Multidimensional characterisation of time-dependent image data: A case study for the peripheral nervous system in ageing mice

IF 0.8 4区 计算机科学 Q4 IMAGING SCIENCE & PHOTOGRAPHIC TECHNOLOGY Image Analysis & Stereology Pub Date : 2021-07-09 DOI:10.5566/ias.2499
Matthias Weber, T. Wilhelm, Volker Schmidt
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引用次数: 0

Abstract

Segmentation of µm-resolution image data of irregularly shaped objects poses challenges to existing segmentation algorithms. This is especially true, when imperfections like noise, uneven lightning or traces of sample preparation are present in the image data. In this paper, considering electron micrographs of femoral quadriceps nerve sections of mice, a segmentation method to extract single axons surrounded by myelin sheaths is developed which is able to cope with various imperfections and artefacts. This approach successfully combines established methods like local thresholding and marker-based watershed transform to achieve a reliable segmentation of the given data. Indeed, the resulting segmentation map can be used to quantitatively determine geometrical characteristics of the axons and myelin sheaths. This is exemplified by modelling the joint probability distribution of axon area and myelin sphericity using a parametric copula approach, and by analysing the evolution of the model parameters for image data obtained from mice of different ages.
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时间相关图像数据的多维特征:衰老小鼠周围神经系统的案例研究
微米分辨率不规则形状物体图像数据的分割对现有的分割算法提出了挑战。当图像数据中存在噪声、不均匀闪电或样品制备痕迹等缺陷时,尤其如此。本文结合小鼠股四头肌神经切片的电子显微照片,提出了一种提取髓鞘包围的单个轴突的分割方法,该方法能够处理各种缺陷和伪影。该方法成功地结合了局部阈值分割和基于标记的分水岭变换等已有方法,实现了对给定数据的可靠分割。事实上,所得到的分割图可以用来定量地确定轴突和髓鞘的几何特征。通过使用参数联结方法对轴突面积和髓磷脂球形度的联合概率分布进行建模,并通过分析从不同年龄的小鼠获得的图像数据的模型参数的演变来证明这一点。
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来源期刊
Image Analysis & Stereology
Image Analysis & Stereology MATERIALS SCIENCE, MULTIDISCIPLINARY-MATHEMATICS, APPLIED
CiteScore
2.00
自引率
0.00%
发文量
7
审稿时长
>12 weeks
期刊介绍: Image Analysis and Stereology is the official journal of the International Society for Stereology & Image Analysis. It promotes the exchange of scientific, technical, organizational and other information on the quantitative analysis of data having a geometrical structure, including stereology, differential geometry, image analysis, image processing, mathematical morphology, stochastic geometry, statistics, pattern recognition, and related topics. The fields of application are not restricted and range from biomedicine, materials sciences and physics to geology and geography.
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