2014
DOI: 10.1007/s00466-014-1100-7
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A rate-dependent stochastic damage–plasticity model for quasi-brittle materials

Abstract: In this work, a rate-dependent model for the simulation of quasi-brittle materials experiencing damage and randomness is proposed. The bi-scalar plastic damage model is developed as the theoretical framework with the damage and the plasticity opening for further developments. The governing physical reason of the material rate-dependency under relatively low strain rates, which is defined as the Strain Delay Effect, is modeled by a differential system. Then the description of damage is established by further im… Show more

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Cited by 99 publications
(34 citation statements)
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“…However, numbers of deficiencies are also detected in its applications (Ren et al, 2014). The yield function F and the evolutionary potential function F p defined by the effective stress are difficult to measure experimentally; meanwhile the physical background of these two functions is quite unclear.…”
Section: Plastic Strainsmentioning
confidence: 99%
“…However, numbers of deficiencies are also detected in its applications (Ren et al, 2014). The yield function F and the evolutionary potential function F p defined by the effective stress are difficult to measure experimentally; meanwhile the physical background of these two functions is quite unclear.…”
Section: Plastic Strainsmentioning
confidence: 99%
“… εtrue¯eq=Yα1, with damage energy release rates Y + and Y − . The damage evolution functions are defined by the equations…”
Section: Numerical Simulationmentioning
confidence: 99%
“…The evolution of plastic strain ε p can be captured by the conventional plasticity theory. In the present work, the empirical model proposed by Ren et al was adopted as follows:…”
Section: Numerical Simulationmentioning
confidence: 99%
“…Then the nonlinear constitutive relationship of concrete can be described as bold-italicσ=()double-struckIdouble-struckD:trueσ¯=()double-struckIdouble-struckD:E0:()bold-italicεεp, where trueσ¯ is the effective stress tensor, E0 is the initial undamaged elastic stiffness, double-struckI is a fourth‐order unit tensor, and double-struckD is a fourth‐order damage tensor. The evolution of plastic strain ε p can be calculated by bold-italicεfalsėp±=fp±bold-italicεfalsėe±=H[]trueḊ±ξp±D±np±bold-italicεfalsėe±, where scalars fp± are considered as the function of the corresponding damage variable D ± ; ξp± and np± are the material parameters fitted by the experimental data.…”
Section: Numerical Platform For Collapse Simulation Of Rc Structuresmentioning
confidence: 99%