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Solitonic mechanism of structural transition in polymer-clay nanocomposites

机译:聚合物-粘土纳米复合材料结构转变的孤子机理

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It has been shown in recent years that the ground state of polymer-clay nanocomposites corresponds to phase-separated, intercalated, or exfoliated state dependent on external conditions. That is why the mechanism of structural transitions between such states is a subject of great scientific and practical importance. A simple "kink" model of melt intercalation in conditions of a shear flow proposed earlier [V. V. Ginzburg, O. V. Gendelman, and L. I. Manevitch, Phys. Rev. Lett. 86, 5073 (2001)] deals with the degenerate case when the energies of phase-separated and intercalated states are equal. Here, we consider a general, nondegenerate case, taking into account the nonequivalence of the aforementioned energies, and develop the model for the case of more general external stress conditions. The potential energy per unit area taking into account the enthalpic and entropic terms in the free energy of the confined polymer, as well as van der Waals and electrostatic interaction between the clays platelets themselves, is approximated by two parabolas. The analytic solution of the appropriate nonlinear dynamical problem has been found in strongly damped limit. Such a solution is manifested as loss of mechanical stability of the aggregated state. It is followed by formation of solitonic excitation, whose propagation leads to structural transition. As a result, we are able to compute the threshold compression force depending on external stress or shear flow intensity that provides the possibility of intercalation and to outline some kinetic peculiarities of the process. (C) 2003 American Institute of Physics. [References: 17]
机译:近年来已经表明,取决于外部条件,聚合物-粘土纳米复合材料的基态对应于相分离,嵌入或剥离的状态。这就是为什么这种状态之间的结构过渡机制是具有重大科学和现实意义的主题的原因。较早提出的在剪切流条件下熔体夹层的简单“扭结”模型[V. V.Ginzburg,O.V.Gendelman和L.I.Manevitch,物理学。牧师86,5073(2001)]处理当相分离态和嵌入态的能量相等时的简并情况。在此,我们考虑了上述能量的不等价,考虑了一个一般的,不退化的情况,并针对更一般的外部应力条件开发了该模型。考虑到受限聚合物的自由能中的焓和熵项,以及范德华力和粘土薄片自身之间的静电相互作用,单位面积的势能由两个抛物线近似。在强阻尼极限中找到了适当的非线性动力学问题的解析解。这种解决方案表现为聚集态的机械稳定性的损失。随后形成孤子激发,其传播导致结构转变。结果,我们能够根据外部应力或剪切流强度计算阈值压缩力,从而提供插层的可能性并概述该过程的某些动力学特性。 (C)2003美国物理研究所。 [参考:17]

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