On physical and mathematical representation of the determining functions for the macroscopic equations of rheological complex media

G. Fedorovsky
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Abstract

Possibilities of the optimum physical and mathematical description of determining functions for the equations of reological complex media are considered. Linear and nonlinear thermo-tenacity-elasticity, long durability functions and functions of the achievement of the limit of fluidity are analyzed. It is shown that for nontrivial heterogeneous media simple physical dependences are inapplicable. The kind of functions essentially depends on the concept on which the equation of state is based. The mathematical form of functions is of no lesser important than the physical form because the convenience of description, calculations and the chance of the conversion of this equation depends on it.
流变复杂介质宏观方程决定函数的物理和数学表示
考虑了地质复杂介质方程中决定函数的最佳物理和数学描述的可能性。分析了线性和非线性热韧性-弹性函数、长耐久性函数和达到流动性极限的函数。结果表明,对于非平凡的异质介质,简单的物理依赖关系是不适用的。函数的种类本质上取决于状态方程所基于的概念。函数的数学形式与物理形式同等重要,因为描述、计算的便利性以及方程转换的机会都取决于数学形式。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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