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Taylor models and affine arithmetics-towards a more sophisticated use of reliable methods in computer graphics

机译:泰勒模型和仿射氧化术 - 朝着更复杂的计算机图形中使用可靠的方法

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A critical discussion of existing applications of reliable methods in computer graphics and the fact that one of the key applications of reliable arithmetics in computer graphics is its use for range analysis provokes a reconsideration of existing ideas of bounding volumes. A novel kind of parametrized bounding volume for parametric surfaces is proposed that informs about the location of each surface point and the corresponding parameters, as well as the location of the surface . Taylor models and the intrinsic structure of affine arithmetic are used to realize the discussed concepts in the form of linear interval estimations (LIEs). The sophisticated use of reliable methods and the characteristics of LIEs allow an effective intersection test for LIEs that also gives information about those parts of the parameter domains possibly affected by an intersection of the enclosed surface patches. A novel subdivision algorithm for the intersection of two parametric surfaces with remarkable experimental results is presented as a possible application for LIEs.
机译:计算机图形学可靠的方法,事实上,可靠的算术计算机图形学的关键应用之一是其分析范围内的现有应用的一个重要的讨论引发的约束体积的现有观念复议。一种新颖的基于参数化边界体积为参数曲面的建议有关每个表面点的位置和相应的参数,以及所述表面的位置INFORMS。泰勒模型和仿射算术的固有结构是用来实现线性间隔估计(位于)的形式所讨论的概念。精密使用可靠的方法和位于的特性允许位于一个有效的相交测试也给出了关于可能受到封闭曲面片的交叉点的参数域的那些部分的信息。对于具有显着的实验结果的两个参数曲面的交点A新颖细分算法被呈现为用于位于一个可能的应用。

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