基本解释：WLF公式
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The constitutive equation for the simulations is a Phan-Thien-Tanner(PTT)model whose temperature dependence is described by the WLF equation.基于线性PTT本构模型对非等温粘弹流体4∶1平板收缩流进行了模拟,其中分子松弛时间、聚合物黏度与温度的依赖关系通过WLF公式描述。
The temperature dependence of glass transition does not obey the general Arrhenius equation, on the other hand, WLF equation can be considered as a special temperature dependence of glass transition of polymer with segment motion.基于聚合物玻璃化转变的定义,探讨了聚合物宏观单晶体和聚合物单链单晶的玻璃化转变问题,指出玻璃化转变的温度依赖性不服从普适的Arrhenius方程,可以把WLF方程看作是聚合物玻璃化转变的特有温度依赖关系。
Based on microcosmic segmental motion, WLF equation suit for the appropriate temperature in polymer physics was analyzed. 分析了高分子物理中WLF方程的适用温度范围。
According to WLF equation and free volume theory respectively, the relationship between damping property and frequency is abtained.从时温等效原理出发,依据WLF方程和自由体积理论推导了一个较为简单的将高分子材料的温度谱转变为频率谱的方法。
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