the Creative Commons Attribution 4.0 License.
the Creative Commons Attribution 4.0 License.
Models of buoyancy-driven dykes using continuum plasticity and fracture mechanics: a comparison
Abstract. Magmatic dykes are thought to play an important role in the thermomechanics of tectonic rifting of the lithosphere. Our understanding of this role is limited by the lack of models that consistently capture the interaction between magmatism, including dyking, and tectonic deformation. While linear elastic fracture mechanics (LEFM) has provided a basis for understanding the mechanics of dykes, it is difficult to consistently incorporate LEFM into geodynamic models. Here we further develop a continuum theory that represents dykes as plastic tensile failure in a two-phase, Stokes–Darcy model with a poro- viscoelastic–viscoplastic (poro-VEVP) rheological law (Li et al., 2023). We validate this approach by making quantitative comparison with LEFM, enabled by a novel poro-LEFM formulation. The comparison shows that dykes in our continuum theory propagate slowly—a consequence of Darcian drag on the magma. Moreover, dissipation of mechanical energy in the poro-VEVP model implies a high critical stress intensity in LEFM. We improve the poro-VEVP model by reformulating the compaction stress and incorporating anisotropic permeability in regions of plastic failure.
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CC1: 'Comment on egusphere-2024-3504', Giacomo Medici, 11 Dec 2024
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General comments
Very good multidisciplinary research with a focus on dykes, I definitely enjoyed reading it. The amount of literature on the hydraulic properties of fractured rocks at such a large scale is not large. Please, see my specific comments to improve the manuscript.
Specific comments
Lines 62-70. Porosity. Total or effective porosity? When I think to the porosity of fractured rocks, I tend to consider this concept. Think if you need to specify something
Lines 10, 71-76. Permeability anisotropy. Vertical or horizontal? You need to explain this point in the abstract.
Line 73. Permeability tensor. Are you thinking to apply this concept at which observation scale?
Line 73. Permeability tensor. If you think that is a good idea to discuss the observation scale, please provide details on the depth and lateral extension.
Lines 74-75 “Anisotropic permeability can arise from anisotropic stresses and aligned pores or fractures”. Please, insert recent and relevant literature on the anisotropic permeabilities due to either anisotropic stress and orientation of fractures:
- Medici G, Ling F, Shang J 2023. Review of discrete fracture network characterization for geothermal energy extraction. Frontiers in Earth Science, 11, 1328397.
- Lei, Q., Latham, J.P. and Tsang, C.F., 2017. The use of discrete fracture networks for modelling coupled geomechanical and hydrological behaviour of fractured rocks. Computers and Geotechnics, 85, 151-176.
Lines 174. You reference multiple times Snow 1979. Do you need to discuss the hydraulic / mechanical aperture of the joints. What about the cubic law?
Figures and tables
Figure 1. Do you need to insert a spatial scale in your conceptual model?
Figure 3a. The figure describes the porosity and solid deformation field at t = 2 kyr. This is an important figure and if the reader wants to catch the details need to zoom in a lot. Please, enlarge the size
Figure 3a. Can this figure be separated from the others?
Figure F1. This is a very important figure from a conceptual point of view. Indeed, the image shows physical variations as a function of the depth. If you introduce this figure in the main body
of the manuscript, you would rise either the readability or the impact of your research.
Citation: https://doi.org/10.5194/egusphere-2024-3504-CC1
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