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Determination of Critical Strains in Isotactic Polypropylene by Cyclic Loading-Unloading

机译:循环加卸载法测定全同立构聚丙烯中的关键菌株

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摘要

By analyzing the deformation of α-isotactic polypropylene through cyclic uniaxial compression at different temperatures-conclusions are drawn on the contribution of the crystalline phase and the amorphous phase to the hardening curve. The deformation of the crystalline phase, which deforms mainly by simple shear of the crystallites, strongly depends on the properties of the amorphous phase. A separation of strain in a relaxing and a quasipermanent part, as introduced by the work of Hiss et al. (1999, "Network Stretching, Slip Processes and Fragmentation of Crystallites During Uniaxial Drawing of Polyethylene and Related Copolymers, " Macromolecules, 32, pp. 4390-4403), is undertaken. By this experimental procedure it is possible to characterize the deformation dependence of several physical quantities such as Young's modulus or the stored energy associated to each loading-unloading cycle. Furthermore specific transition strains, A, B, C, and D, can be determined where the recovery properties change. It is demonstrated that beyond point C the strain hardening can be described by the simple rubber hardening model of Haward (1987, "The Application of a Simplified Model for the Stress-Strain Curve of Polymers," Polymer, 28, pp. 1485-1488).
机译:通过分析不同温度下循环单轴压缩引起的α-全同立构聚丙烯的变形,得出了结晶相和非晶相对硬化曲线的贡献的结论。主要通过微晶的简单剪切而变形的结晶相的变形强烈地取决于非晶相的性质。 Hiss等人的工作引入了松弛和准永久性部分的应变分离。 (1999,“聚乙烯和相关共聚物的单轴拉伸过程中的网络拉伸,滑动过程和微晶的碎裂”,《大分子》,第32卷,第4390-4403页)。通过该实验程序,可以表征几个物理量(例如杨氏模量)或与每个装卸循环相关的存储能量的变形依赖性。此外,可以确定恢复特性发生变化的特定过渡应变A,B,C和D。证明了超越点C的应变硬化可以通过Haward的简单橡胶硬化模型来描述(1987,“聚合物应力-应变曲线的简化模型的应用”,《聚合物》,第28期,第1485-1488页)。 )。

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    Physics of Nanostructured Materials, Faculty of Physics, University of Vienna, Boltzmanngasse 5, 1090 Wien, Austria;

    Laboratory of Polymer Engineering, LKT-TGM, Wexstrasse 19-23, 1200 Wien, Austria;

    Physics of Nanostructured Materials, Faculty of Physics, University of Vienna, Boltzmanngasse 5, 1090 Wien, Austria;

    Laboratory of Mechanics and Materials, Polytechnic School, Aristotele University of Thessaloni, Thessaloniki 54124, Greece;

    Physics of Nanostructured Materials, Faculty of Physics, University of Vienna, Boltzmanngasse 5, 1090 Wien, Austria;

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