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Dynamics of gelling liquids: algebraic relaxation

机译:胶凝液体的动力学:代数松弛

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摘要

The sol-gel system which is known, experimentally, to exhibit a power law decay of stress autocorrelation function has been studied theoretically. A second-order nonlinear differential equation obtained from Mori's integro-differential equation is derived which provides the algebraic decay of a time correlation function. Involved parameters in the expression obtained are related to exact properties of the corresponding correlation function. The algebraic model has been applied to Lennard-Jones and sol-gel systems. The model shows the behaviour of viscosity as has been observed in computer simulation and theoretical studies. The expression obtained for the viscosity predicts a logarithmic divergence at a critical value of the parameter in agreement with the prediction of other theories.
机译:理论上研究了在实验上已知表现出幂自相关函数的幂律衰减的溶胶-凝胶体系。推导了从森的积分微分方程获得的二阶非线性微分方程,该方程提供了时间相关函数的代数衰减。获得的表达式中涉及的参数与相应的相关函数的确切属性有关。代数模型已应用于Lennard-Jones和溶胶-凝胶体系。该模型显示了在计算机仿真和理论研究中已经观察到的粘度行为。对于粘度获得的表达式与其他理论的预测相一致地预测出该参数的临界值处的对数偏差。

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