2017
DOI: 10.1016/j.mechmat.2017.09.001
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Cascade Continuum Micromechanics model for the effective permeability of solids with distributed microcracks: Comparison with numerical homogenization

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Cited by 5 publications
(5 citation statements)
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“…Third, the permeability was calculated by conducting a single-phase flow simulation in two perpendicular directions, using a computational homogenization (Leonhart et al, 2017) for an unperturbed and a perturbed fracture state. The permeability tensors of the deformed carbonates were obtained.…”
Section: Stress and Permeability Modellingmentioning
confidence: 99%
“…Third, the permeability was calculated by conducting a single-phase flow simulation in two perpendicular directions, using a computational homogenization (Leonhart et al, 2017) for an unperturbed and a perturbed fracture state. The permeability tensors of the deformed carbonates were obtained.…”
Section: Stress and Permeability Modellingmentioning
confidence: 99%
“…The CCM model can predict the effect of the crack opening aspect ratio on the features of the conversion from a nonconnected solid to a completely connected solid, i.e., the percolation threshold depends on the crack opening aspect ratio (Leonhart et al 2015(Leonhart et al , 2017. The percolation scaling law deals with the crack clustering effect and takes the cracks no longer as homogeneous inclusions but as networks, i.e., the percolation threshold relies on the local crack clustering effect and the connectivity factor.…”
Section: Percolation Model For High Crack Clusteringmentioning
confidence: 99%
“…When cracks intersect to form a percolated path across the boundaries of the domain, the effective permeability will be significantly altered (Leonhart et al 2017;Renshaw et al 2020;Benkemoun et al 2018). After onset of percolation, the effective permeability is generally stable [Fig.…”
Section: Further Analysismentioning
confidence: 99%
“…In the first localization level that refers to meso-to-micro localization, the strain at the microscale in both the rock matrix ( μ m ) and microcracks ( μ i (i = 1 ∶ )) is obtained via Equation (9). The total stress in the rock matrix ( μ m ) can then be calculated using Equation (22), from which the effective stress acting on each microcrack is obtained as:…”
Section: Algorithm Of Microstructure Updatementioning
confidence: 99%
“…In the second localization level that refers to micro-to-nano localization for the rock matrix, the strain at the nanolevel in both the rock mineral ( n s ) and nanopore space ( n f ) is calculated using Equation (9). Here, we neglect the shape change (change in aspect ratio) of nanopores and only calculate the change in their volume fraction (nanoporosity).…”
Section: Algorithm Of Microstructure Updatementioning
confidence: 99%