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Polydispersity index from linear viscoelastic data: Unimodal and bimodal linear polymer melts

机译:线性粘弹性数据的多分散指数:单峰和双峰线性聚合物熔体

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摘要

This article describes a method for determining the polydispersity index Ip2=Mz/Mw of the molecular weight distribution (MWD) of linear polymeric materials from linear viscoelastic data. The method uses the Mellin transform of the relaxation modulus of a simple molecular rheological model. One of the main features of this technique is that it enables interesting MWD information to be obtained directly from dynamic shear experiments. It is not necessary to achieve the relaxation spectrum, so the ill-posed problem is avoided. Furthermore, a determinate shape of the continuous MWD does not have to be assumed in order to obtain the polydispersity index. The technique has been developed to deal with entangled linear polymers, whatever the form of the MWD is. The rheological information required to obtain the polydispersity index is the storage G′(ω) and loss G″(ω) moduli, extending from the terminal zone to the plateau region. The method provides a good agreement between the proposed theoretical approach and the experimental polydispersity indices of several linear polymers for a wide range of average molecular weights and polydispersity indices. It is also applicable to binary blends.
机译:本文介绍了一种根据线性粘弹性数据确定线性聚合物材料分子量分布(MWD)的多分散指数Ip2 = Mz / Mw的方法。该方法使用简单分子流变模型的弛豫模量的Mellin变换。该技术的主要特征之一是,它可以直接从动态剪切实验中获得有趣的MWD信息。不必获得弛豫谱,因此避免了不适定问题。此外,不必为了获得多分散指数而假定连续MWD的确定形状。无论MWD的形式如何,都已开发出该技术来处理缠结的线性聚合物。获得多分散性指数所需的流变信息是从末端区域延伸至平稳区域的储能模量G'(ω)和损失G''(ω)模量。该方法在多种平均分子量和多分散指数的范围内,在所提出的理论方法与几种线性聚合物的实验多分散指数之间取得了良好的一致性。它也适用于二元混合。

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