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Fractal Prediction Model During the Wear Process Based on Archard Formula

机译:基于Archard公式的磨损过程中的分形预测模型

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It is very important for the tribological design of the mechanical system to develop a mathematical model to predict the rate of wear depth in a wear process. Archard formula is the basement of wear calculation, it is very important to estimate the adhesive wear life. This paper uses the fractal parameters with scale-independence to characterize surface topography in the wear process by introducing the fractal theory, and takes into account the different shape of asperities during the running-in process and the stable wear process, the revised Archard wear calculation formula is developed. The numerical simulation results show that the rate of wear depth and the wear depth changing with time and the fractal parameters are consistent with that described by classical theories, it will provide a theoretical support for accurate prediction of the friction pairs' wear life.
机译:机械系统的摩擦学设计非常重要,以开发数学模型,以预测磨损过程中的磨损深度速度。 Archard公式是磨损计算的基础,估计粘合剂磨损寿命非常重要。本文采用了分形参数,通过引入分形理论,在磨损过程中表征磨损过程中的表面形貌,并考虑到在运行过程中的不同形状和稳定的磨损过程,修订的房园磨损计算开发了公式。数值模拟结果表明,随着时间的推移和分形参数的磨损深度和磨损深度变化的速度与经典理论描述一致,它将提供一种理论上的支持,用于精确预测摩擦对的磨损寿命。

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