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Novel Theory and Methods for Tensor Scale: A Local Morphometric Parameter

机译:张量尺度的新理论和方法:局部形态参数

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Scale is a widely used notion in image analysis that evolved in the form of scale-space theory whose key idea is to represent and analyze an image at various resolutions. Recently, the notion of space-variant scale has drawn significant research interest. Previously, we introduced local morphometric scale using a spherical model whose major limitation was that it ignored orientation and anisotropy making it suboptimal in many biomedical imaging applications where structures are inherently anisotropic and have mixed orientations. Here, we introduce a new idea of local scale, called tensor scale, which, at any image location, is the parametric representation of the largest ellipse (in 2D) or ellipsoid (in 3D) centered at that location that is contained in the same homogeneous region. Tensor scale is useful in spatially adapting neighborhood and controlling parameters in a space-variant and anisotropic fashion complying with orientation, anisotropy, and thickness of local structures. Results of the method on several 2D images are presented and a few experiments are conducted to examine its behavior under rotation, varying pixel size, background inhomogeneity, and noise and blurring. Similarity of tensor scale images computed from multi-protocol images is studied.
机译:比例尺是图像分析中广泛使用的概念,它以比例空间理论的形式发展,其主要思想是以各种分辨率表示和分析图像。近来,空间变尺度的概念引起了极大的研究兴趣。以前,我们使用球形模型引入了局部形态计量标度,其主要局限性是它忽略了方向和各向异性,从而使它在许多生物医学成像应用中都不理想,在这些应用中,结构固有的各向异性并且具有混合的方向。在这里,我们介绍一种称为局部张量标尺的局部标尺的新思想,该标尺在任何图像位置上都是以同一位置包含的最大椭圆(2D)或椭球(3D)为参数的表示形式均匀区域。张量标尺在空间上适应邻域并以符合局部结构的方向,各向异性和厚度的空间变异和各向异性的方式控制参数时很有用。给出了该方法在几张2D图像上的结果,并进行了一些实验以检查其在旋转,像素大小变化,背景不均匀以及噪声和模糊的情况下的行为。研究了由多协议图像计算得到的张量尺度图像的相似性。

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