两点相关作为组织学图像的特征:特征空间结构与相关更新。

Lee Cooper, Joel Saltz, Raghu Machiraju, Kun Huang
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引用次数: 8

摘要

组织切片的分割是组织和细胞结构形态学分析的必要步骤。以往的研究已经证明了两点相关函数(TPCF)作为组织分割特征的潜力,但是对特征空间的理解还不够好,并且缺乏计算方法。本文阐述了TPCF特征空间的几个基本方面,并提出了一种快速的确定性特征计算算法。尽管TPCF特征空间具有高维性,但不同组织对应的特征表现为低维流形特征。强调了TPCF和常见的共现矩阵之间的关系,并表明昂贵的相互关联对于实现准确的分割是不必要的。在计算方面,提出了基于相关算子线性度的相关更新方法,并证明该方法比频域计算方法的速度提高了67X。在多个组织和自然纹理图像上展示了分割结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Two-Point Correlation as a Feature for Histology Images: Feature Space Structure and Correlation Updating.

Two-Point Correlation as a Feature for Histology Images: Feature Space Structure and Correlation Updating.

Two-Point Correlation as a Feature for Histology Images: Feature Space Structure and Correlation Updating.

Two-Point Correlation as a Feature for Histology Images: Feature Space Structure and Correlation Updating.

The segmentation of tissues in whole-slide histology images is a necessary step for the morphological analyses of tissues and cellular structures. Previous works have demonstrated the potential of two-point correlation functions (TPCF) as features for tissue segmentation, however the feature space is not yet well understood and computational methods are lacking. This paper illustrates several fundamental aspects of TPCF feature space and contributes a fast algorithm for deterministic feature computation. Despite the high-dimensionality of TPCF feature space, the features corresponding to different tissues are shown to be characterized by low-dimensional manifolds. The relationship between TPCF and the familiar co-occurrence matrix is highlighted, and it is shown that costly cross correlations are not necessary to achieve an accurate segmentation. For computation, the method of correlation updating, based on the linearity of the correlation operator, is proposed and shown to achieve up to a 67X speedup over frequency domain computation methods. Segmentation results are demonstrated on multiple tissues and natural texture images.

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