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Evolutionary Optimization of Micro- Thrust Bearings with Periodic Partial Trapezoidal Surface Texturing

机译:具有周期性局部梯形表面纹理的微推力轴承的演化优化

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An optimization study of trapezoidal surface texturing in slider micro-bearings, via Computational Fluid Dynamics (CFD), is presented. The bearings are modeled as micro-channels, consisting of a moving and a stationary wall. The moving wall (rotor) is assumed smooth, while part of the stationary wall (stator) exhibits periodic dimples of trapezoidal form. The extent of the textured part of the stator, and the dimple geometry are defined parametrically; thus, a wide range of texturing configurations is considered. Flow simulations are based on the numerical solution of the Navier-Stokes equations for incompressible isothermal flow. To optimize the bearing performance, an optimization problem is formulated, and solved by coupling the CFD code with an optimization tool based on genetic algorithms and local search methods. Here, the design variables define the bearing geometry, while load carrying capacity is the objective function to be maximized. Optimized texturing geometries are obtained for the case of parallel bearings, for several numbers of dimples, illustrating significant load carrying capacity levels. Further, these optimized texturing patterns are applied to converging bearings, for different convergence ratio values; the results demonstrate that, for small and moderate convergence ratios, substantial increase in the load carrying capacity, in comparison to smooth bearings, is obtained. Finally, an optimization study performed at a high convergence ratio shows that, in comparison to the parallel slider, the optimal texturing geometry is substantially different, and that performance improvement over smooth bearings is possible even for steep sliders.
机译:通过计算流体动力学(CFD),对滑块微轴承中的梯形表面纹理进行了优化研究。轴承建模为微通道,由活动壁和固定壁组成。假定活动壁(转子)是光滑的,而固定壁(定子)的一部分则呈现出梯形的周期性凹坑。定子的纹理部分的范围和凹坑的几何形状是通过参数定义的。因此,考虑了多种纹理构造。流动模拟基于不可压缩等温流动的Navier-Stokes方程的数值解。为了优化轴承性能,提出了一个优化问题,并通过将CFD代码与基于遗传算法和局部搜索方法的优化工具相结合来解决。在这里,设计变量定义了轴承的几何形状,而承载能力是要最大化的目标函数。对于平行轴承,多个凹坑而言,获得了优化的纹理几何形状,说明了显着的承载能力水平。此外,针对不同的收敛比值,将这些优化的纹理化模式应用于收敛轴承。结果表明,与平滑轴承相比,对于较小和中等的会聚比,可以显着提高承载能力。最后,在高会聚比下进行的优化研究表明,与平行滑块相比,最佳纹理几何结构大不相同,即使对于陡峭的滑块,也可以通过光滑轴承来提高性能。

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