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An elementary singularity-free Rotational Brownian Dynamics algorithm for anisotropic particles

机译:各向异性粒子的基本无奇点旋转布朗动力学算法

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摘要

Brownian Dynamics is the designated technique to simulate the collective dynamics of colloidal particles suspended in a solution, e. g., the self-assembly of patchy particles. Simulating the rotational dynamics of anisotropic particles by a first-order Langevin equation, however, gives rise to a number of complications, ranging from singularities when using a set of three rotational coordinates to subtle metric and drift corrections. Here, we derive and numerically validate a quaternion-based Rotational Brownian Dynamics algorithm that handles these complications in a simple and elegant way. The extension to hydrodynamic interactions is also discussed. (C) 2015 AIP Publishing LLC.
机译:布朗动力学是模拟悬浮在溶液中的胶体颗粒的集体动力学的指定技术。 g。斑点颗粒的自组装。但是,通过一阶La​​ngevin方程模拟各向异性粒子的旋转动力学会产生许多复杂性,从使用一组三个旋转坐标的奇异性到精细的度量和漂移校正,不一而足。在这里,我们推导并数值验证了基于四元数的旋转布朗动力学算法,该算法以简单而优雅的方式处理了这些复杂性。还讨论了流体动力相互作用的扩展。 (C)2015 AIP Publishing LLC。

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