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A FINITE VOLUME COLOCATED-MESH METHOD FOR THE PREDICTION OF NON-NEWTONIAN FLUID FLOW

机译:用于预测非牛顿流体流动的有限体分类方法

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This paper reports the development of a methodology for calculating the flow of upper convected Maxwell fluids using a finite-volume based method. The algorithm was developed for a general non-orthogonal collocated grid, and the pressure-velocity-stress coupling was addressed by a special interpolation technique inspired by Rhie and Chow's (1982) method. The differencing schemes are second order accurate and calculations were carried on for a two-dimensional entry channel flow in order to assess the performance of the method. The interpolation technique specially devised for the stresses was found to work well and the results of the simulation compared favourably with those of the literature (Eggleton et al, 1996). Convergence was attained for Deborah and Reynolds numbers identical to those reported in the literature for a similar flow problem using other numerical methods. Viscoelasticity was responsible for the development of very intense normal stresses, which were tractive in the wall region. As a consequence the viscoelastic fluid was forced to move away from the wall, in a more intense way than with Newtonian fluids, thus reducing locally the shear rates and the role of viscosity in redeveloping the flow.
机译:本文报告了使用基于有限体积的方法计算用于计算上对流的麦克斯韦流体的流量的方法。该算法是为一般非正交的搭配网格开发的,并且通过RAIE和CHOW(1982)方法启发的特殊插值技术来解决压力 - 速度应力耦合。差分方案是二阶准确,并且对二维进入通道流进行计算,以便评估该方法的性能。发现专门设计用于应力的插值技术良好,并且模拟结果与文献的仿真结果相比(Eggleton等,1996)。 Deborah和Reynolds数量达到了与文献中报告的雷诺数,使用其他数值方法在文献中报告的那些。粘弹性负责发育非常强烈的正常应力,在墙壁区域中是牵引力的。结果,粘弹性液被迫以比与牛顿流体更强烈的方式远离墙壁,从而降低局部剪切速率和粘度在重新开发流动中的作用。

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