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Finite volume modeling of the non-isothermal flow of a non-Newtonian fluid in a rubber's extrusion die

机译:橡胶挤出模具中非牛顿流体的非等温流动的有限体积模型

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Non-isothermal flow of a non-Newtonian fluid is the most complex and important problem in the rubber's extrusion process. In this way, the aim of this work is to describe the computer modeling of the laminar flow through a nozzle by the finite volume method (FVM). The basis of the general mathematical treatment of flow processes are the balance equations for mass, momentum and energy. The flow can be fully described only when the velocity vector and the thermodynamic data as pressure, density and temperature are known at any time and at any point of the flow. To determine these quantities the conservation equations are combined with the constitutive equations which describe the correlations between parameters relating to motion and kinetics on the one hand and between the individual thermodynamic parameters on the other hand. Extrusion heads for the fabrication of rubber profiles are up to now designed on the basis of empirical knowledge of the non-linear inelastic flow behavior involving the heat transfer. The liquid rubber exhibits a shear rate and temperature-dependent viscosity, with 'shear thinning', that is, decreasing viscosity with increasing shear rate and temperature. We have taken the power-law model in order to simulate this rubber's extrusion process. The mathematical model has the form mu(t) = K(T)I-2({n(T)-1}/2) where T, mu, I-2, n and K are termed the temperature, dynamic viscosity, the second invariant of the rate of deformation tensor, the power-law index and the consistency, respectively. These last two parameters were obtained at different temperatures from experimental tests and used in the computational simulation. Finally we have modeled the extrusion process for a type of nozzle, H810, in order to calculate the outlet velocity and temperature distribution of the rubber and conclusions are exposed.
机译:非牛顿流体的非等温流动是橡胶挤出过程中最复杂,最重要的问题。这样,这项工作的目的是通过有限体积法(FVM)描述通过喷嘴的层流的计算机建模。流动过程的一般数学处理的基础是质量,动量和能量的平衡方程。仅当在任何时间和任何点都知道速度矢量和热力学数据(如压力,密度和温度)时,才可以完整描述流量。为了确定这些量,将守恒方程与本构方程相组合,本构方程一方面描述与运动和动力学相关的参数之间的相关性,另一方面描述各个热力学参数之间的相关性。迄今为止,根据涉及传热的非线性非弹性流动行为的经验知识,设计了用于制造橡胶型材的挤出头。液体橡胶表现出剪切速率和随温度变化的粘度,具有“剪切稀化”的特性,即随着剪切速率和温度的升高而降低粘度。我们采用幂律模型来模拟这种橡胶的挤出过程。数学模型的形式为mu(t)= K(T)I-2({n(T)-1} / 2),其中T,mu,I-2,n和K称为温度,动态粘度,变形张量的第二个不变性,幂律指数和一致性。最后两个参数是在不同温度下从实验测试中获得的,并用于计算仿真。最后,我们对一种喷嘴H810的挤出过程进行了建模,以计算橡胶的出口速度和温度分布,并得出结论。

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