三维共聚焦荧光显微镜的无监督噪声去除算法

Badrinath Roysam , Anoop K. Bhattacharjya , Chukka Srinivas , Donald H. Szarowski , James N. Turner
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引用次数: 13

摘要

算法提出了有效抑制量子噪声伪影,这是固有的三维共聚焦荧光显微镜图像的扩展空间对象,如神经元。这些算法的具体进展如下:(i)它们结合了图像场的自动和模式约束的三维分割,并使用它将任何平滑限制在指定图像区域的内部,从而避免了与传统降噪算法不可避免地相关的模糊;(ii)它们是“无监督的”,因为它们自动估计和适应显微镜数据中未知的空间和时间变化的噪声水平。快速计算是通过并行计算方法实现的,而不是通过算法或建模妥协。利用空间非均匀泊松点过程的混合来模拟量子噪声伪像。每个组成过程的强度被限制在特定的间隔内。使用一组分割和边缘位置变量来确定混合过程的强度。利用该模型,将噪声去除过程表述为混合泊松点过程的分割标签、边缘位置和强度的联合最优估计,并结合随机先验和句法模式约束。计算迭代地进行,从一组近似的用户提供的,或对底层随机过程参数的默认初始猜测开始。期望最大化算法用于获得这些参数的更精确的特征,然后将其输入到联合估计算法中。以处理后的小鼠海马神经元三维图像的立体效果图为例,证明了该方法的有效性。处理后的图像表现出增加的对比度和显著的平滑和背景强度的降低,同时避免任何模糊的前景神经元结构。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Unsupervised noise removal algorithms for three-dimensional confocal fluorescence microscopy

Algorithms are presented for effective suppression of the quantum noise artifact that is inherent to three-dimensional confocal fluorescence microscopy images of extended spatial objects such as neurons. The specific advances embodied in these algorithms are as follows: (i) they incorporate an automatic and pattern-constrained three-dimensional segmentation of the image field, and use it to limit any smoothing to the interiors of specified image regions and hence avoid the blurring that is inevitably associated with conventional noise removal algorithms; (ii) they are ‘unsupervised’ in the sense that they automatically estimate and adapt to the unknown spatially and temporally varying noise level in the microscopy data. Fast computation is achieved by parallel computation methods, rather than by algorithmic or modelling compromises.

The quantum noise artifact is modelled using a mixture of spatially non-homogeneous Poisson point processes. The intensity of each component process is constrained to lie in specific intervals. A set of segmentation and edge-site variables are used to determine the intensity of the mixture process. Using this model, the noise-removal process is formulated as the joint optimal estimation of the segmentation labels, edge-sites and intensity of the mixture Poisson point process, subject to a combination of stochastic priors and syntactic pattern constraints. The computations proceed iteratively, starting from a set of approximate user-supplied, or default initial guesses of the underlying random process parameters. An Expectation Maximization algorithm is used to obtain a more precise characterization of these parameters, that are then input to a joint estimation algorithm.

Stereoscopic renderings of processed three-dimensional images of murine hippocampal neurons are presented to demonstrate the effectiveness of the method. The processed images exhibit increased contrast and significant smoothing and reduction of the background intensity while avoiding any blurring of the foreground neuronal structures.

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