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Robustness and Modularity of 2-Dimensional Size Functions - An Experimental Study

机译:二维尺寸函数的鲁棒性和模块化-实验研究

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This paper deals with the concepts of 2-dimensional size function and 2-dimensional matching distance. These are two ingredients of (2-dimensional) Size Theory, a geometrical/topological approach to shape analysis and comparison. 2-dimensional size functions are shape descriptors providing a signature of the shapes under study, while the 2-dimensional distance is the tool to compare them. The aim of the present paper is to validate, through some experiments on 3D-models, a computational framework recently introduced to deal with 2-dimensional Size Theory. We will show that the cited framework is modular and robust with respect to noise, non-rigid and non-metric-preserving shape transformations. The proposed framework allows us to improve the ability of 2-dimensional size functions in discriminating between shapes.
机译:本文讨论了二维尺寸函数和二维匹配距离的概念。这是(二维)尺寸理论的两个要素,这是一种用于形状分析和比较的几何/拓扑方法。二维尺寸函数是形状描述符,提供了所研究形状的特征,而二维距离是比较它们的工具。本文的目的是通过在3D模型上进行的一些实验来验证最近引入的用于处理二维尺寸理论的计算框架。我们将显示,所引用的框架在噪声,非刚性和非度量保留形状转换方面具有模块化和鲁棒性。所提出的框架使我们能够提高二维尺寸函数在区分形状方面的能力。

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