2021
DOI: 10.1016/j.compgeo.2021.104284
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Computational micromechanics of porous brittle solids

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Cited by 10 publications
(5 citation statements)
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“…The cap depends on εvp ${\varepsilon }_{v}^{p}$, particularly pc=pc()ζ,εvp=ceζεvp ${p}_{c}={p}_{c}\left(\zeta ,{\varepsilon }_{v}^{p}\right)=-c{e}^{-\zeta {\varepsilon }_{v}^{p}}$, where c > 0 is the cohesion (or tensile strength) of the undamaged material and ζ > 0 gives the degree of postyield softening. Thus, initially, p c = − c , then with accumulating volumetric plastic strain, p c increases toward zero naturally leading to material separation (Blatny et al., 2021, 2023; Klár et al., 2016; Stomakhin et al., 2013; Wolper et al., 2019, 2021). For more details on the numerical scheme and the elastoplastic law, please refer Supporting Information .…”
Section: Methodsmentioning
confidence: 99%
“…The cap depends on εvp ${\varepsilon }_{v}^{p}$, particularly pc=pc()ζ,εvp=ceζεvp ${p}_{c}={p}_{c}\left(\zeta ,{\varepsilon }_{v}^{p}\right)=-c{e}^{-\zeta {\varepsilon }_{v}^{p}}$, where c > 0 is the cohesion (or tensile strength) of the undamaged material and ζ > 0 gives the degree of postyield softening. Thus, initially, p c = − c , then with accumulating volumetric plastic strain, p c increases toward zero naturally leading to material separation (Blatny et al., 2021, 2023; Klár et al., 2016; Stomakhin et al., 2013; Wolper et al., 2019, 2021). For more details on the numerical scheme and the elastoplastic law, please refer Supporting Information .…”
Section: Methodsmentioning
confidence: 99%
“…Alternative methods of generating random porous structures may be based on random fractals such as Appollonian packings [14] or on level-cutting random fields, see e.g. the use of thresholded Gaussian random fields for modelling snow microstructures [15]. For this study we considered structures of three different sizes ranging from L = 50 mm over 100 mm up to 200 mm.…”
Section: Geometry Generationmentioning
confidence: 99%
“…Alternative methods of generating random porous structures may be based on random fractals such as Appollonian packings [14] or on level-cutting random fields, see e.g. the use of thresholded Gaussian random fields for modeling snow microstructures [15]. For this study, we considered structures of three different sizes, ranging from L = 50 mm over 100 mm up to 200 mm.…”
Section: Geometry Generationmentioning
confidence: 99%