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An algorithm to improve parameterizations of rational Bezier surfaces using rational bilinear reparameterization

机译:使用有理双线性重新参数化改善有理Bezier曲面的参数化的算法

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摘要

The parameterization of rational Bezier surfaces greatly affects rendering and tessellation results. The uniformity and orthogonality of iso-parametric curves are two key properties of the optimal parameterization. The only rational Bezier surfaces with uniform iso-parametric curves are bilinear surfaces, and the only rational Bezier surfaces with uniform and orthogonal iso-parametric curves are rectangles. To improve the uniformity and orthogonality of iso-parametric curves for general rational Bezier surfaces, an optimization algorithm using the rational bilinear reparameterizations is presented, which can produce a better parameterization with the cost of degree elevation. Examples are given to show the performance of our algorithm for rendering and tessellation applications.
机译:有理贝塞尔曲面的参数化极大地影响了渲染和镶嵌效果。等参曲线的均匀性和正交性是最优参数化的两个关键特性。具有均等参量曲线的唯一有理Bezier曲面是双线性曲面,并且具有均等和正交等参曲线的唯一有理Bezier曲面是矩形。为了提高一般有理Bezier曲面的等参曲线的均匀性和正交性,提出了一种使用有理双线性重新参数化的优化算法,该算法可以得到更好的参数化,但会增加度数。举例说明了我们的算法在渲染和镶嵌应用中的性能。

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