首页> 外文期刊>Computer Modeling in Engineering & Sciences >A Normal Contact Stiffness Model of Joint Surface Based on Fractal Theory
【24h】

A Normal Contact Stiffness Model of Joint Surface Based on Fractal Theory

机译:基于分形理论的关节表面正常接触刚度模型

获取原文
获取原文并翻译 | 示例
           

摘要

Based on the fractal theory, a normal contact stiffness model is established. In the model, the asperity is initially in elastic deformation under contact interference. As the interference is increased, a transition from elastic to elastoplastic to full plastic deformation occurs in this order. The critical elastic interference, the first elastoplastic critical interference and the second elastoplastic critical interference are scale-dependent. According to the truncated asperity size distribution function, the relations between the total normal contact stiffness and the total contact load are obtained. The results show the total normal contact stiffness depends on the range of frequency indexes of asperities. The normal contact stiffness in elastic deformation is major contribution to the total normal contact stiffness. When the first six frequency indexes are less than the critical elastic frequency index, the dimensionless load-stiffness relation approximately is F-r* similar to (K-r*)(3) . When the initial frequency index is greater than the critical elastic frequency index, the dimensionless load-stiffness relation approximately is F-r* similar to K-r*. The comparison between the theoretical results and the experimental results indicates that the theoretical results are consistent with the experimental data; therefore, the present fractal model of contact stiffness is reasonable.
机译:基于分形理论,建立了正常接触刚度模型。在该模型中,粗糙度最初是在接触干扰下弹性变形。随着干扰的增加,从弹性到弹性塑料塑化到完全塑性变形的过渡发生在此顺序。临界弹性干扰,第一弹塑性临界干扰和第二弹塑性临界干扰是尺度依赖性的。根据截短的粗糙度尺寸分布函数,获得了总正常接触刚度和总接触载荷之间的关系。结果表明总正常接触刚度取决于粗糙度的频率指标范围。弹性变形中的正常接触刚度是对总正常接触刚度的主要贡献。当前六个频率指数小于临界弹性频率指数时,无量纲载荷刚度关系大致为F-R *类似于(K-R *)(3)。当初始频率指数大于临界弹性频率指数时,无量纲载荷刚度关系大致为F-R *类似于K-R *。理论结果与实验结果之间的比较表明理论结果与实验数据一致;因此,接触刚度的本分形模型是合理的。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号