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Morphological local monotonicity for multiscale image segmentation.

机译:用于多尺度图像分割的形态学局部单调性。

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摘要

In this dissertation, a new method for multiscale segmentation of digital imagery is introduced. Image segmentation is the spatial partitioning of an image into a set of meaningful regions and is a crucial process in many image and video based applications. The method introduced here is based upon a new scale-space theory and a related multiscale edge detection algorithm. Segmentation is accomplished through a novel combination of multiscale edge information, with application to the problem of cell segmentation in microscopy.; The scale-space theory exploits the relationship between local monotonicity and mathematical morphology. In previous work, the degree of local monotonicity has been defined as a smoothness parameter of one-dimensional (1-D) signals. Here, the definition is extended to higher dimensions for application to digital image processing. Through the use of mathematical morphology, a theory of signal scale is developed wherein a signal is smoothed to a specified degree of local monotonicity. Within the scale-space, scaled edge detection operators are defined that exploit the properties of local monotonicity. The edge detection algorithm can be interpreted as the morphological analogy to the Laplacian of Gaussian method. This morphological version is advantageous for image processing due to the explicit treatment of non-ideal or step-like edges, which we define here. The edge detection theory is then incorporated into a novel multiscale segmentation algorithm. The segmentation is proposed as an enhancement of the standard watershed method, which partitions a topological relief representing edge strength and has the advantage of automatically producing closed region contours, This formulation integrates the assumptions of multiscale local monotonicity into an edge-based segmentation technique, which requires a modicum of user-defined parameters (scales of interest and a scale-independent edge threshold) and may be generalized to multispectral and multidimensional imagery.; Experimental results are shown for grayscale edge detection and image segmentation, with emphasis on the application to cell segmentation of 2-D microscopy imagery. Comparisons to previous methods are shown in terms of the Pratt figure of merit utilizing ground truth data, showing the advantages of the proposed method.
机译:本文介绍了一种数字图像多尺度分割的新方法。图像分割是将图像空间划分为一组有意义的区域,并且在许多基于图像和视频的应用程序中是至关重要的过程。这里介绍的方法基于新的尺度空间理论和相关的多尺度边缘检测算法。通过多尺度边缘信息的新颖组合来实现分割,并将其应用于显微镜中的细胞分割问题。尺度空间理论利用了局部单调性与数学形态之间的关系。在先前的工作中,局部单调度已定义为一维(1-D)信号的平滑度参数。在此,将定义扩展到更高的维度,以应用于数字图像处理。通过使用数学形态学,开发了一种信号标度理论,其中信号被平滑到指定的局部单调程度。在比例空间内,定义了利用局部单调性的可缩放边缘检测算子。边缘检测算法可以解释为高斯方法的拉普拉斯算术的形态类比。由于我们明确定义了非理想或阶梯状边缘,因此这种形态学版本对图像处理非常有利。然后将边缘检测理论合并到一种新颖的多尺度分割算法中。提出分割是对标准分水岭方法的增强,该方法对代表边缘强度的拓扑浮雕进行了分割,并具有自动生成封闭区域轮廓的优势。此公式将多尺度局部单调性的假设整合到基于边缘的分割技术中,需要少量用户定义的参数(感兴趣的比例和与比例无关的边缘阈值),并且可以推广到多光谱和多维图像。显示了用于灰度边缘检测和图像分割的实验结果,重点是在二维显微镜图像的细胞分割中的应用。通过使用地面真实数据的普拉特品质因数显示了与先前方法的比较,显示了所提出方法的优势。

著录项

  • 作者

    Bosworth, Joseph Herrick.;

  • 作者单位

    University of Virginia.;

  • 授予单位 University of Virginia.;
  • 学科 Engineering Electronics and Electrical.
  • 学位 Ph.D.
  • 年度 2002
  • 页码 238 p.
  • 总页数 238
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 无线电电子学、电信技术;
  • 关键词

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