首页> 外文期刊>Journal of Non-Newtonian Fluid Mechanics >Exact analytic solutions of the lubrication equations for squeeze-flow of a biviscous fluid between two parallel disks
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Exact analytic solutions of the lubrication equations for squeeze-flow of a biviscous fluid between two parallel disks

机译:双黏液在两个平行圆盘之间挤压流动的润滑方程式的精确解析解

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摘要

Based on lubrication approximation, the squeezing flow of biviscous fluids between two parallel disks with partial slip boundary condition was investigated. In addition to the solution of the kinematics in the bi-viscosity region leading to a cubic equation of the yield surface, the full explicit expressions of radial pressure gradient, pressure and squeeze force are given in the exact relationships. According to three dimensionless numbers, different behaviors are covered including Bingham fluid as a limiting case of bi-viscosity model. Besides, a critical force separating the Newtonian and biviscous regions of the flow is provided. However, for a flow of a Bingham fluid without wall slip, the expression of the applied force may be expressed or not according to the yield stress. This depends on the ratio value of the characteristic time of the fluid to the time scale of observation if it is very lower or higher than unity.
机译:基于润滑近似,研究了具有部分滑移边界条件的两个平行圆盘之间的双粘性流体的挤压流动。除了在双粘度区域中的运动学解导致屈服面的三次方程式之外,还以精确的关系给出了径向压力梯度,压力和挤压力的完整表示。根据三个无因次数,涵盖了不同的行为,包括宾汉流体作为双黏度模型的极限情况。此外,提供了分离流动的牛顿区和双粘性区的临界力。然而,对于没有壁滑的宾汉流体的流动,可以根据屈服应力来表达或不表达施加力的表达。这取决于流体的特征时间与观测时间标度的比值,如果该值非常小于或大于1。

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