首页> 外文期刊>International Journal of Fluid Mechanics & Thermal Sciences >On Two-Dimensional Variable Viscosity Fluid Motion with Body Forcefor Intermediate Peclet Number Via von-Mises Coordinates
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On Two-Dimensional Variable Viscosity Fluid Motion with Body Forcefor Intermediate Peclet Number Via von-Mises Coordinates

机译:体力的二维可变粘度流体运动,通过冯-米塞斯坐标表示

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This article uses von-Mises coordinates to present a class of new exact solutions of the system of partial differential equations for the plane steady motion of incompressible fluid of variable viscosity in presence of body forcefor moderate Peclet number. This communication applies successive transformation technique and characterizes streamlines through an equation relating a differentiable function f(x) and a function of stream function. Considering the function of stream function satisfies a specific relation, the exact solutions for moderate Peclet number with body force are determined for given one component of the body force when f(x) takes a specific value and when it is not. In both the cases, it shows an infinite set of streamlines, the velocity components, viscosity function, generalized energy function and temperature distribution for intermediate Peclet number in presence of body force. When f(x) takes a specific value, a relation between viscosity and temperature function is observed.
机译:本文使用von-Mises坐标为偏微分方程组提供了一类新的精确解,用于在适度的Peclet数存在力的情况下,可变粘度的不可压缩流体的平面稳态运动。该通信应用了连续变换技术,并通过与微分函数f(x)和流函数的函数相关的方程式来描述流线。考虑到流函数的函数满足特定关系,对于给定的身体力的一个分量,当f(x)取特定值时,确定不存在时,确定具有身体力的中等Peclet数的精确解。在这两种情况下,它都显示出无限的流线集,速度分量,粘度函数,广义能量函数以及在存在力的情况下中间派克雷特数的温度分布。当f(x)取特定值时,观察到粘度和温度函数之间的关系。

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