有限元法
恢复系数
曲率
流离失所(心理学)
机械
接触力
归还
数学
数学分析
经典力学
结构工程
物理
几何学
工程类
法学
心理学
心理治疗师
政治学
作者
Long-yuan Li,Chuan‐Yu Wu,Colin Thornton
标识
DOI:10.1243/0954406021525214
摘要
The paper presents a theoretical model for the normal contact of a rigid sphere with an elastic-perfectly plastic half-space or an elastic-perfectly plastic sphere with a rigid wall. Formulae describing the force-displacement relationship for static contact problems and the coefficient of restitution for dynamic impact problems are derived. The present model can be considered as a modification of Johnson's model by using a more detailed pressure distribution function which is based on finite element analysis (PEA) results and considering the variation in the curvature of the contact surface during the contact interaction. In order to verify the theoretical model, finite element analyses are also conducted, and results are compared with those predicted by the model for both contact force-displacement relations and restitution coefficients. Good agreements between the model predictions and the FEA results are found.
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