Mantle serpentinization influences the rheology of altered peridotites and the global fluxes of energy and volatiles, the generation of seafloor and sub-seafloor chemolithotrophic life, and the carbon cycle. As a by-product of serpentinization, molecular hydrogen (H2) is generated, which supports chemosynthetic communities, and this mechanism may have driven the origin of life on early Earth. At continent-ocean transition zones (COTs) of magma-poor rifted margins, the mantle is exposed and hydrated over hundreds of kilometers across the rift, but the H2 fluxes associated with this process are poorly known. Here, we coupled a thermomechanical model with serpentinization reaction equations to estimate associated H2 release during mantle exhumation at COTs. This reproduced a tectonic structure similar to that of the West Iberia margin, one of the best-studied magma-poor margins. We estimated the rate of H2 production from mantle hydration at (7.5 ± 2.5) × 107 mol/(yr × km). By estimating the area of exhumed mantle from wide-angle seismic profiles at North Atlantic magma-poor margins, we calculated that the accumulated H2 production could have been as high as ~4.3 × 1018 mol (~8.6 × 1012 metric tons) prior to opening of the North Atlantic Ocean, at a rate of ~1.4 × 1017 mol/m.y. This is one quarter of the total predicted flux produced by the global system of mid-ocean ridges, thus highlighting the significance of H2 generation at magma-poor margins in global H2 fluxes, to hydrogenothropic microbial life, and, perhaps, as a potential energy source.

Hydration of ferrous-iron–bearing minerals in mantle peridotites, a process known as serpentinization, is one of the main mechanisms by which H2 is produced in nature (e.g., Klein et al., 2020). Serpentinization has drawn much attention regarding its ability to provide the metabolic energy for subsurface chemosynthetic microbial communities (e.g., Ménez et al., 2012), thereby driving the emergence of early Earth ecosystems before the advent of photosynthesis (e.g., Canfield et al., 2006), and its potential to act as a sustainable, carbon-free energy resource (e.g., Lefeuvre et al., 2021, 2022).

Wide-angle seismic data and International Ocean Discovery Program (IODP) drilling at magma-poor rifted margins of the North Atlantic Ocean suggest that the mantle is exhumed at 100–180-km-wide continent-ocean transition zones (COTs; Fig. 1). At the West Iberia (WIM) and Newfoundland (NF) conjugate margins, IODP samples consist of hydrated peridotite with only minor magmatic intrusions (Jagoutz et al., 2007; Tucholke et al., 2007). Analysis of serpentinized peridotites indicates that serpentinite hosted hydrothermal systems that were active during extension (e.g., Klein et al., 2015). Mantle serpentinization is well studied at the rock sample scale and is thought to sustain chemosynthetic communities (Klein et al., 2015). However, the production of H2 at the lithospheric scale is poorly constrained, and its global significance for H2 flux during the breakup of Pangea has not been addressed (Merdith et al., 2020).

Figure 1.

Magma-poor margins of the southern North Atlantic Ocean. (A) Margins of the southern North Atlantic where exhumed and serpentinized mantle has been interpreted based on seismic velocity data. L—Labrador margin; WG—West Greenland margins; OB—Orphan Basin; NM—Newfoundland margin; NS—Nova Scotia; RT—Rockall Trough; PB—Porcupine Basin; GS—Goban spur; BB—Bay of Biscay; WIM—West Iberia margin. Original profiles and references are provided in the Supplemental Material (see footnote 1). (B) Cross-sectional sketch illustrating crustal separation followed by mantle exhumation at continentocean transition zones.

Figure 1.

Magma-poor margins of the southern North Atlantic Ocean. (A) Margins of the southern North Atlantic where exhumed and serpentinized mantle has been interpreted based on seismic velocity data. L—Labrador margin; WG—West Greenland margins; OB—Orphan Basin; NM—Newfoundland margin; NS—Nova Scotia; RT—Rockall Trough; PB—Porcupine Basin; GS—Goban spur; BB—Bay of Biscay; WIM—West Iberia margin. Original profiles and references are provided in the Supplemental Material (see footnote 1). (B) Cross-sectional sketch illustrating crustal separation followed by mantle exhumation at continentocean transition zones.

Laboratory experiments have shown that the serpentinization reaction is largely controlled by the reaction temperature and the water-rock ratio (McCollom et al., 2016). Brittle damage zones are the primary conduits for seawater circulation and therefore control the water-rock ratio (e.g., Caine et al., 1996; Pérez-Gussinyé and Reston, 2001). Thus, understanding the temperature and deformation history during the formation of COTs is key to estimating the H2 flux. We present a two-dimensional (2-D) thermomechanical model that simulates the tectonic structure of the WIM-NF margins, and we coupled this model with the chemical processes of olivine serpentinization to evaluate how deformation, serpentinization, and hydrogen production occur during mantle exhumation. We estimated the H2 flux rate at the COTs of this margin pair and showed its dependency on extension velocity and hydrothermal cooling. We then calculated the area of the COTs along the North Atlantic magma-poor rifted margins from seismic profiles (Fig. 1) and estimated the possible accumulated H2 production during the opening of this sector of the North Atlantic Ocean.

To approximate the temperature and deformation during rifting, we used a thermomechanical model (Pérez-Gussinyé et al., 2020), further described in the Supplemental Material1. Mantle serpentinization was modeled by assuming that the rate of serpentinized rock production, graphic, is a function of temperature, T, as

formula

where ε̇p is plastic strain rate, εp is plastic strain, and ε̇pcri and εpcri are the strain rate and strain criteria for serpentinization. Following Emmanuel and Berkowitz (2006), A was set to be 10–10 s–1, bs was set to be 2.5 × 10–4 °C–2, and cs was set to be 270 °C. We also tested another kinetic function given by Malvoisin et al. (2012). The difference between the two was small and did not affect our main results (Fig. S2). We assumed that the supply of water by fluid flow is more rapid than the uptake of water by serpentinization, as there is no evidence for serpentinization under water-limited conditions (Barnes and Sharp, 2006).

By setting the plastic strain rate and plastic strain criteria for serpentinization, we assumed that only active faults act as effective conduits for fluid circulation. Plastic strain is given by a non-associated plastic flow law (see the Supplemental Material), which allows for the examination of the yield surface according to the Drucker-Prager yield equation (Equation S6) and for deformation localization in shear zones or “faults.” The value ε̇pcri was set to be 10-14 s–1, while εpcri values of 0.1 and 0.5 were explored. The reason for this choice lies in the fact that fluids tend to flow toward active faults due to negative tectonic pressure (e.g., Mancktelow, 2008), but it is controversial how fluid flow is distributed in deformation zones due to the complexity of fault permeability (e.g., Caine et al., 1996). The values of 0.1 and 0.5 were set to approximate the cases of active faults acting either as distributed or localized conduits for fluid flow, respectively.

For a given numerical time step, the rate of mantle serpentinization along the modeled section, Mt, is

formula

where graphic is the serpentinization rate for a given element i, Si is the area of an element, ρm is the density of the mantle, and the summation is done over all elements, nel. As our model is 2-D and runs in the direction of extension, Mt is in units of kg/(yr × km), where km refers to the direction perpendicular to extension.

We first show how the mantle is deformed and exhumed in space and time in a reference case; we then show the plausible H2 flux during mantle exhumation. It is important to note that the model we present, although it fits the available observations well, may not be unique. The model parameters that affect crustal thinning, such as the crustal rheology and initial Moho temperature, are discussed and justified in the Supplemental Material.

Mantle Exhumation at COTs

Figure 2C shows the model evolution for an initial Moho temperature of 600 °C and a full extension rate of 15 mm/yr. After 30 km of extension, the deformation localizes into four main faults (C1.1 in Fig. 2C). As extension increases, one of the faults becomes dominant. During slip of the active fault, the footwall gradually cools and increases in strength, while the hanging wall gradually heats up and decreases in strength. This process causes the deformation to migrate oceanward in a series of younger sequential faults. The occurrence of this deformation pattern and its duration depend on parameters such as the initial rheological profile and temperature gradient (Brune et al., 2014; Liu et al., 2022). The deformation pattern explains the tectonic asymmetry observed at the WIM-NF conjugate margins and the younging of the synrift sequences at the WIM (Lymer et al., 2019; Ranero and Pérez-Gussinyé, 2010).

Figure 2.

Numerical modeling results for a reference case with a full extension rate of 15 mm/yr, Nu = 8; strain criteria for serpentinization, εpcri = 0.1; and initial Moho temperature of 600 °C. (A) H2 production rate with numerical time. H2 emission rate fluctuates over time, with the period of fluctuation coinciding with the period of fault activity. The peak of fluctuation occurs when a new fault first becomes active. Mt—rate of mantle serpentinization. (B) Pressure-temperature (P-T) path for two serpentinized grid elements. (C) Deformation and temperature evolution. The model has gone through three stages: rift migration through sequential faulting; asymmetrical mantle exhumation; and symmetrical mantle exhumation. Dashed contours indicate isotherms in °C.

Figure 2.

Numerical modeling results for a reference case with a full extension rate of 15 mm/yr, Nu = 8; strain criteria for serpentinization, εpcri = 0.1; and initial Moho temperature of 600 °C. (A) H2 production rate with numerical time. H2 emission rate fluctuates over time, with the period of fluctuation coinciding with the period of fault activity. The peak of fluctuation occurs when a new fault first becomes active. Mt—rate of mantle serpentinization. (B) Pressure-temperature (P-T) path for two serpentinized grid elements. (C) Deformation and temperature evolution. The model has gone through three stages: rift migration through sequential faulting; asymmetrical mantle exhumation; and symmetrical mantle exhumation. Dashed contours indicate isotherms in °C.

Early serpentinization occurs in the footwall of active faults (C2.1 in Fig. 2C). This is because the mantle material in the fault’s footwall is carried to shallow depths during exhumation, where the temperature is cool enough for serpentinization. Given the low friction strength of the serpentinite, its occurrence localizes plastic deformation and forms a long-lived detachment fault (C2.2 in Fig. 2C). As extension increases, the detachment footwall back-rotates and is offset by a series of small landward-dipping conjugate faults (C2.3 in Fig. 2C). When the detachment becomes inactive, the model starts to exhume mantle symmetrically, with faults dipping in alternate directions (C3.1 in Fig. 2C). Those crosscutting faults are similar to the flip-flop detachment faults previously described (Reston and McDermott, 2011; Theunissen and Huismans, 2022) where the newly formed fault cuts the old fault plane in two.

The average rate of mantle serpentinization, Mt, is 0.33 × 109 kg/(yŕ km) (Fig. 2A). The Mt values fluctuate; they are high when a new fault emerges, and fresh mantle rocks are hydrated, and they are low in the late stage of fault activity, when mantle rocks satisfying the conditions for serpentinization have been completely hydrated.

H2 Production at COTs

Mapping the mass of mantle rock into the amount of produced H2 was done by considering two end-member olivine serpentinization reactions:

  1. all Fe partitions into magnetite:
    formula
  2. all Fe ends up in the Fe-rich serpentine end-member hisingerite (Fe2+3Si2O5(OH)4) or cronstedtite ((Mg,Fe+2)2Fe2+3SiO5(OH)4):
    formula
    formula

Assuming the above chemical processes contribute equally to the production of H2, 15 moles of olivine are consumed to produce 1 mol of hydrogen; i.e., H2 production per kilogram of rock is 454 mmol. Those equations will give upper-limit values because any partitioning of Fe + 2 into serpentine or brucite will lower the H2 yield. Previous studies have suggested that about half of the Fe in serpentine is trivalent and contributes to H2 production (Klein et al., 2009; Andreani et al., 2013). With this assumption, the amount of H2 that can be produced from 1 kg of mantle rock is 227 mmol. This value is consistent with the range of 150–300 mmol/kg obtained from thermodynamic modeling of serpentinized mantle rocks from the WIM (Albers et al., 2021). Combining this estimation with the Mt (Fig. 2A), we predict a H2 production rate, H2t, of (5–10) × 107 mol/(yr × km). This value is of the same order of magnitude as previous models for ultraslow-spreading centers (Cannat et al., 2010).

Figure 3 shows the effect of extension velocity and hydrothermal cooling. As the extension rate increases, the speed of mantle exhumation increases, leading to an increase in the H2t. The role of hydrothermal cooling is more subtle. H2t increases with increasing hydrothermal cooling in general. However, the effect is more pronounced for the highest extension velocity case, because the effect of cooling on the isotherms is more noticeable (Fig. 3). It is also interesting to note that the magnitude of the oscillation in H2t, denoted by error bars, is smaller in models without hydrothermal cooling effects (C.1 and C.2 in Fig. 3C), due to the relatively thinner brittle lithosphere in these models and the smaller offset and shorter life span of faults (Fig. 3B).

Figure 3.

(A,B) Effect of strain criteria for serpentinization, εpcri, and hydrothermal cooling (HTC). (C,D) Systematic analysis of H2 production and extension rates. Green square represents the average H2 production rate over 8 m.y. after continental crustal breakup, with the error bar representing the 75% confidence level.

Figure 3.

(A,B) Effect of strain criteria for serpentinization, εpcri, and hydrothermal cooling (HTC). (C,D) Systematic analysis of H2 production and extension rates. Green square represents the average H2 production rate over 8 m.y. after continental crustal breakup, with the error bar representing the 75% confidence level.

Our model explains a range of observations at the WIM-NF margins (Fig. 4):

  1. The model forms a subhorizontal deformation remnant at the distal margin, which is overlain by several faulted blocks. This structure is like the S reflectors observed on the seismic profile (e.g., Dean et al., 2015).

  2. The spacing and uplift magnitude of the peridotite ridges in the model are consistent with observations (Fig. 4).

  3. The extent of serpentinization within the basement in our reference model is 6–8 km, which agrees well with the most recent wideangle models published along the WIM (e.g., Grevemeyer et al., 2022) and also those in ultraslow-spreading environments, such as the Southwest Indian Ridge (Cannat et al., 2019).

Figure 4.

Comparison of the modeling result with the West Iberia–Newfoundland (WIM-NF) conjugate margin pair. The same scale was used for the model and seismic profile. Note: The model forms a subhorizontal deformation structure like that of the S reflector observed along the West Iberia margin. Amplitude and spacing of peridotite ridges in the model are consistent with those observed in the seismic section. COT—continent-ocean transition; VE—vertical exaggeration.

Figure 4.

Comparison of the modeling result with the West Iberia–Newfoundland (WIM-NF) conjugate margin pair. The same scale was used for the model and seismic profile. Note: The model forms a subhorizontal deformation structure like that of the S reflector observed along the West Iberia margin. Amplitude and spacing of peridotite ridges in the model are consistent with those observed in the seismic section. COT—continent-ocean transition; VE—vertical exaggeration.

Given that our model reasonably fits the available observations, we believe that it can provide a plausible paleotemperature and deformation history and therefore potential serpentinization and associated H2t.

The results allowed us to estimate cumulative H2 emission during the transition from rifting to spreading in the southern North Atlantic Ocean. The reference model takes 12 m.y. to reproduce a structure like the COT at the WIM-NF conjugate margin, which has a width of L = 180 km (Fig. 4). During this time, the accumulated hydrogen production, H2_acc = H2t× 12 m.y., is 9.75 × 10 14 mol per kilometer of rift. To generalize our results to other North Atlantic magma-poor continental margins with similar rifting backgrounds, we needed to estimate the area of the COTs in the North Atlantic. We integrated published wide-angle seismic profiles to determine the width of the COTs in some regions and obtained constraints between profiles using interpolation (Fig. 1A; see the Supplemental Material). In this way, we obtained the area of COTs in the North Atlantic of S = 8 × 105 km2. Thus, the estimated accumulated H2 flux from mantle serpentinization prior to the opening of the North Atlantic Ocean is graphic

A fraction of this H2 would have been consumed by reduction of CO2 to hydrocarbons (Proskurowski et al., 2008), mostly CH4, for which 4 moles of H2 are required per mol of CH4 produced. Previous studies have indicated molar H2 to methane emission ratios related to the hydration of mantle rocks between 10:1 and 1:1 (Cannat et al., 2010). A 10:1 ratio would imply an H2 flux of 3.1 × 1018 mol and a CH4 flux of 3.1 × 1017 mol. A 1:1 ratio would equate to a flux of both compounds of 8.6 × 1017 mol. Hence, the amount of methane released from mantle serpentinization during the opening of the North Atlantic Ocean may have approached 1018 mol. We consider it unlikely that sulfate reduction was a significant throttle on H2 release, since it should have been present only in very small amounts at the temperature of serpentinization.

Despite the uncertainties introduced by the treatment of serpentinization and the related release of reducing power, our results indicate very clearly that the COTs are sites of significant H2 and methane production. Considering that the formation of COTs in the North Atlantic took ~30 m.y. (Barnett-Moore et al., 2018), we obtained a flux of H2 as high as 1.4 × 1017 mol/m.y. This would indicate that the H2 release rate was roughly 25% of what it is today for the global system of oceanic spreading ridges (7 × 1017 moles/m.y.; Merdith et al., 2020). As to the fate of the H2 released by serpentinization in COTs, we expect that most of it was utilized by microorganisms in the subseafloor (e.g., Klein et al., 2015; Worman et al., 2020). Hydrogenotrophic sulfate reduction and methanogenesis are the most likely anaerobic catabolic reactions. Any venting of hydrothermal solutions would have added H2 and CH4 to the water column, which would have boosted chemolithoautotrophic biomass production there. The considerable surplus in the geogenic reducing power during COT formation is likely to have prominently enhanced microbial activity in, at, and above the seafloor within the region of the opening North Atlantic, but also at a global scale. All of this suggests that the production of H2 and CH4 during COT formation is an important part of the global ocean biogeochemical cycle, but one that has not been considered in current global flux estimation models (Merdith et al., 2020). Additionally, at COTs, unlike at mid-ocean ridges, H2 may have accumulated in sealed reservoirs within the sedimentary layers, if they were within the temperature range where H2 is relatively inert (100–200 °C; Lefeuvre et al., 2022). In the future, more detailed simulations including hydrogen production, migration, and sedimentation history are needed to analyze the potential of COTs as a source of green energy.

1Supplemental Material. Detailed information on the model formulation and setup. Please visit https://doi.org/10.1130/GEOL.S.21824826 to access the supplemental material and contact editing@geosociety.org with any questions.

This work was supported by German Research Foundation grant 396827560. Z.L benefited from the Program for JLU (Jilin University, China) Science and Technology Innovative Research Team (No. 2021TD-05). We thank the editor Gerald Dickens and anonymous reviewers for their insightful feedback.

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