.5D)和非局部均值算法的3D扩展(NLM-2.5D)。我们将这两种算法都称为“ 2.5D”,因为扩展的NLM算法在切片轴上稍微不对称,而我们的Rank算法在数学上和结果上都是完全对称的,在实现上有些不对称。给出了方法的比较。结果表明,NLM-2.5D方法具有最佳质量,但计算量大:其复杂度随邻域大小而快速增加,而Rank-2.5D仅显示线性增长。本文的另一个贡献是使用树状结构修改了内存中的多尺度直方图表示形式。这极大地减少了内存需求,并可以完全准确地处理16位DICOM数据。人工测试序列用于信噪比性能测量,而真实的CT扫描用于视觉评估结果。我们还提出了两种基于自相关系数和熵的无参考降噪质量评估新方法:这两种方法都可以分析噪声图像和滤波图像之间差异的随机性。

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