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A General Finite Volume Method for the Solution of the Reynolds Lubrication Equation with a Mass-Conserving Cavitation Model

机译:保持质量的空化模型求解雷诺兹润滑方程的通用有限体积法

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This contribution presents the development of a general discretization scheme for the solution of Reynolds equation with a mass-conserving cavitation model and its application for the numerical simulation of lubricated contacts to be discretized using irregular grids. Such scheme is based on a hybrid-type formulation, here named as element-based finite volume method that combines the flexibility of the FEM to deal with unstructured grids, while preserving the local and global fluid-flow conservation aspect of the FVM throughout the discretized domain. The accuracy and robustness of the method are successfully tested using several benchmark cases proposed in the recent literature. Simulations of fully or partially textured sliding bearings are finally employed to show the advantages of being able to adopt irregular meshes both in terms of flexibility for the discretization of complex surface features and computational speed.
机译:该贡献为具有质量守恒汽蚀模型的雷诺方程解的通用离散化方案的开发及其在要使用不规则网格离散化的润滑触点的数值模拟中的应用提供了依据。这种方案基于混合类型的公式,这里称为基于元素的有限体积方法,该方法结合了FEM的灵活性以处理非结构化网格,同时在整个离散化过程中保留了FVM的局部和全局流体流动守恒方面。域。使用最新文献中提出的几种基准案例成功测试了该方法的准确性和鲁棒性。最后,对全部或部分纹理化的滑动轴承进行了仿真,以显示能够采用不规则网格的优点,既可以使复杂的表面特征离散化,也可以提高计算速度。

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