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Spacers' role in the dynamics of hyperbranched polymers

机译:间隔物在超支化聚合物动力学中的作用

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We investigate hyperbranched polymers (HBPs) and highlight the relation between their architecture and their viscoelastic behavior, while paying special attention to the role of the chainlike spacer segments between branching points. For this we study the dynamics of HBP in solution, based on the generalized Gaussian structure formalism, an extension of the Rouse model, which disregards hydrodynamical and excluded volume effects. For HBP the dynamical effects display, beside the obvious contributions of localized modes on the spacers, also remarkable features, as we highlight based on the exact renormalization procedure recently developed by us in J. Chem. Phys. 123, 034907 (2005). We exemplify these features by analyzing the dynamics of randomly linked star polymers and study the impact both of the length and of the spacers' mobility on the normal modes' spectra. We compute these modes both by numerical diagonalization and also by employing our renormalization procedure; the excellent agreement between these methods allows us to extend the range of investigations to very large HBP.
机译:我们研究了超支化聚合物(HBPs),并强调了它们的体系结构与其粘弹性行为之间的关系,同时特别注意分支点之间的链状间隔基片段的作用。为此,我们基于广义的高斯结构形式主义,是Rouse模型的扩展,研究了HBP在溶液中的动力学,该模型忽略了流体动力学和体积效应。对于HBP,除了我们在间隔物上的局部模式的明显贡献外,还显示了动态效果,以及一些非凡的功能,正如我们根据J. Chem。物理123,034907(2005)。我们通过分析随机连接的星形聚合物的动力学来举例说明这些特征,并研究长度和间隔基的迁移率对正常模式光谱的影响。我们既可以通过数值对角化也可以通过采用我们的重归一化过程来计算这些模式。这些方法之间的极好的一致性使我们能够将研究范围扩展到非常大的HBP。

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