COMBINED PLASTICITY AND DAMAGE MECHANICS MODEL FOR PLAIN CONCRETE

被引:153
作者
YAZDANI, S [1 ]
SCHREYER, HL [1 ]
机构
[1] UNIV NEW MEXICO,DEPT MECH ENGN,ALBUQUERQUE,NM 87131
来源
JOURNAL OF ENGINEERING MECHANICS-ASCE | 1990年 / 116卷 / 07期
关键词
D O I
10.1061/(ASCE)0733-9399(1990)116:7(1435)
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
A combined plasticity and damage mechanics model for concrete is developed within the general framework of the internal variable theory of thermodynamics. The necessity of using both plasticity and damage mechanics is discussed and the corresponding surfaces are developed via the internal dissipation inequality. The damage surface is a consequence of a damage evolution law based on the physical aspects associated with two modes of cracking. Both hardening and softening features are displayed by the damage surface. The plasticity surface is the classical one of von Mises with strain hardening but not strain softening. The combined theory is capable of accommodating the anisotropy induced by microcracking and is very suitable for computer implementation. The simultaneous use of the damage surface, which is pressure dependent, and the plasticity surface, which is chosen here to be pressure insensitive, leads to a constitutive model that displays the essential features of concrete inelasticity. These features, which include dilatation with shear and enhanced ductility with increased values of mean pressure, are shown together with comparisons of theoretical and experimental data. © ASCE.
引用
收藏
页码:1435 / 1450
页数:16
相关论文
共 36 条
[21]  
LUBLINER J, 1972, INT J NONLIN MECH, V7, P237, DOI DOI 10.1016/0020-7462(72)90048-0
[22]  
NEMATNASSER S, 1976, MECHANICS TODAY, V2, P94
[23]   A CONSTITUTIVE THEORY FOR THE INELASTIC BEHAVIOR OF CONCRETE [J].
ORTIZ, M .
MECHANICS OF MATERIALS, 1985, 4 (01) :67-93
[24]   A PHYSICAL MODEL FOR THE INELASTICITY OF CONCRETE [J].
ORTIZ, M ;
POPOV, EP .
PROCEEDINGS OF THE ROYAL SOCIETY OF LONDON SERIES A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES, 1982, 383 (1784) :101-125
[25]   PLAIN CONCRETE AS A COMPOSITE MATERIAL [J].
Ortiz, Miguel ;
Popov, Egor P. .
MECHANICS OF MATERIALS, 1982, 1 :139-150
[26]  
PAK AP, 1981, ADV FRACTURE RES, V4, P1531
[28]   A 3RD-INVARIANT PLASTICITY THEORY FOR FRICTIONAL MATERIALS [J].
SCHREYER, HL .
JOURNAL OF STRUCTURAL MECHANICS, 1983, 11 (02) :177-196
[29]  
SCHREYER HL, 1988, P FRANCE US WORKSHOP, P426
[30]   STRAIN-BASED AND STRESS-BASED CONTINUUM DAMAGE MODELS .1. FORMULATION [J].
SIMO, JC ;
JU, JW .
INTERNATIONAL JOURNAL OF SOLIDS AND STRUCTURES, 1987, 23 (07) :821-840