子集整经:有切口的橡胶板

Landau P., Schwartz E.
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引用次数: 7

摘要

图像翘曲,通常被称为“橡皮板”,表示将域图像空间变形为范围图像空间。本文描述了一种技术,它扩展了橡胶板变换的定义,允许多边形区域被翘曲成其自身的一个或多个子集,其中这些子集可以是多重连通的。为此,它使用基于广义Voronoi图的技术,在域图像中构造了一组“裂缝”,这些裂缝对应于范围图像中的不连续和凹陷。将内轴的概念扩展到描述多边形的内、外内等高线。将多边形区域分解为环形子区域,并引入路径同伦来描述环形子区域。这些结构激发了梯子的定义,它指导了网格点对的构造,这是影响经纱本身所必需的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Subset Warping: Rubber Sheeting with Cuts

Image warping, often referred to as "rubber sheeting," represents the deformation of a domain image space into a range image space. In this paper, a technique which extends the definition of a rubber-sheet transformation to allow a polygonal region to be warped into one or more subsets of itself, where the subsets may be multiply connected, is described. To do this, it constructs a set of "slits" in the domain image, which correspond to discontinuities and concavities in the range image, using a technique based on generalized Voronoi diagrams. The concept of medial axis is extended to describe inner and outer medial contours of a polygon. Polygonal regions are decomposed into annular subregions, and path homotopies are introduced to describe the annular subregions. These constructions motivate the definition of a ladder, which guides the construction of grid point pairs necessary to effect the warp itself.

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