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Modelling the zero shear viscosity of bimodal high solid content latex: Calculation of the maximum packing fraction

机译:对双峰高固含量胶乳的零剪切粘度建模:最大填充分数的计算

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Different theological tests were performed on monodisperse polystyrene latices and mixtures of two different latices with different particle sizes. A critical volume fraction 0, was defined for each of the latices. Subsequently, a method based on the estimation of the porosity of a bed of randomly placed spherical particles was adapted to allow us to define the maximum packing fraction for any bimodal system. This method can be used for any ratio of particle diameter and volume fraction for the two populations provided one has knowledge of the critical volume fractions of related monodisperse latices (see Pishvaei et al., 2005. Polymer 46, 1235-1244). The model was tested experimentally, and rheological tests allowed us to validate the values of the critical volume fraction (0,) of different bimodal latices. A master curve of viscosity vs. polymer concentration was obtained using the concept of reduced volume fraction. The results prove that we can predict the viscosity of multimodal systems from the knowledge of monomodal packing fraction. (c) 2006 Elsevier Ltd. All rights reserved.
机译:对单分散聚苯乙烯胶乳和两种不同粒径的胶乳的混合物进行了不同的神学测试。为每个胶乳定义了临界体积分数0。随后,基于对随机放置的球形颗粒床的孔隙率估算的方法适用于允许我们定义任何双峰系统的最大填充率。该方法可用于两个总体的粒径和体积分数的任何比率,只要人们了解相关单分散胶乳的临界体积分数即可(请参见Pishvaei等人,2005,Polymer 46,1235-1244)。对模型进行了实验测试,流变学测试使我们能够验证不同双峰胶乳的临界体积分数(0,)的值。使用减小的体积分数的概念获得粘度对聚合物浓度的主曲线。结果证明,我们可以从单峰填料分数的知识预测多峰系统的粘度。 (c)2006 Elsevier Ltd.保留所有权利。

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