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Extending Editing Capabilities of Subdivision Schemes by Refinement of Point-Normal Pairs

机译:通过细化点正常对来扩展细分方案的编辑能力

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In this paper we extend the 2D circle average of Lipovetsky and Dyn (2016) to a 3D binary average of point-normal pairs, and study its properties. We modify classical surface-generating linear subdivision schemes with this average obtaining surface-generating schemes refining point-normal pairs. The modified schemes give the possibility to generate more geometries by editing the initial normals. For the case of input data consisting of a mesh only, we present a method for computing "naive" initial normals from the initial mesh. The performance of several modified schemes is compared to their linear variants, when operating on the same initial mesh, and examples of the editing capabilities of the modified schemes are given. In addition we provide a link to our repository, where we store the initial and refined mesh files, and the implementation code. Several videos, demonstrating the editing capabilities of the initial normals are provided in our Youtube channel. (C) 2020 Elsevier Ltd. All rights reserved.
机译:在本文中,我们将Lipovetsky和Dyn(2016)的2D圈平均值扩展到点正常对的3D二进制平均值,并研究其性质。我们通过该平均获取表面生成方案精炼点正常对进行修改经典的表面生成线性细分方案。修改的方案通过编辑初始法线来说能够生成更多几何形状。对于仅由网格组成的输入数据的情况,我们介绍了一种用于从初始网格计算“天真”的初始正常的方法。将若干修改方案的性能与它们的线性变型进行比较,当在相同的初始网格上操作时,给出修改方案的编辑能力的示例。此外,我们提供了一个链接到我们的存储库,在那里我们存储初始和精细的网格文件以及实现代码。在YouTube频道中提供了几个视频,展示了初始正常的编辑能力。 (c)2020 elestvier有限公司保留所有权利。

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