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Image segmentation using the student's t-test and the divergence of direction on spherical regions

机译:使用学生t检验的图像分割和球面区域方向的发散

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We have developed a new framework for analyzing images called Shells and Spheres (SaS) based on a set of spheres with adjustable radii, with exactly one sphere centered at each image pixel. This set of spheres is considered optimized when each sphere reaches, but does not cross, the nearest boundary of an image object. Statistical calculations at varying scale are performed on populations of pixels within spheres, as well as populations of adjacent spheres, in order to determine the proper radius of each sphere. In the present work, we explore the use of a classical statistical method, the student's t-test, within the SaS framework, to compare adjacent spherical populations of pixels. We present results from various techniques based on this approach, including a comparison with classical gradient and variance measures at the boundary. A number of optimization strategies are proposed and tested based on pairs of adjacent spheres whose size are controlled in a methodical manner. A properly positioned sphere pair lies on opposite sides of an object boundary, yielding a direction function from the center of each sphere to the boundary point between them. Finally, we develop a method for extracting medial points based on the divergence of that direction function as it changes across medial ridges, reporting not only the presence of a medial point but also the angle between the directions from that medial point to the two respective boundary points that make it medial. Although demonstrated here only in 2D, these methods are all inherently n-dimensional.
机译:我们已经开发了一种用于分析图像的新框架,称为Shells and Spheres(SaS),它基于一组半径可调的球体,每个球体的中心都有一个球体。当每个球体到达但不与图像对象的最近边界交叉时,就认为这组球体已优化。为了确定每个球体的正确半径,对球体内的像素数量以及相邻球体的数量进行不同比例的统计计算。在当前的工作中,我们探索了在SaS框架内使用经典统计方法(学生t检验)来比较相邻的球形像素群体。我们介绍了基于此方法的各种技术的结果,包括与边界处的经典梯度和方差度量进行比较。基于对有序控制大小的相邻球体对,提出并测试了许多优化策略。正确放置的球对位于对象边界的相对两侧,从而产生从每个球的中心到它们之间的边界点的方向函数。最后,我们开发了一种基于方向函数在整个中间脊上变化时的发散度来提取中间点的方法,不仅报告了中间点的存在,而且还报告了从该中间点到两个各自边界的方向之间的夹角使其成为内侧的要点。尽管此处仅以2D演示,但这些方法本质上都是n维的。

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