1987
DOI: 10.1016/0045-7825(87)90130-7
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A Damage mechanics constitutive theory for the inelastic behaviour of concrete

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Cited by 71 publications
(28 citation statements)
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“…The second term in (3) is the volumetric hardening potential, accounting for the recovery of stiffness following initial degradation when concrete is loaded along the hydrostatic compression axis. According to experimental observations (see Section 4) it has been defined as (Resende, 1987) …”
Section: Hardening Potentialsmentioning
confidence: 99%
“…The second term in (3) is the volumetric hardening potential, accounting for the recovery of stiffness following initial degradation when concrete is loaded along the hydrostatic compression axis. According to experimental observations (see Section 4) it has been defined as (Resende, 1987) …”
Section: Hardening Potentialsmentioning
confidence: 99%
“…The simplest possible characterization of three-dimensional damage is a scalar variable, which can be thought of as the damage caused by a field of spherical microvoids with the same stress-carrying area reduction in all spatial directions (Leckie 1978;Lemaitre and Chaboche 1978;Mazars 1985;Resende 1987;Frantziskonis and Desai 1987). To capture the anisotropic nature of damage caused by microcracks with predominant orientation, damage tensors of various orders have been proposed: vectors (Davidson and Stevens 1973;Krajcinovic and Fonseka 1981;Suaris and Shah 1984;Costin 1985;Costin and Stone 1987); second-order tensors (Vakulenko and Kachanov 1971;Dragon and Mr6z 1979;Kachanov 1980;Murakami and Ohno 1980;Betten 1983;Oda 1983;Murakami 1987;Suaris 1987); fourthorder tensors (Chaboche 1979(Chaboche , 1981Ortiz 1985;Sim6 et a!.…”
Section: Existing Models For Dstrbuted Damagementioning
confidence: 99%
“…Various damage mechanics-based models have been developed to model the response of concrete, and multifarious mechanisms have been proposed. For example, the plastic-damage models [13], the coupled elastoplastic-damage models [9] and the frictiondamage models [3,12]. Among these, Holmquist-JohnsonConcrete (hereafter called ''H-J-C'') model is perhaps the most popular because it can describe the concrete dynamic effect and failure behavior in high pressure and high strain rate fairly well [7].…”
Section: Introductionmentioning
confidence: 99%