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Non-Gaussian Model for Rubber Elasticity: (I) Finite Chain Extensibility and Tube Concept

机译:橡胶弹性的非高斯模型:(I)有限链可扩展性和管子概念

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摘要

A simple, useful model for an elastic network is developed in terms of finite chain extensibility and entanglement constraints. For the former, each chain that constitutes the network is treated as a specific non-Gaussian one and for the latter is confined within a tube that represents entanglement constraints. The model is built within the framework of the classical phantom network theory. In addition, it considers fluctuations of diameter of the tube. While the extent of suppression of junction fluctuation is also incorporated through the well-known empirical factor h, the tube diameter is assumed to be deformed under a power law including its exponent (γ) that describes the strain-dependence of spatial constraints. Two free energies due to deformations of the network and tube diameter are calculated.
机译:根据有限链的可扩展性和缠结约束,开发了一种简单,有用的弹性网络模型。对于前者,构成网络的每条链均被视为特定的非高斯链,而对于后者,则被限制在代表缠结约束的管中。该模型是在经典幻象网络理论的框架内构建的。另外,它考虑了管子直径的波动。虽然还通过众所周知的经验因子h合并了抑制结点波动的程度,但假定管直径在幂定律下发生了变形,该定律包括描述空间约束的应变相关性的指数(γ)。计算了由于网络变形和管径而产生的两个自由能。

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