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Diverse slip behaviour of velocity-weakening fault barriers

Abstract

Seismic barriers are fault portions that promote earthquake rupture arrest and fault segmentation. Despite their fundamental role in controlling the maximum magnitude of earthquakes, the nature of seismic barriers is still uncertain. A common interpretation of barriers as having velocity-strengthening friction—steady-state friction that increases with increasing slip velocity—is only partially consistent with the thermal control of friction observed in laboratory experiments, which implies that most relevant materials in subduction channels are velocity-weakening at seismogenic depths. Here we examine the possibility of velocity-weakening barriers by conducting earthquake cycle simulations along a velocity-weakening megathrust segmented by lateral variations of frictional properties and normal stress. We show that velocity-weakening fault segments display a wide range of behaviours, including permanent barrier behaviour. They can be locked during long periods and release their slip deficit either seismically or aseismically. We quantify the efficiency of velocity-weakening barriers in arresting ruptures using a non-dimensional parameter based on fracture mechanics theory that can be constrained by observations on natural faults. Our results provide a theoretical framework that could improve physics-based seismic hazard assessment.

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Fig. 1: Conceptual model and numerical simulation set-up.
Fig. 2: Results of seismic cycle simulations producing a permanent barrier.
Fig. 3: The diversity of slip behaviours in VW barriers.
Fig. 4: Rupture arrest conditions and barrier efficiency based on fracture mechanics.
Fig. 5: Long-term interseismic coupling in the central patch.

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Data availability

The raw data coming from simulation results of figures in the main text (Figs. 3–5) are available through the Source data provided on the repository at https://doi.org/10.5281/zenodo.8329497.

Code availability

The rate-and-state earthquake simulator (QDYN) used in this work is free, and it is freely available at https://github.com/ydluo/qdyn. Plots of figures were performed in Python using the package Matplotlib65.

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Acknowledgements

This work was partially funded by the National Agency for Research and Development (ANID)/Scholarship Program/DOCTORADO BECAS CHILE/2017—21171169 to D.M.-O. We also acknowledge partial support by the Millennium Scientific Initiative (ICM) of the Chilean government through grant NCN19_167 ‘Millennium Nucleus CYCLO The Seismic Cycle Along Subduction Zones’ to D.M.-O. and A.T. We are also thankful to the Geoazur Seismes team, which also partially funded the work. J.-P.A. has been supported by the French government through the UCAJEDI Investments in the Future project (ANR-15-IDEX-01) managed by the National Research Agency (ANR).

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D.M.-O. designed and carried out the numerical simulations. J.-P.A. analysed the numerical experiments. J.-P.A. and D.M.-O. developed the theoretical model and wrote the main text. A.T. provided the technical motivation and contributed to writing the text.

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Correspondence to Diego Molina-Ormazabal.

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Nature Geoscience thanks the anonymous reviewers for their contribution to the peer review of this work. Primary Handling Editor: Tom Richardson, in collaboration with the Nature Geoscience team.

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Extended data

Extended Data Fig. 1 Comparison of source scalings between numerical slip models and natural observations.

Rupture maximum slip (b) and length (a) versus earthquake magnitude. Stars depict results of numerical models. Solid lines show the empirical scaling relations for subduction earthquakes66, dashed lines their uncertainty (standard deviation). The magnitude has been calculated considering \({M}_{o}=\mu A\Delta S\), where \(A={LxW}\) (Rupture length and constant seismogenic depth of 200 km respectively). \(\Delta S\) correspond to the rupture averaged slip.

Extended Data Fig. 2 Results of seismic cycle simulations producing a frequent barrier.

Frequent barrier characterized by \({\sigma }_{{\boldsymbol{n}}}{\boldsymbol{=}}{\boldsymbol{100}}\,{\boldsymbol{MPa}}\). The barrier size is \({{\boldsymbol{L}}}_{{\boldsymbol{B}}}{\boldsymbol{=}}{\boldsymbol{45}}\) km. a) Accumulated slip (y-axis) along the fault (x-axis) during interseismic periods (blue, every 2 years) and during earthquakes (red, every 5 seconds); Black lines depict the start and end of earthquakes. Vertical lines display the edges of the barrier. b) Temporal evolution (y-axis) of the instantaneous interseismic coupling (ISC, calculated as explained in the Methods) along the simulated fault (x-axis). Blue solid lines show the extent of earthquake ruptures and green stars their epicenters. Dashed white lines indicate the edges of the central patch. c) Maximum slip rate across the barrier (black solid lines, log scale) as a function of time. The horizontal red line indicates our chosen threshold to define seismic slip rates, 1 cm/s. Aseismic transients are those that do not reach this threshold. d) Instantaneous ISC averaged along the barrier (red dashed lines). ISC in the central patch varies throughout the seismic cycle, although the values are most often near 1 (fully locked).

Extended Data Fig. 3 The diversity of slip behavior in VW barrier types.

P as a function of the percentage of rapid creep slip (stars and squares) and slow creep slip (diamonds and circles) relative to the total accumulated slip (Methods). A large transient slip relative to the total accumulated slip means an increase in the amount of aseismic slip hosted by the central patch (x-axis). As \({D}_{c}\) is increased, the aseismic slip increases too. The same is observed in simulation with normal stress contrast (with values up to twice the asperity \({\sigma }_{n}\)), but when \({\sigma }_{n}\) exceeds three times the asperities’ value, the transient slip decreases, implying an increment in the seismic slip within the barrier. Further, a smaller ratio between transient and total accumulated slip means major seismic slip within the barrier. Vertical gray solid lines display barrier type depending on probability P. For permament barrier with \({D}_{c}\) constrast, there is a bifurcation between rapid and slow creep. This is reflected as a rapid afterslip entering in barrier with high \({D}_{c}\), which occur more slowly in barriers with \({D}_{c}\) contrast no that high (frequent barriers).

Extended Data Fig. 4 Seismic cycle simulations of barriers with Dc contrast.

a,b,c, The barrier has a length of 45 km and is defined by very high \({D}_{c}=0.3{m}\). d,e,f, The barrier has a length of 45 km and is defined by high \({D}_{c}=0.07{m}\). g,h,i, The barrier has a length of 45 km and is defined by small \({D}_{c}=0.04{m}\). a,d,g): Accumulated slip profiles along the fault during interseismic periods (blue, every 2 years) and during earthquakes (red, every 5 seconds); Black lines depict the start and ending of earthquakes. Solid black lines display the edges of the CVWP. b,e,f): space-time distribution of instantaneous ISC (Methods). Blue solid lines and green stars show the rupture length and epicenter of earthquakes, respectively. Dashed white lines indicate the edges of the barrier. c,f,i): Instantaneous ISC averaged across the central patch (red dashed lines) and slip rate averaged across the whole barrier (black solid lines) as a function of time. ISC varies throughout the seismic cycle, although the values are most often close to 1 (fully locked).

Extended Data Fig. 5 Seismic cycle simulations of barriers with σn contrast.

a,b, The barrier is defined by high \({\sigma }_{n}=350{MPa}\). c,d, The barrier is defined by high \({\sigma }_{n}=140{MPa}\). e,f, The barrier is defined by small \({\sigma }_{n}=70{MPa}\). All cases depict barrier length of 30 km. a,c,e): Accumulated slip profiles along the fault during interseismic periods (blue, every 2 years) and during earthquakes (red, every 5 seconds); Black lines depict the start and ending of earthquakes. Solid black lines display the edges of the central patch. b,d,f): space-time distribution of instantaneous ISC (Methods). Blue solid lines and green stars show the rupture length and epicenter of earthquakes, respectively. Dashed white lines indicate the edges of the barrier.

Extended Data Fig. 6 Probability of ruptures crossing the barrier as a function of ratio LB/LCB.

Squares and dots represent simulations with variable \({D}_{c}\) and \({\sigma }_{n}\) respectively.

Extended Data Fig. 7 The typical slip rate evolution across seismic cycle.

a) The barrier has a length of 40 km and is defined by high \({D}_{c}=0.15m\). b) The barrier has a length of 40 km and is defined by \({\sigma }_{n}=100{MPa}\). Maximum slip rate across the whole barrier (black solid line) and seismic asperities (right and left asperities, blue and red line respectively). The horizontal light green line indicates our chosen threshold for seismic slip rates, 1 cm/s.

Extended Data Fig. 8 Reference seismic cycle simulation.

Cumulative slip profiles along the fault during interseismic periods (blue, every 2 years) and during earthquakes (red, every 5 seconds); Black lines depict the start and ending of earthquakes. Reference model with uniform \({{\boldsymbol{D}}}_{{\boldsymbol{c}}}{\boldsymbol{=}}{\boldsymbol{0}}{\boldsymbol{.}}{\boldsymbol{02}}\,{\boldsymbol{m}}\) and \({\sigma }_{{\boldsymbol{n}}}{\boldsymbol{=}}{\boldsymbol{40}}\,{\boldsymbol{MPa}}\) (there is a small increase of \(a\) in a 45 km-long central patch).

Supplementary information

Supplementary Information

Supplementary Fig. 1 and description of method to estimate barrier efficiency proxy on natural faults.

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Molina-Ormazabal, D., Ampuero, JP. & Tassara, A. Diverse slip behaviour of velocity-weakening fault barriers. Nat. Geosci. 16, 1200–1207 (2023). https://doi.org/10.1038/s41561-023-01312-1

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