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采用缺口件等效与渐进插值法预测构件疲劳极限
引用本文:陈晓平,俞小莉,胡如夫,李建锋.采用缺口件等效与渐进插值法预测构件疲劳极限[J].浙江大学学报(自然科学版 ),2012,46(3):542-548.
作者姓名:陈晓平  俞小莉  胡如夫  李建锋
作者单位:1. 浙江大学 能源工程学系,浙江 杭州 310027; 2. 宁波工程学院 机械工程学院,浙江 宁波 315016; 3. 潍柴动力杭州分公司,浙江 杭州 310012
基金项目:浙江省教育厅科研资助项目(Y201009961);宁波市自然科学基金资助项目(2011A610133)
摘    要:以发动机曲轴为例,以等效椭圆孔板长轴长度、短轴长度及均布载荷为变量,采用拟合方法使等效椭圆孔板的应力集中处应力场与曲轴受载荷时应力集中处的应力场尽可能一致,将曲轴应力集中等效为标准椭圆孔缺口件.通过等效处理,曲轴疲劳极限载荷的求解问题可以转换为椭圆孔缺口件的疲劳极限求解问题,结合已有曲轴的疲劳强度试验数据得出该曲轴材料的特征尺寸,采用渐进插值法结合短裂纹扩展理论,推导出预测曲轴的疲劳极限载荷.

关 键 词:椭圆孔板  缺口件等效  渐进插值法  曲轴  疲劳极限

Component fatigue limit prediction based on notched specimen equivalence and asymptotic interpolation integrated method
CHEN Xiao-ping,YU Xiao-li,HU Ru-fu,LI Jian-feng.Component fatigue limit prediction based on notched specimen equivalence and asymptotic interpolation integrated method[J].Journal of Zhejiang University(Engineering Science),2012,46(3):542-548.
Authors:CHEN Xiao-ping  YU Xiao-li  HU Ru-fu  LI Jian-feng
Affiliation:1.Department of Energy Engineering,Zhejiang University,Hangzhou 310027,China; 2.School of Mechanical Engineering,Ningbo University of Technology,Ningbo 315016,China; 3.Hangzhou Branch,Weichai Power Co Ltd,Hangzhou 310012,China)
Abstract:An integrated method of notched specimen equivalence and asymptotic interpolation to predict component fatigue limit was put forward.The engine crankshaft was given as an example,the length of long axis,length of short axis and the uniform load of the equivalent elliptic orifice plate were taken as variables,and the fitting method was used to make the stress field of the crankshaft stress concentration range under load and the stress field of the equivalent elliptic orifice plate stress concentration range as consistent as possible.By this way,the fatigue limit load of the crankshaft can be simplified into that of the equivalent elliptic orifice plate.The feature size of crankshaft material can be reasoned with the experimental data,the fatigue limit load of crankshaft can then be predicted using an asymptotic interpolation method and the short crack growth theory.
Keywords:elliptic orifice plate  notched specimen equivalence  asymptotic interpolation  crankshaft  fatigue limit
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