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Representativity for Robust and Adaptive Multiple Importance Sampling

机译:鲁棒性和自适应多重重要性采样的代表性

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摘要

We present a general method enhancing the robustness of estimators based on multiple importance sampling (MIS) in a numerical integration context. MIS minimizes variance of estimators for a given sampling configuration, but when this configuration is less adapted to the integrand, the resulting estimator suffers from extra variance. We address this issue by introducing the notion of "representativityȁD; of a sampling strategy, and demonstrate how it can be used to increase robustness of estimators, by adapting them to the integrand. We first show how to compute representativities using common rendering informations such as BSDF, photon maps, or caches in order to choose the best sampling strategy for MIS. We then give hints to generalize our method to any integration problem and demonstrate that it can be used successfully to enhance robustness in different common rendering algorithms.
机译:我们提出了一种通用方法,可在数字积分环境中基于多重重要性采样(MIS)来增强估计量的鲁棒性。对于给定的采样配置,MIS使估算器的方差最小化,但是当该配置不太适合被积分数时,所得的估算器会遭受额外的方差。我们通过引入抽样策略的“representativityȁD”这一概念来解决此问题,并演示如何通过将其适应于被整数来提高估计量的稳健性。我们首先展示如何使用常见的渲染信息(例如为了选择最佳的MIS采样策略,请使用BSDF,光子贴图或缓存,然后给出将其方法推广到任何集成问题的提示,并证明该方法可以成功地用于增强各种常见渲染算法的鲁棒性。

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