CRACKED BEAM OR PLATE TRANSVERSELY LOADED BY A STAMP

被引:10
作者
NIED, HF
ERDOGAN, F
机构
[1] Lehigh University, Bethlehem
基金
美国国家科学基金会;
关键词
D O I
10.1016/0020-7683(79)90024-6
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
In this paper the problem of an infinite elastic beam or a plate containing a crack is considered. The medium is loaded transversely through a stamp which may be rigid or elastic. The problem is a coupled crack-contact problem which cannot be solved by treating the crack and contact problems separately and by using a superposition technique. First the Green's functions for the general case are obtained. Then the integral equations for a cracked infinite strip loaded by a frictionless stamp are obtained. With the question of fracture in mind, the primary interest in the paper has been in calculating the stress intensity factors. The results are given for a rigid flat stamp with sharp edges and for an elastic curved stamp. The effect of friction at the supports on the stress intensity factors is also studied and a numerical example is given. © 1979.
引用
收藏
页码:951 / 965
页数:15
相关论文
共 13 条
[1]  
Benthem J. P., 1973, Mechanics of fracture. Vol.1: Methods of analysis and solutions of crack problems, P131
[2]  
Bowie O. L., 1973, Mechanics of fracture. Vol.1: Methods of analysis and solutions of crack problems, P1
[3]   CONTRACT PROBLEM FOR AN ELASTIC LAYER SUPPORTED BY 2 ELASTIC QUARTER PLANES [J].
ERDOGAN, F ;
RATWANI, M .
JOURNAL OF APPLIED MECHANICS-TRANSACTIONS OF THE ASME, 1974, 41 (03) :673-678
[4]  
ERDOGAN F, 1978, MECHANICS TODAY, V4, P1
[5]  
Galin L.A., 1961, CONTACT PROBLEMS THE
[6]  
GROSS B, 1965, D3092 NASA TECH NOT
[7]   PROBLEM OF EDGE CRACKS IN AN INFINITE STRIP [J].
GUPTA, GD ;
ERDOGAN, F .
JOURNAL OF APPLIED MECHANICS-TRANSACTIONS OF THE ASME, 1974, 41 (04) :1001-1006
[8]  
Isida M., 1973, Mechanics of fracture. Vol.1: Methods of analysis and solutions of crack problems, P56
[9]   RECTANGULAR TENSILE SHEET WITH SYMMETRIC EDGE CRACKS [J].
KOITER, WT .
JOURNAL OF APPLIED MECHANICS, 1965, 32 (01) :237-&
[10]  
KRENK S, 1978, J I MATH APPL, V22, P99