2018
DOI: 10.1016/j.jmps.2018.06.017
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Analysis of localized cracking in quasi-brittle materials with a micro-mechanics based friction-damage approach

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Cited by 54 publications
(34 citation statements)
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“…In this evolution, the damage localization is a consequence of the softening response of the model (Dascalu, 2017) and transition to discontinuous crack is performed numerically at complete failure. Other approaches, like the one in Zhao et al (2018) where the localization process is described with a traction-based a) b) To explore the possibility of reproducing the experimental data for the In these simulations the value of the microstructural length is ε = 8 × 10 −5 m. Note that this value is close to the one considered for the mode I failure ε = 6 × 10 −5 m in the compact compression specimen impact test Dascalu and Gbetchi (2019). The particular influence of G c in Figure 14 is also obtained when the critical energy is kept constant but the length ε…”
Section: Local Response Analysismentioning
confidence: 99%
“…In this evolution, the damage localization is a consequence of the softening response of the model (Dascalu, 2017) and transition to discontinuous crack is performed numerically at complete failure. Other approaches, like the one in Zhao et al (2018) where the localization process is described with a traction-based a) b) To explore the possibility of reproducing the experimental data for the In these simulations the value of the microstructural length is ε = 8 × 10 −5 m. Note that this value is close to the one considered for the mode I failure ε = 6 × 10 −5 m in the compact compression specimen impact test Dascalu and Gbetchi (2019). The particular influence of G c in Figure 14 is also obtained when the critical energy is kept constant but the length ε…”
Section: Local Response Analysismentioning
confidence: 99%
“…While most modeling and simulation of quasi-brittle fracture assume material homogeneity that could not accurately predict micro-cracking and its effect on the overall load-displacement curves (Brunig and Michalski, 2020;Hien Poh and Swaddiwudhipong, 2009;Kurumatani et al, 2016;Zhao et al, 2018), the multiscale modeling efforts could take into account the microstructural heterogeneity with the help of X-ray micro-CT to build realistic concrete models using lattice approach (Jivkov et al, 2013), discrete element model (Ngai et al, 2020;Nitka and Tejchman, 2018) and finite element method (Luo et al, 2020). The combined cohesive fracture model and micro-CT turned out to be an effective way to simulate fracture in mesoscale (Ren et al, 2015;Trawi nski et al, 2016).…”
Section: Introductionmentioning
confidence: 99%
“…Several studies have been devoted to the micromechanical modeling of failure mechanisms in rock-like materials [1,4,[8][9][10][11][12][13][14], where a coupling between microcrack growth and frictional sliding is usually considered to derive constitutive equations based on homogenization schemes. Thereby, opening microcracks result in a macroscopically brittle response, while the frictional sliding of closed microcracks is assumed to obey a Coulomb-type friction law, leading to macroscopic pressure-dependent plasticity coupled to damage.…”
Section: Introductionmentioning
confidence: 99%