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Analysis of piston ring lubrication with the power-law lubricant.

机译:分析使用幂律润滑剂的活塞环润滑。

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Due to large temperature variation in the internal combustion engine, viscosity index improver agents are added to lubricants to improve their viscosity-temperature behavior. As a side effect, this causes the lubricant to exhibit both shear thinning and unequal stress normal differences in simple shear. In the present analysis the shear thinning effect is modeled by the power-law constitutive equation and application of the resulting theory is made to the piston ring lubrication problem.; A general analysis of the flow problem in a thin slit is made using the power-law constitutive equation. The analysis is valid not only for Couette dominated flow but also for Poiseuille and squeeze flows. The slit has a lower plate and an upper surface whose shape and translational motion can be arbitrarily specified.; Using data for two power-law lubricants, the analysis is applied to the piston ring lubrication problem. The consistency and power-law indices as well as the temperature variation along the cylinder liner are taken into consideration. It turns out that the more shear thinning lubricant for most of the stroke gives less minimum-oil film thickness and friction force in this study.; An investigation of the pressure boundary condition is presented. Using a combination of lubrication theory and the Boundary Element Method, the slider bearing is analyzed employing data for two power-law lubricants. The pressure distribution within the fluid under the bearing is found to be very different from that computed by lubrication theory only using conventional ad hoc pressure boundary conditions. The load carrying capacity and friction force, however, differ by no more than 5%. The greater shear thinning lubricant gives less load and friction in this analysis. This conclusion is not general as it depends on the operating shear rate of the bearing.
机译:由于内燃机中的温度变化大,因此将粘度指数改进剂添加到润滑剂中以改善其粘度-温度特性。副作用是,这会导致润滑剂在简单剪切中同时出现剪切变稀和不相等的应力法向差。在当前的分析中,剪切力变薄效应是通过幂律本构方程建模的,并将所得理论应用于活塞环润滑问题。使用幂律本构方程对狭缝中的流动问题进行了一般分析。该分析不仅对于Couette支配流有效,而且对Poiseuille和挤压流均有效。狭缝具有下板和上表面,其形状和平移运动可以任意指定。使用两种幂律润滑剂的数据,将分析应用于活塞环润滑问题。考虑了稠度和幂律指数以及沿气缸套的温度变化。结果表明,在整个行程中,剪切力越稀的润滑剂越多,则最小油膜厚度和摩擦力越小。提出了压力边界条件的研究。结合润滑理论和边界元方法,使用两种幂律润滑剂的数据对滑动轴承进行了分析。发现仅在常规的临时压力边界条件下,轴承下方流体内的压力分布与润滑理论所计算的压力分布有很大不同。然而,承载能力和摩擦力相差不超过5%。在此分析中,较大的剪切稀化润滑剂可提供较小的载荷和摩擦力。这个结论并不普遍,因为它取决于轴承的工作剪切速率。

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