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Thermal Analysis to Probe the Complex Bivariate Distribution (Molecular and Branching Distribution) of Ethylene-1-Alkene Copolymers

机译:探针乙烯-1-烯烃共聚物的复合双变量分布(分子和分布)探测热分析

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It is well reported in the literature that the ethylene copolymers properties are driven by its molecular weight and comonomer content [1]. For the case of narrow molecular weight and random copolymer distribution this relation is well understood. However, when there is a complex bivariate distribution, i.e, when the comonomer is broadly distributed across the molar mass; understanding between structure and properties is lacking. For any two similar overall molecular weight and comonomer content resins, its properties change drastically with the differences in its bivariate distribution. To understand and shed some light on the complex bivariate distribution and its impact on performance, in this study we selected ethylene copolymers with similar average molecular weight and comonomer contents, but having different end use properties. Melting and crystallization of whole resins are insufficient to correlate with differences in its properties. Hence these resins were cross fractionated based on molecular weight and comonomer content using laborious fractionation techniques. Molar mass fractions were obtained by a solvent-non-solvent fractionation technique and compositional fractions were obtained by Temperature Rising Elution Fractionation (TREF) technique. The elution and the molecular weight profiles were combined to obtain the 3D overall distribution to understand the bivariate distribution. This provided us some understanding of the inter chain distribution of the resins across the molecular weight.
机译:在文献中报道了乙烯共聚物特性通过其分子量和共聚单体含量[1]。对于分子量窄的情况和随机共聚物分布,本文得到了很好的理解。然而,当有复杂的双变量分布时,即当共聚单体广泛地分布在摩尔质量上时;缺乏结构和属性之间的理解。对于任何两个类似的总分子量和共聚单体含量树脂,其性质随着其二变量分布的差异而变化。为了了解和揭示复杂的双变量分布及其对性能的影响,在这项研究中,我们选择具有相似平均分子量和共聚单体含量的乙烯共聚物,但具有不同的最终用途性质。整个树脂的熔化和结晶不足以与其性质的差异相关。因此,这些树脂基于使用费力分级技术的分子量和共聚单体含量进行交叉分级。通过溶剂 - 非溶剂分级法得到摩尔质量级分,通过温度上升洗脱分馏(TREF)技术获得组成级分。合并洗脱和分子量曲线以获得3D总分布以了解双变量分布。这为我们提供了一些了解分子量跨越树脂的间歇分布。

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