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Canonical distribution functions in polymer dynamics. (I). Dilute solutions of flexible polymers

机译:聚合物动力学中的典型分布函数。 (一世)。柔性聚合物的稀溶液

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The quasi-equilibrium or maximum entropy approximation is applied. in order to derive constitutive equations from kinetic models of polymer dynamics. It is shown in general and illustrated for an example how canonical distribution functions are obtained from the maximum entropy principle, how macroscopic and constitutive equations are derived therefrom and how these constitutive equations can be implemented numerically. In addition, a measure for the accuracy of the quasi-equilibrium approximation is proposed that can be evaluated while integrating the constitutive equations. In the example considered, it is confirmed that the accuracy of the approximation is increased by including more macroscopic variables. In steady elongational flow, it is found that more macroscopic variables need to be included above the coil-stretch transition to achieve the same accuracy as below. (C) 2002 Elsevier Science B.V. All rights reserved. [References: 32]
机译:应用准平衡或最大熵近似。为了从聚合物动力学的动力学模型中导出本构方程。总体上示出并举例说明如何从最大熵原理获得规范分布函数,如何从其导出宏观和本构方程,以及如何在数值上实现这些本构方程。此外,提出了一种准平衡近似精度的度量,该度量可以在整合本构方程的同时进行评估。在所考虑的示例中,可以确认通过包含更多的宏观变量可以提高近似精度。在稳定的伸长流动中,发现在线圈拉伸过渡上方需要包含更多的宏观变量,以实现与以下相同的精度。 (C)2002 Elsevier Science B.V.保留所有权利。 [参考:32]

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