...
首页> 外文期刊>The European physical journal, E. Soft matter >The equation of state of polymers. Part III: Relation with the compensation law
【24h】

The equation of state of polymers. Part III: Relation with the compensation law

机译:聚合物状态的等式。 第三部分:与赔偿法的关系

获取原文
获取原文并翻译 | 示例

摘要

The properties of amorphous polymers and of organic compounds under pressure are interpreted in the framework of the modified Van der Walls Equation of State (mVW-EOS) the Vogel-Fulcher-Tamann (VFT) law and of the compensation law. We have shown recently that polymers and organic compounds in amorphous liquid and crystalline states verify the mVW-EOS which depends on three parameters, P* V* and T*. In this paper we compare the characteristic pressure P* of the mVW-EOS to the various pressures P-X = Delta H-X/Delta V-X deduced from thermodynamic and kinetic properties of polymers in the liquid and solid states. Delta H-X and Delta V-X are: a) the enthalpy and volume change at the melting and glass transitions (the glass being isotropic or oriented and annealed below T-g at various aging conditions); b) the activation parameters of individual beta and cooperative alpha motions in crystalline liquid and amorphous polymers studied by dielectric or mechanical spectroscopy; and c) the activation parameters of amorphous (solid and liquid) polymers submitted to a deformation depending on the time frequency temperature and strain rate. For a same material, whatever its state and whatever the experimental properties analyzed (dielectric and mechanical relaxation, viscosity, auto-diffusion, yielding under hydrostatic pressure), we demonstrate that P-X = P* = 1/gamma kappa, (gamma Gruneisen parameter, kappa compressibility). In all polymers and organic compounds (and water), these pressures, weakly dependent on T and P near T-g and T-m at low pressure are characteristic of the H-H inter-molecular interactions. It is shown that the two empirical Lawson and Keyes relations of the compensation law can be deduced from the mVW-EOS.
机译:无定形聚合物和在压力下的有机化合物的性质被解释在修改的范德墙体(MVW-EOS)Vogel-Furecher-Tamann(VFT)法和补偿法中解释了修改的范德墙壁方程的框架。我们最近显示了无定形液体和晶体状态的聚合物和有机化合物验证了依赖于三个参数的MVW-EOS,P * V *和T *。在本文中,我们将MVW-EOS的特征压力P *与在液体和固态中聚合物的热力学和动力学性质中推导的各种压力P-X = Delta H-X / Delta V-X进行比较。 Delta H-X和Delta V-X是:a)熔融和玻璃化转变的焓和体积变化(在各种老化条件下在T-g以下的各向同性或以低于T-g导致的玻璃); b)通过电介质或机械光谱研究的结晶液体和非晶态聚合物中个体β和合作α运动的激活参数; C)根据时间频率温度和应变速率提取成变形的无定形(固体和液体)聚合物的活化参数。对于相同的材料,无论其状态如何以及分析的实验性能(介电和机械弛豫,粘度,自动扩散,在静水压力下产生),我们都证明了PX = P * = 1 /伽马κB(伽玛Gruneisen参数, kappa压缩性)。在所有聚合物和有机化合物(和水)中,这些压力弱依赖于T-G处的T-G和P处于低压下的T-M,是H-H间相互作用的特征。结果表明,可以从MVW-EOS推导出赔偿法的两个经验劳动和关键关系。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号