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Hybrid Lattice Boltzmann / Dynamic Self-Consistent Field Simulations of Microphase Separation and Vesicle Formation in Block Copolymer Systems

机译:混合格子Boltzmann /动态自洽场模拟   嵌段共聚物体系中微相分离与囊泡形成

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摘要

We present a hybrid numerical method to introduce hydrodynamics in dynamicself-consistent field (SCF) studies of inhomogeneous polymer systems. It solvesa set of coupled dynamical equations: The Navier-Stokes equations for the fluidflow, and SCF-based convection-diffusion equations for the evolution of thelocal monomer compositions. The Navier-Stokes equaitons are simulated by thelattice Boltzmann method and the dynamic self-consistent equations are solvedby a finite difference scheme. Two applications are presented: First, we studymicrophase separation in symmetric and asymmetric block copolymer melts withvarious values of shear and bulk viscosities, comparing the results to thoseobtaiuned with purely diffusive dynamics. Second, we investigate the effect ofhydrodynamics on vesicle formation in amphiphilic block copolymer solutions. Inagreement with previous studies, hydrodynamic interactions are found to havelittle effect on the microphase separation at early times, buty theysubstantially accelerate the process of structure formation at later times.Furthermore, they also contribute to selecting the pathway of vesicleformation, favoring spherical intermediates over aspherical (disklike) ones.
机译:我们提出一种混合数值方法,以在非均质聚合物系统的动态自洽场(SCF)研究中引入流体动力学。它解决了一组耦合的动力学方程:用于流体流动的Navier-Stokes方程,以及用于局部单体组成演变的基于SCF的对流扩散方程。用格子Boltzmann方法模拟了Navier-Stokes方程,并用有限差分法求解了动态自洽方程。提出了两个应用:首先,我们研究了具有不同剪切和本体粘度值的对称和不对称嵌段共聚物熔体中的微相分离,并将结果与​​纯扩散动力学所获得的结果进行了比较。第二,我们研究了两亲嵌段共聚物溶液中水动力学对囊泡形成的影响。与先前的研究不一致,发现流体动力学相互作用在早期对微相分离的影响很小,但是它们在后期显着加速了结构形成的过程。此外,它们还有助于选择囊泡形成的途径,与非球形相比有利于球形中间体(盘状)。

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