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Rheological Behaviour for Polymer Melts and Concentrated Solutions Part Ⅲ: A New Multiple Entanglement Model to Predict the Dependence of Linear Viscoelastic Function (η_0, Ψ_(10)~0,η_(ext)~0) on the Ranges of Primary Molecular Weights and the Species of Polymers 被引量:1
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作者 Mingshi SONG and Jincai YANG (Research Institute of Polymeric Materials, Beijing University of Chemical Technology, Beijing, 100029, China)Yiding SHEN(North West Institute of Light Industry, Shanxi Xianyang, 712087, China) 《Journal of Materials Science & Technology》 SCIE EI CAS CSCD 1995年第3期197-208,共12页
It is shown theoretically that the viscoelasticity of polymer melts is determined by three combining factorst they are the primary molecular weight and its distribution, the number of entanglement sites on polymer cha... It is shown theoretically that the viscoelasticity of polymer melts is determined by three combining factorst they are the primary molecular weight and its distribution, the number of entanglement sites on polymer chain and the sequence distribution of constituent chains in entanglement spacings. A unified quantity for the three combing factors is the average constrained dimensional number of constituent chains in the long entanglement spacings (v). A new relation of v to the primary molecular weight and the number of testing polymers were derived from the multiple entanglement and reptation model, and a new method for determining v was proposed. The dependences of linear viscoelastic functions on the primary molecular weight and its distribution were derived by the statistical method. When Mn=6Me to 18 Me, the values of (v) can range from 3.33 to 3.70. Their values are in a good agreement with the experiment data, and it can slightjy vary with the different species of polymers and the different ranges of molecular weight of polymers 展开更多
关键词 exp EXT A new Multiple Entanglement Model to Predict the Dependence of Linear Viscoelastic Function Rheological Behaviour for Polymer Melts and Concentrated Solutions Part
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The Almost Sure Central Limit Theorems for the Maxima of Sums under Some New Weak Dependence Assumptions
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作者 Marcin DUDZINSKI Przemyslaw GORKA 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2013年第3期429-448,共20页
We prove the almost sure central limit theorems for the maxima of partial sums of r.v.'s under a general condition of dependence due to Doukhan and Louhichi. We will separately consider the centered sequences and the... We prove the almost sure central limit theorems for the maxima of partial sums of r.v.'s under a general condition of dependence due to Doukhan and Louhichi. We will separately consider the centered sequences and the sequences with positive expected values. 展开更多
关键词 Almost sure central limit theorem new weakly dependent random variables maxima ofpartial sums Markov chains
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