具有折痕和属性的任意度细分

I. Stewart, A. Foisy
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引用次数: 10

摘要

摘要提出了一种新的细分方法,可以生成奇数次或偶数次的极限曲面。该方案只需要线性细分和局部平滑操作,与现有的偶数度方案不同的是,它能够正确地将纹理坐标或多边形颜色等属性传播到中间网格而不会引入误差。新方法还允许在偶数度表面上使用折痕,以类似于当前奇数度方法的方式。新方案还允许生成在不同程度的极限曲面之间进行插值的曲面。此外,可以指定目标极限曲面度在输入网格上变化;该算法在不同程度的区域之间平滑地进行插值。因此,艺术家们有了更灵活的工具来控制极限曲面的形状。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Arbitrary-Degree Subdivision with Creases and Attributes
Abstract We introduce a new subdivision schème that can be used to generate limit surfaces of either odd or even, degree. The scheme, which requires only linear subdivision and local smoothing operations, differs from existing evendegree schemes in that it is able to correctly propagate attributes such as texturecoordinates or polygon colors to intermediate meshes without introducing errors. The new approach also permits the use of creases on even-degree surfaces, in a similar fashion to current odd-degree methods. The new scheme also permits the generation of surfaces that interpolate between limit-surfaces of different degrees. In addition, the target limit-surface degree can be specified to vary over the input mesh; the algorithm smoothly interpolates between regions of differing degree. As a result, artists have more flexible tools for controlling the limit-surface shape.
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