Articles | Volume 23, issue 1
https://doi.org/10.5194/bg-23-115-2026
© Author(s) 2026. This work is distributed under the Creative Commons Attribution 4.0 License.
A high-resolution nested model to study the effects of alkalinity additions in Halifax Harbour, a mid-latitude coastal fjord
Download
- Final revised paper (published on 07 Jan 2026)
- Supplement to the final revised paper
- Preprint (discussion started on 22 Jul 2025)
- Supplement to the preprint
Interactive discussion
Status: closed
Comment types: AC – author | RC – referee | CC – community | EC – editor | CEC – chief editor
| : Report abuse
-
RC1: 'Comment on egusphere-2025-3361', Anonymous Referee #1, 23 Aug 2025
- AC1: 'Reply on RC1', Arnaud Laurent, 30 Oct 2025
-
RC2: 'Comment on egusphere-2025-3361', Anonymous Referee #2, 13 Sep 2025
- AC2: 'Reply on RC2', Arnaud Laurent, 30 Oct 2025
-
RC3: 'Comment on egusphere-2025-3361', Anonymous Referee #3, 18 Sep 2025
- AC3: 'Reply on RC3', Arnaud Laurent, 30 Oct 2025
Peer review completion
AR – Author's response | RR – Referee report | ED – Editor decision | EF – Editorial file upload
ED: Publish subject to minor revisions (review by editor) (03 Nov 2025) by Jack Middelburg
AR by Arnaud Laurent on behalf of the Authors (26 Nov 2025)
Author's response
Author's tracked changes
Manuscript
ED: Publish subject to technical corrections (03 Dec 2025) by Jack Middelburg
AR by Arnaud Laurent on behalf of the Authors (03 Dec 2025)
Manuscript
General comments:
The authors present a nested regional ocean model of Halifax Harbour and part of the Scotian shelf which is validated against measurements. A simple dissolution model is implemented and pulse releases of an alkaline effluent are modelled, consisting of a mix of dissolved and particulate alkalinity. The subsequent changes in alkalinity and DIC (from the induced CO2 uptake) are evaluated and analyzed.
Overall the manuscript is well laid out, focused and easy to follow. The simulations presented establish an important standard of rigor for future OAE deployments in other areas. I recommend publication.
Specific comments
The authors show that alkalinity addition inside a natural enclosed harbour enables a substantial fraction of the theoretically maximal CO2 uptake to occur quickly and within the simulation domain, due to the long residence time and relatively shallow waters. As pointed out in L556-559, this makes MRV much easier both experimentally and from a simulation perspective. Of course the flipside of this is that a confined body of water which does not quickly spread any added ∆TA over large ocean areas will also limit the total sustained alkalinity addition rate in that area, limiting scaling of OAE.
It would be useful to add an estimation of this in the manuscript. For a rough, first pass estimate, perhaps one could assume that the response of ∆TA and ∆DIC are roughly additive and linear with respect to addition rate. Then, for each of the three locations, one could calculate what the maximum addition rate would be which would raise the maximal ∆pH to some acceptable limit (what that limit is is of course arbitrary, but perhaps something conservative like +0.1 or +0.05 units would be illustrative).
Another approach would be perhaps to examine the export rate of alkalinity out of the simulation boundary and try to estimate what sustained alkalinity addition rate (rather than a pulse) could be achieved, again within some ∆pH or ∆TA limit set within the domain.
A discussion of this and the tradeoffs of release locations would be useful to the reader to understand better what sort of scale OAE can achieve.
L317 k_{diss}TA_p term:
The treatment of dissolution as an exponential decay process (i.e. dTAp/dt = -k TAp) was surprising at first glance. Usually dissolution of particular matter is treated with a shrinking core model, where the dissolution rate has units of mol cm-2 s-1, the radius of particles shrinks linearly and fully dissolves in a finite amount of time. For a very narrow (as indicated in L335, “a particle size of 12µm”) or uniform distribution of particle sizes I believe an exponential dissolution curve is only a mediocre fit.
I can see that an exponential model could perhaps capture the behaviour of a gaussian or log-normal distribution of particle sizes, but a short discussion of this and a justification of the choice of model here would be helpful.
L317 w_{p}TA_{p} term:
It’s unclear to me how the sinking term is applied. As written it looks like there is an exponential decay, i.e. each time step some fraction of TA_p is lost to sinking from any given simulation grid voxel. What happens to that TA_p ? Does it get added to the cell below, until the bottom cell is reached after which it disappears in to the sediment ? Or does the model assume the sunk particles are removed completely (i.e. they sink out entirely at a rate of W_p*TA_p from anywhere in the column ?). As currently written it seems more like it’s the latter, as there is no term that accounts for sinking particles that arrive from a cell above (i was expecting a second term like +w_p*TA_p^{z=i-1} )
Please clarify how the sinking mechanism is implemented and justify its construction.
The sinking rate is stated as 5.5 m^{-1} later (L337) but that can’t be w_p since the units wouldn’t be right (w_p should have units of inverse time, like k_{diss}). How is w_p calculated from the 5.5m^{-1} ?
L326 The treatment of sediment loss in layer N is a little unclear. It says a term is “added” to ∂∆TA/∂t ? Or does this replace the regular dissolution term in ∂∆TA/∂t (last term in Equation 9) ? It might be clearer here to just rewrite the full Equation 9 (and perhaps Equation 8) in the case of the bottom cell, for clarity.
It’s also confusing to me that the loss of TAp due to sinking/burial is already explicitly treated in equation 8 using w_p and then it’s treated again here with the \theta_{loss} term. Is \theta_{loss} a constant ? Or is it calculated from w_p ?
L424ff The comparison of H2 and H3 is very interesting and suggests perhaps a resolution as high as H3 isn’t necessary. A similar comparison of H1 vs H2 would also be useful if the releases can be reasonably implemented at the coarsest level. Even if the release location would have to be assumed to be wider or poorly matched in terms of exact location, injection of the same amount of alkalinity in the coarsest model could be interesting to determine to what extent the H2 level is required.
L769 It was a surprise to read here that the sediment loss term was set to zero. I feel like this should have been mentioned earlier, perhaps even right when the loss term(s) are introduced in L317ff. Is both wp and \theta_{loss} set to zero or just the latter ? If it’s just the latter, does the model currently just settle all the particles on the floor and let them dissolve from there until completely dissolved ?
Technical corrections:
L120: I assume the conversion factor is 1025 kg m^-3, not 1.025kg m^-3 (remove dot or change dot to comma)
L243 In equation (3), it appears that the parameter “c1” is duplicate as a coefficient to t and as an exponent. Likely it is meant to be c2 instead ?
L325 change to “is added that mimics” or “is added to mimic”
L331 “1.29 ml s-1”, exponentiate the “-1”
L475 In such cases,
Fig.1D consider using a different color scheme for the bathymetry as the scale is different.
Figs. 3, 5,6,7, 10: Is it possible to indicate the release location in these plots with a small black arrow or similar. I know they are shown in Fig 1 D, but it would be very helpful to have that info on each of the other plots too.
Figure 7: It would be nice to add a horizontal dashed line to the two graphs indicating the theoretical maximum uptake (at your CO2 efficiency of 0.89) to get a sense for what fraction of the ultimate uptake occurs within the simulation domains.
Fig S4-S8 The observations of the depth profiles are sparse enough in time that it’s difficult to assess visually how closely the corresponding model predictions match. Perhaps, for each observation time and depth simply make a scatter plot against the corresponding prediction value ? Could be color coded by depth perhaps to see if correlation is better at surface vs depth.