Xuewei Zhao , Changlin Li , Jianjun Du , Jie Li , Yong Lu
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引用次数: 0
Abstract
The complex structure and strong coupling relationships present significant challenges in studying the dynamic characteristics and wear performance of gas foil bearing-rotor system during start-up. Currently, most numerical studies simplify the start-up process as a sequence of steady operating conditions and neglect the transient rotor motion. Hence the dynamic characteristics during start-up remain inadequately studied. In this paper, a dynamic model is developed to study the start-up performance of foil bearings with consideration of the rotor motion. Additionally, few numerical works have considered the axial variation of the foil structure deflection, although experimental works have observed axially non-uniform distribution of bearing wear. To address this, the model employs a three-dimensional representation of the foil structure utilizing shell elements, with the Guyan reduction method adopted for computational efficiency. Due to the complicated coupling relationships between different domains, a simultaneous solution scheme is developed to solve the numerical model in a fully coupled way. The model is validated by experiments. The analysis indicates that the hydrodynamic pressure, asperity contact pressure and wear distribute non-uniformly along the axial direction during start-up, highlighting the importance of accounting for the axial variation of the foil structure deflection. Reducing the surface roughness or rotor mass can effectively reduce the wear of foil bearings during this operational phase.
期刊介绍:
The International Journal of Mechanical Sciences (IJMS) serves as a global platform for the publication and dissemination of original research that contributes to a deeper scientific understanding of the fundamental disciplines within mechanical, civil, and material engineering.
The primary focus of IJMS is to showcase innovative and ground-breaking work that utilizes analytical and computational modeling techniques, such as Finite Element Method (FEM), Boundary Element Method (BEM), and mesh-free methods, among others. These modeling methods are applied to diverse fields including rigid-body mechanics (e.g., dynamics, vibration, stability), structural mechanics, metal forming, advanced materials (e.g., metals, composites, cellular, smart) behavior and applications, impact mechanics, strain localization, and other nonlinear effects (e.g., large deflections, plasticity, fracture).
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