| Literature DB >> 35136121 |
Iman Rahimzadeh Kivi1,2, Estanislao Pujades3,4, Jonny Rutqvist5, Víctor Vilarrasa3,4,6.
Abstract
Deep geothermal energy (DGE) represents an opportunity for a sustainable and carbon-free energy supply. One of the main concerns of DGE is induced seismicity that may produce damaging earthquakes, challenging its widespread exploitation. It is widely believed that the seismicity risk can be controlled by using doublet systems circulating water to minimize the injection-induced pressure changes. However, cold water reinjection may also give rise to thermal stresses within and beyond the cooled region, whose potential impacts on fault reactivation are less well understood. Here, we investigate by coupled thermo-hydro-mechanical modeling the processes that may lead to fault reactivation in a hot sedimentary aquifer (HSA) in which water is circulated through a doublet. We show that thermal stresses are transmitted much ahead of the cooled region and are likely to destabilize faults located far away from the doublet. Meanwhile, the fault permeability mainly controls the fault reactivation timing, which entails the importance of employing appropriate characterization methods. This investigation is crucial for understanding the mechanisms controlling induced seismicity associated with DGE in a HSA and allows the success of future DGE projects.Entities:
Year: 2022 PMID: 35136121 PMCID: PMC8826403 DOI: 10.1038/s41598-022-06067-0
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1Model setup. The model includes a doublet for geothermal energy production in a Hot Sedimentary Aquifer (HSA) delimited by two normal faults, which may be either of low or high permeability (the sketch is not to scale). The model parameters are summarized in Table 1.
Material properties of different rock types used in the model.
| Parameter | Aquifer | Caprock and base rock | Fault |
|---|---|---|---|
| Rock density, | 2600 | 2600 | 2600 |
| Porosity, | 0.2 | 0.1 | 0.1 |
| Permeability, | 4 × 10–14 | 1 × 10–19 | 1 × 10–19 and 1 × 10–16 |
| Thermal conductivity (Wm−1 K−1) | 1.5 | 1.5 | 1.5 |
| Specific heat capacity (J kg−1 K−1) | 1000 | 1000 | 1000 |
| Thermal expansion coefficient, | 1.5 × 10–5 | 1.5 × 10–5 | 1.5 × 10–5 |
| Young’s modulus, | 20 | 5 | 1 |
| Poisson’s ratio, | 0.3 | 0.3 | 0.35 |
| Biot coefficient, | 1 | 1 | 1 |
| Cohesion, c (MPa) | – | – | 0 |
| Initial friction angle, | – | – | 31 |
| Residual friction angle, | – | – | 29 |
| Dilation angle, | – | – | 4 |
| Softening parameter, | – | – | 0.005 |
| Viscosity, | – | – | 104 |
Figure 2Temperature and pressure evolutions. Spatial distribution of temperature (a) and pore pressure (b) after 30 years of fluid circulation in a geothermal doublet in a HSA surrounded by low-permeable faults. The evolution with time of temperature (c) and pressure (d) at the reinjection and production wells.
Figure 3Stress distributions after 30 years of water circulation. Pore pressure changes and thermal effects redistribute the horizontal (a), vertical (b) and shear (c) stresses. Note that the fault slip that has already occurred also contributes to stress redistribution with large vertical stress drop induced along the fault.
Figure 4Fault reactivation potential of planes with the same orientation as fault 1. Distribution of the Coulomb Failure Stress changes (ΔCFS) in the direction of fault 1 after 1 (a), 10 (b), 21 (c, corresponding to fault 1 reactivation) and 30 (d) years of cold water reinjection. Negative values of ΔCFS imply improved stability while positive values show worsened stability.
Figure 5Temporal evolution of fault stability. Evolution with time of the effective normal stress, shear stress and CFS along fault 1 (a) and fault 2 (b). Colors in each panel gradually shift from light to dark, corresponding to the elapsed time from the circulation onset: Light to dark blue for the effective normal stress, yellow to brown for the shear stress, and light to dark violet for the CFS.
Figure 6Impact of fault permeability on its stability. Evolution with time of the slip tendency (CFS) at the top, middle and bottom of fault 1 (a, corresponding to dark to light blue, respectively) and fault 2 (b, corresponding to brown, red and orange, respectively). The most critical stability conditions are reached in the middle of fault 1 (point 2) and at the top of fault 2 (point 4). (c,d) Mohr circles are drawn at these two points before circulation (t = 0), and after tslip ( 18 and 21 years for high- and low- permeability faults, respectively) and t = 30 years of water circulation. One should note that minor stress changes on fault 2 occur after the slip; thus, Mohr circles of tslip and t = 30 years almost coincide.