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MATHEMATICAL MODELING OF BIVARIATE DISTRIBUTIONS OF POLYMER PROPERTIES USING 2-D PROBABILITY GENERATING FUNCTIONS

机译:二维概率产生功能的聚合物性能分布的数学建模

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The addition of monomer units to form polymer chains in a polymerization process is governed by probabilistic issues which depend on changing process conditions. As a result, the reaction product is composed by a mixture of polymer chains with different size and/or structure. Hence, polymer samples usually present distributions of the different molecular properties (i.e. molecular weight distribution (MWD), copolymer composition distribution (CCD), short (SCBD) and long (LCBD) chain branching distribution, sequence length distribution (SLD), particle size distribution (PSD), etc.). A detailed knowledge of these distributions is very important because most of the processing and end-use properties of polymers depend on them. In many cases, a proper characterization of a polymer sample will require simultaneous information on more than one property distribution. For instance, MWD- CCD is important for copolymer systems; MWD-SCBD and/or LCBD are needed in the case of branched polymers. This requirement must be taken into account in the development of advanced mathematical models of polymer systems. Therefore, it is extremely important to count with a methodology that allows the joint modeling of multiple distributions.
机译:在聚合过程中添加单体单元以形成聚合物链的概率问题依赖于改变过程条件。结果,反应产物由具有不同尺寸和/或结构的聚合物链的混合物组成。因此,聚合物样品通常存在不同分子特性的分布(即分子量分布(MWD),共聚物组成分布(CCD),短(SCBD)和长(LCBD)链分布,序列长度分布(SLD),粒度分布(PSD)等)。对这些分布的详细知识非常重要,因为聚合物的大多数处理和最终使用属性都依赖于它们。在许多情况下,聚合物样品的适当表征将需要同时有关多种性质分布的信息。例如,MWD-CCD对于共聚物系统很重要;在支化聚合物的情况下需要MWD-SCBD和/或LCBD。必须在高分子系统的高级数学模型的发展中考虑这一要求。因此,使用允许联合建模多个分布的方法非常重要。

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