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Feature-Aligned Surface Parameterization Using Secondary Laplace Operator and Loop Subdivision

机译:使用辅助LAPLACE操作员和循环细分的功能对齐的表面参数化

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摘要

Surface parameterization is of great importance for many applications such as quadrangulation, texture mapping and surface fitting. An important issue for surface parameterization is how to align parametric lines with feature directions. To address this issue, in this paper we first utilize Loop subdivision basis functions and isogeometric analysis (IGA) to calculate eigenfunctions of the secondary Laplace operator (SLO) on triangle meshes. Eigenfunctions are then used for centroidal Voronoi tessellation (CVT) based surface segmentation, and boundaries of the segmented regions are extracted as feature lines which contain concave creases and convex ridges. Along each feature line, adjacent triangles are defined as guidance triangles to parameterize the surface using a constrained cross field method, where feature lines are preserved and aligned to parametric lines. Several examples are presented in the end to verify the robustness of our algorithm.
机译:表面参数化对于许多应用是非常重要的,例如四分之一,纹理映射和表面配件等应用。表面参数化的一个重要问题是如何将参数线与特征方向对准。为了解决这个问题,在本文中首先利用循环细分基础函数和异构测定分析(IGA)来计算三角形网格上的次级拉普拉斯算子(SLO)的实体功能。然后用于基于质心性术曲面(CVT)的表面分割,并且分段区域的边界被提取为包含凹折痕和凸脊的特征线。沿每个特征线,相邻的三角形被定义为指导三角形,以使用受约束的横场方法参数化表面,其中特征线被保留并与参数线对齐。终结了几个例子以验证我们算法的鲁棒性。

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