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A novel approach based on improved combinatorial geometry (ICG) model for photon transport in Monte Carlo codes

机译:一种基于改进组合几何(ICG)模型的新型方法,用于蒙特卡罗代码中的光子传输

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The present study introduced a novel approach based on the improved combinatorial geometry (ICG) topology for photon transport in codes with Monte Carlo methods such as MCNP, GEANT4, and OpenMC. It has been proposed that the ICG model can significantly optimize the particle-tracking process which results in a highly reduced computation time. The comparison with the results of conventional codes such as MCNP was used to demonstrate the improvement in computational speed. The results showed that ICG calculations considerably reduce the computational time, especially when increasing the number of defined surfaces. Additionally, the number of collisions had an important role in the result of the computation time so that the time of computations improved by an average of 17.8 times in high surface problems by increasing the number of photon collisions. Finally, the efficiency of this method in the geometry with second-degree surfaces was greater compared to first-degree surfaces.
机译:本研究介绍了一种基于改进的组合几何(ICG)拓扑的新型方法,用于蒙特卡罗方法,如MCNP,GEANT4和OpenMC。已经提出,ICG模型可以显着优化粒子跟踪过程,从而导致高度降低的计算时间。使用与MCNP等传统代码结果的比较来证明计算速度的提高。结果表明,ICG计算显着降低了计算时间,特别是在增加所定义的表面的数量时。另外,碰撞的次数在计算时间的结果中具有重要作用,使得计算时间通过增加光子冲突的数量在高表面问题中平均提高17.8倍。最后,与第一度表面相比,在具有二度表面的几何形状中,该方法在几何形状中的效率更大。

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