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Improving computational accuracy in dissipative particle dynamics via a high order symplectic method

机译:通过高阶辛杂项方法提高耗散粒子动力学的计算准确性

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This study was focused on improving the numerical accuracy of the dissipative particle dynamics simulation via modifying its numerical time integration scheme. Despite the integration of the pairwise Langevin part dealt with by most of the previous studies, we paid attention to the improvement of the standard Liouville part. The numerical accuracy was measured by the configurational temperature in this study. Employing a fourth order symplectic scheme showed a significant improvement of the numerical accuracy for the simulations especially with a large time increment when comparing it with existing schemes, which indicates that enough resolution in time was attained when our modified scheme was employed. In addition, a set of simulations was performed for a wider range of time increments than previous studies. The results showed that the computational error demonstrated different orders of accuracy for different time increment ranges, which led to the fact that the dominant effect on the error is conservative and random forces for the large and small increment ranges. Published by AIP Publishing.
机译:本研究专注于通过修改其数值集成方案来提高耗散粒子动力学模拟的数值准确性。尽管通过以前的大部分研究融合了一体化的Langevin部分,但我们注意了对Liouville部分标准的改进。通过本研究的配置温度测量数值精度。采用第四阶杂项方案表明,在将其与现有方案进行比较时,特别是在较大的时间增量的情况下显着提高了模拟的数值准确性,这表明在采用修改方案时达到了足够的分辨率。此外,对比以前的研究更广泛的时间增量进行了一组模拟。结果表明,计算误差显示了不同时间增量范围的不同准确性,这导致了对误差的主要影响是大小增量范围的保守和随机力。通过AIP发布发布。

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