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The SGGX Microflake Distribution

机译:SGGX微片分布

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摘要

We introduce the Symmetric GGX (SGGX) distribution to representrnspatially-varying properties of anisotropic microflake participatingrnmedia. Our key theoretical insight is to represent a microflake distributionrnby the projected area of the microflakes. We use the projectedrnarea to parameterize the shape of an ellipsoid, from which wernrecover a distribution of normals. The representation based on thernprojected area allows for robust linear interpolation and prefiltering,rnand thanks to its geometric interpretation, we derive closed formrnexpressions for all operations used in the microflake framework.rnWe also incorporate microflakes with diffuse reflectance in our theoreticalrnframework. This allows us to model the appearance ofrnrough diffuse materials in addition to rough specular materials. Finally,rnwe use the idea of sampling the distribution of visible normalsrnto design a perfect importance sampling technique for our SGGXrnmicroflake phase functions. It is analytic, deterministic, simple tornimplement, and one order of magnitude faster than previous work.
机译:我们引入对称GGX(SGGX)分布来表示各向异性微薄片参与介质的空间变化特性。我们的关键理论见解是用微片的投影面积表示微片的分布。我们使用projectedrnarea参数化椭圆体的形状,从中恢复法线分布。基于投影面积的表示形式允许进行稳健的线性插值和预滤波,并且由于其几何解释,我们得出了微薄片框架中使用的所有操作的封闭式表达式。这使我们可以对粗糙的镜面反射材料之外的粗糙散射材料的外观进行建模。最后,我们使用对可见法线分布进行采样的想法来为我们的SGGXrnmicrolake相位函数设计一种完美的重要性采样技术。它具有分析性,确定性,简单的实现方式,并且比以前的工作快一个数量级。

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