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Mobile wavelet method: application to active contour modeling and surface reconstruction

机译:移动小波方法:在主动轮廓建模和曲面重构中的应用

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Abstract: Deterministic hierarchical approaches in image analysiscomprise two major sub-classes: the multiresolutionapproach and the scale-space representation. Bothapproaches require either a coarse-to-fine explorationof the hierarchical structure, or a careful selectionof a single analysis parameter, but neither one takesfull advantage of the hierarchical structure (the endresult is obtained at only one analysis level). Toovercome this limitation, we propose an explicithierarchical-based model in which any image primitiveis expressed as a finite sum of mobile wavelets (MW),which are defined as wavelets whose dilation,translation and amplitude parameters are allowed tovary. This description derives from an adaptivediscretization of the continuous, inverse wavelettransform. First, the MW-based representation is usedwithin the framework of active contour modeling. Theprimitive corresponds to a deformable, parametrizedcurve expressed as a sum of MWs. The initial curve isrefined by updating the three parameters of each MW inorder to minimize the intensity gradient along theactive contour. Surface reconstruction is alsoaddressed by the MW approach. In this case, theprimitive, the intensity function, is expressed as asum of MW whose associated parameters are estimatedfrom the noisy data by minimizing a regularizing energyfunctional. !37
机译:摘要:图像分析中的确定性分层方法包括两个主要子类:多分辨率方法和比例空间表示。两种方法都需要对层次结构进行从粗到精的探索,或者需要仔细选择单个分析参数,但是没有一种方法可以充分利用层次结构的优势(最终结果只能在一个分析级别获得)。为了克服这一局限性,我们提出了一个基于显式分层的模型,在该模型中,任何图像基元都表示为移动小波(MW)的有限总和,移动小波(MW)定义为允许扩展,平移和幅度参数变化的小波。该描述源自连续逆小波变换的自适应离散化。首先,在主动轮廓建模的框架内使用基于MW的表示。本原对应于一个可变形的,参数化的曲线,表示为MW的总和。通过更新每个兆瓦的三个参数来细化初始曲线,以最小化沿活动轮廓线的强度梯度。 MW方法也解决了表面重建问题。在这种情况下,原始函数(强度函数)表示为MW的和,其相关参数是通过最小化正则化能量函数从噪声数据中估算得到的。 !37

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