CAVITATION INSTABILITIES IN ELASTIC PLASTIC SOLIDS

被引:227
作者
HUANG, Y [1 ]
HUTCHINSON, JW [1 ]
TVERGAARD, V [1 ]
机构
[1] TECH UNIV DENMARK,DEPT SOLID MECH,DK-2800 LYNGBY,DENMARK
基金
美国国家科学基金会;
关键词
D O I
10.1016/0022-5096(91)90004-8
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
A CAVITATION instability occurs when an isolated void in an infinite, remotely stressed elastic-plastic solid grows without bound under no change of remote stress or strain. The cavitation instability can be thought of as a process in which elastic energy stored in the remote field drives the plastic expansion of the void. The paper begins with a brief review of cavitation under spherically symmetric stress states and then goes on to consider the problem for cavitation states under general axisymmetric stressing. It is found that the criterion for cavitation under multiaxial axisymmetric stressing depends on the attainment of a critical value of the mean stress, to a reasonably good approximation. A set of recent experiments is discussed in which cavitation instabilities appear to have occurred. The last section of the paper reviews available theoretical results for the dilatation rates of isolated voids. The most commonly used formulae underestimate the dilation rate under stress states with modern to high triaxiality.
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页码:223 / &
相关论文
共 18 条
[1]   Growth of an infinitesimal cavity in a rate-dependent solid [J].
Abeyaratne, R ;
Hou, HS .
JOURNAL OF APPLIED MECHANICS-TRANSACTIONS OF THE ASME, 1989, 56 (01) :40-46
[2]  
[Anonymous], 1950, MATH THEORY PLASTICI
[3]  
ASHBY MF, 1989, ACTA METALL, V37, P1857
[4]   DISCONTINUOUS EQUILIBRIUM SOLUTIONS AND CAVITATION IN NON-LINEAR ELASTICITY [J].
BALL, JM .
PHILOSOPHICAL TRANSACTIONS OF THE ROYAL SOCIETY A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES, 1982, 306 (1496) :557-611
[5]  
BEREMIN FM, 1981, ADV FRACTURE RES, V2, P809
[6]   THE THEORY OF INDENTATION AND HARDNESS TESTS [J].
BISHOP, RF ;
MOTT, NF .
PROCEEDINGS OF THE PHYSICAL SOCIETY OF LONDON, 1945, 57 (321) :147-159
[7]  
Budiansky B., 1982, MECH SOLIDS, P13
[8]  
BUDIANSKY B, 1980, 15TH P INT C THEOR A
[9]  
Chadwick P., 1959, Q J MECH APPL MATH, V12, P52, DOI 10.1093/qjmam/12.1.52
[10]   THE STRENGTH AND FRACTURE OF ALUMINA BONDED WITH ALUMINUM-ALLOYS [J].
DALGLEISH, BJ ;
TRUMBLE, KP ;
EVANS, AG .
ACTA METALLURGICA, 1989, 37 (07) :1923-1931