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Composite biasing in Monte Carlo radiative transfer

机译:蒙特卡洛辐射传递中的复合偏置

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Biasing or importance sampling is a powerful technique in Monte Carlo radiative transfer, and can be applied in different forms to increase the accuracy and efficiency of simulations. One of the drawbacks of the use of biasing is the potential introduction of large weight factors. We discuss a general strategy, composite biasing, to suppress the appearance of large weight factors. We use this composite biasing approach for two different problems faced by current state-of-the-art Monte Carlo radiative transfer codes: the generation of photon packages from multiple components, and the penetration of radiation through high optical depth barriers. In both cases, the implementation of the relevant algorithms is trivial and does not interfere with any other optimisation techniques. Through simple test models, we demonstrate the general applicability, accuracy and efficiency of the composite biasing approach. In particular, for the penetration of high optical depths, the gain in efficiency is spectacular for the specific problems that we consider: in simulations with composite path length stretching, high accuracy results are obtained even for simulations with modest numbers of photon packages, while simulations without biasing cannot reach convergence, even with a huge number of photon packages.
机译:偏差或重要性采样是蒙特卡洛辐射传递中的一项强大技术,可以以不同形式应用以提高模拟的准确性和效率。使用偏置的缺点之一是可能引入较大的重量因子。我们讨论了一种综合策略,即复合偏见,以抑制较大权重因子的出现。我们使用这种复合偏置方法来解决当前最先进的蒙特卡洛辐射转移代码所面临的两个不同问题:由多个组件生成光子封装,以及辐射通过高光学深度障碍的穿透。在这两种情况下,相关算法的实现都是微不足道的,并且不会干扰任何其他优化技术。通过简单的测试模型,我们证明了复合偏置方法的一般适用性,准确性和效率。特别是,对于高光学深度的穿透,对于我们考虑的特定问题,效率的提高是惊人的:在复合路径长度拉伸的模拟中,即使对于光子封装数量较少的模拟,也可以获得高精度的结果。即使有大量的光子封装,没有偏置也无法达到收敛。

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