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Integration of Doubly-Connected Edge List with Modified Butterfly Scheme in Subdivision of 3D Models

机译:双连接边缘列表与修改后的蝴蝶方案在3D模型的细分中

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摘要

The surface subdivision is popular in 3D graphics applications mainly in mesh modeling. Subdivision schemes are introduced to produce finer mesh by adding numbers of vertices and modifying mesh topological information to enhance the realistic of a mesh. The addition of vertices leadsto mesh complexity thus resulting in expensive computational cost and exceeding the memory storage. This paper aims to propose an algorithm to reduce the execution time needed to compute subdivision process by integrating Doubly-Connected Edge List (DCEL) and Modified Butterfly Scheme. Theresult shows that this integration is useful in minimizing the computational time for models with higher complexity.
机译:表面细分主要在3D图形应用中流行,主要是在网格建模中。 引入细分方案以通过添加顶点数量和修改网格拓扑信息来增强网格的逼真来产生更精细的网格。 因此,添加顶点磁带网格复杂度因此导致昂贵的计算成本并超过存储器存储。 本文旨在提出一种算法来减少通过集成双连接的边缘列表(DCEL)和修改的蝶形方案来计算计算细分过程所需的执行时间。 Theresult表明,这种集成对于最小化具有更高复杂性的模型的计算时间。

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