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CONSTRAINED FREE-ENERGY FUNCTIONAL OF DEFORMED POLYMER SYSTEMS

机译:变形聚合物系统的约束自由能函数

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The constrained free-energy functional for deformed polymer systems is derived in a regime of small fluctuations. The free energy contains an elastic contribution due to chain deformation as well as the usual Ginzburg-Landau form. Up to terms quadratic in fluctuations, the linear elastic modulus tensor is obtained. We find that the shear modulus scales with the concentration in the same way as that suggested by scaling arguments in the mean-field regime. The elastic Poisson ratio is 1/2 for the dilute system and decreases as the volume fraction increases. In the melt limit, where the volume fraction is close to unity, the Poisson ratio is down to 0.2. (C) 1997 American Institute of Physics. [References: 27]
机译:变形聚合物体系受约束的自由能官能团是在较小的波动范围内得出的。由于链变形以及通常的Ginzburg-Landau形式,自由能包含弹性贡献。直到波动的二次项,都获得了线性弹性模量张量。我们发现,剪切模量随浓度按比例缩放,这与按比例缩放均场条件中所建议的方式相同。稀体系的弹性泊松比为1/2,随体积分数的增加而减小。在熔体极限中,体积分数接近于1,泊松比降至0.2。 (C)1997美国物理研究所。 [参考:27]

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