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Hydrodynamics of discrete-particle models of spherical colloids: A multiparticle collision dynamics simulation study

机译:球形胶体离散颗粒模型的流体动力学:多颗粒碰撞动力学模拟研究

摘要

We investigate the hydrodynamic properties of a spherical colloid model, which is composed of a shell of point particles by hybrid mesoscale simulations, which combine molecular dynamics simulations for the sphere with the multiparticle collision dynamics approach for the fluid. Results are presented for the center-of-mass and angular velocity correlation functions. The simulation results are compared with theoretical results for a rigid colloid obtained as a solution of the Stokes equation with no-slip boundary conditions. Similarly, analytical results of a point-particle model are presented, which account for the finite size of the simulated system. The simulation results agree well with both approaches on appropriative time scales; specifically, the long-time correlations are quantitatively reproduced. Moreover, a procedure is proposed to obtain the infinite-system-size diffusion coefficient based on a combination of simulation results and analytical predictions. In addition, we present the velocity field in the vicinity of the colloid and demonstrate its close agreement with the theoretical prediction. Our studies show that a point-particle model of a sphere is very well suited to describe the hydrodynamic properties of spherical colloids, with a significantly reduced numerical effort.
机译:我们通过混合中尺度模拟研究了球形胶体模型的流体力学性质,该模型由点粒子的壳组成,该模型将球体的分子动力学模拟与流体的多粒子碰撞动力学方法相结合。给出了质心和角速度相关函数的结果。将模拟结果与理论胶料进行比较,该理论胶料是在无滑移边界条件下作为Stokes方程的解而获得的。类似地,给出了点粒子模型的分析结果,这说明了模拟系统的有限大小。仿真结果在适当的时间尺度上与两种方法都非常吻合。具体地,长期相关性被定量地再现。此外,提出了一种基于模拟结果和解析预测的组合来获得无限系统尺寸扩散系数的程序。另外,我们给出了胶体附近的速度场,并证明了它与理论预测的密切吻合。我们的研究表明,球形的点粒子模型非常适合描述球形胶体的流体力学特性,而数值工作却大大减少了。

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