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Simulation and theory of self-assembly and network formation in reversibly cross-linked equilibrium polymers

机译:可逆交联平衡聚合物自组装和网络形成的模拟和理论

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摘要

A simulation model of hard spheres capable of reversible assembly into chains,which then may reversibly cross-link into networks,has been studied through grand canonical Monte Carlo simulation.Effects of varying intra-and interchain bond strengths,chain flexibilities,and restrictions on cross-linking angle were investigated.Observations including chain-length distributions and phase separation could be captured in most cases using a simple model theory.The coupling of chain growth to cross-linking was shown to be highly sensitive to the treatment of cross-linking by chain ends.In some systems,ladderlike domains of several cross-links joining two chains were common,resulting from cooperativity in the cross-linking.Extended to account for this phenomenon,the model theory predicts that such cooperativity will suppress phase separation in weakly polymerizing chains and at high cross-link concentration.In the present model,cross-linking stabilizes the isotropic phase with respect to the nematic phase,causing a shift in the isotropic-nematic transition to higher monomer concentration than in simple equilibrium polymers.
机译:通过大经典的蒙特卡洛模拟研究了能够可逆组装成链然后可逆地交联成网络的硬球模拟模型。链内和链间键强度,链柔性以及交叉限制的影响研究了大多数情况下的链长分布和相分离现象,采用简单的模型理论即可得到结果。链增长与交联的耦合对通过链交联的处理非常敏感。在某些系统中,连接两个链的多个交联的阶梯状结构域是常见的,这是由于交联中的协同作用所致。为了解决这一现象,模型理论预测,这种协同作用会抑制弱聚合中的相分离。在本模型中,交联相对于nem稳定了各向同性相游离相,导致各向同性-向列相转变到比简单平衡聚合物中更高的单体浓度。

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