the Creative Commons Attribution 4.0 License.
the Creative Commons Attribution 4.0 License.
| 16 Dec 2022
Multi-phase Biogeochemical Model for Microbially Induced Desaturation and Precipitation
Abstract. A next-generation biogeochemical model was developed to explore the impact of the native water source on microbially induced desaturation and precipitation (MIDP) via denitrification. MIDP is a non-disruptive, nature-based ground improvement technique that offers the promise of cost-effective mitigation of earthquake-induced soil liquefaction under and adjacent to existing structures. MIDP leverages native soil bacteria to reduce the potential for liquefaction triggering in the short term through biogenic gas generation (treatment completed within hours to days) and over a longer term through calcium carbonate precipitation (treatment completed in weeks to months). This next-generation biogeochemical model expands earlier modeling to consider multi-phase speciation, bacterial competition, inhibition, and precipitation. This biogeochemical model was used to explore the impact of varying treatment recipes on MIDP products and by-products in a natural seawater environment. The case study presented herein demonstrates the importance of optimizing treatment recipes to minimize unwanted by-products (e.g., H2S production) or incomplete denitrification (e.g., nitrate and nitrite accumulation).
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The requested preprint has a corresponding peer-reviewed final revised paper. You are encouraged to refer to the final revised version.
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Journal article(s) based on this preprint
Interactive discussion
Status: closed
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RC1: 'Comment on egusphere-2022-1419', Albert Valocchi, 02 Feb 2023
Overall evaluation
The manuscript presents modeling-related research funded by the Center for Bio-mediated and Bio-inspired Geotechnics at Arizona State University. One major thrust of the Center is to develop Microbially Induced Desaturation and Precipitation (MIDP) as a viable technology to modify soil mechanical properties for mitigation of earthquake-induced liquefaction. The Center integrates theory, laboratory experimentation, field demonstration and mathematical modeling. Building upon other earlier modeling work, this manuscript presents and demonstrates a biogeochemical model that includes multiple bacterial species with competition among multiple electron acceptors, inhibition, multiple gas species, general mineral equilibria and aqueous speciation, and precipitation/dissolution kinetics. These additional processes included in this ‘next-generation’ model are essential to account for site-specific geochemical conditions and mineralogy. A major motivation for the work is to apply MIDP in coastal regions where the local source water may be high in sulfates, which will act as a competing electron acceptor for the target acceptor, nitrate. This is the case study used in the manuscript to demonstration model capabilities.
The manuscript is clearly written and concise. While most of the processes represented in this “next generation” model are within the capability of existing general and flexible reactive transport models (e.g., CrunchFlow, PFLOTRAN, Min3P, Reaktoro), the specific focus on MIDP processes is unique. In my opinion the model is a substantial contribution that will be of interest to researchers not only in the field of soil improvement, but also in the general area of reactive transport.
With all models of this type, there is the challenging question of parameterization and uncertainty. I recommend the authors address these issues more directly. There should at least be more discussion in the text. Even better (but perhaps not feasible)-- I recommend a limited sensitivity analysis showing how the choice of parameter values affects the results; it may only be necessary to consider a few of the more uncertain parameters, assumed initial conditions, etc. This could be reported in the Supplement. I also realize that it may not be possible to show any direct comparison with experimental data, but are there any qualitative laboratory or field observations (e.g., from the Portland Oregon field demonstration) that would give some confidence in the trends reported in Section 4?
Specific Comments
- Line 54. I like Table A.1 that summarizes the capabilities of different models. There is a paper that just was published in Water Resources Research by some of these same authors (https://doi.org/10.1029/2022WR032907) - should this be included?
- Consider adding a schematic ‘cartoon’ showing a porous medium representative elementary volume with liquid, gas, biomass phases, relevant biogeochemical processes, etc.
- 50, Sec. 2, Model Foundation. I am not familiar with the van Turnhout Toolbox. This is used to solve the coupled system on nonlinear ordinary equations, coupled with the nonlinear algebraic equations for aqueous speciation. Can you add a few sentences to explain more about the numerical techniques used?
- 81, eqn (1). I believe there are other mathematical forms to account for the impact of an inhibitory compound (e.g., Haldane Kinetics). Why is this form selected? Does this form only account for the ‘inhibition’ due to presence of a competing electron acceptor?
- 84. Can you comment on the assumed initial conditions for biomass of denitrifying and sulfate-reducing microbes? Are these ‘typical’? I would expect that the simulation results might be highly sensitive to these values.
- 111, Table 3. The half maximum-rate constants are in units of mole/liter. Converting to mmole/L and looking at the conditions for the example simulation (Table 6) it appears that the K_d, K_a values may be much smaller than the aqueous concentrations so that the Monod terms reduce to zero-order rate expressions (max possible rate). This is just an observation and may warrant some sensitivity study since the half-max rate constants are highly variable in the literature.
- 119-120. Does the model formulation automatically switch between electron acceptors that are more thermodynamically favorable? How does the model switch to using ammonium as the electron acceptor?
- 135. The text states that Ki value is the same for inhibition of nitrate and nitrite reduction by nitric acid, however Table 4 has different values. Please explain.
- 3.3. I like the explanation in this section about computing the gas volume required to achieve target desaturation.
- 172. Sec. 3.3. As noted, the mass transfer coefficients are lumped values that are a function of the liquid-gas interfacial area. Therefore, I would expect there to be a dependence on the gas saturation. The sentence “We did not include pore-scale kinetics” is not clear. Does this sentence mean that you did not account for changing interfacial area? Given the complexity and uncertainty in modeling kinetic mass transfer, why not just use equilibrium partitioning? Is there field or laboratory evidence that kinetics are needed? I would expect the mass transfer coefficient would also be a highly sensitive parameter. The default value assumed (5 per day) is from a paper on sewer networks. I recommend checking the groundwater remediation literature (e.g., air sparging) for more representative values.
- 185. Should the symbol [NO3]_d be added to Table 1?
- 204, Eqn (8). I do not understand the statement that this rate expression is first-order with- respect-to calcium concentration, since the product [Ca] [CO3] is in the denominator. Calcite precipitation and dissolution has been studied extensively in the geology/geochemistry literature and I suggest adding a few key citations (e.g., Chou, L., R. M. Garrels, and R. Wollast (1989), Comparative study of the kinetics and mechanisms of dissolution of carbonate minerals, Chem. Geol., 78, 269–282.). As noted, calcite precipitation is a complex process and there are several calcium carbonate polymorphs of different stability.
- 217, Sec. 3.5. Does the modeling framework allow for the presence of other mineral phases at equilibrium with the aqueous solution?
- 255-260, Table 6. I am a little confused by the treatment recipes. I was expecting to see numbers in Table 6 that were 25% greater and lesser than the matched case. L. 258 implies that the matched nitrate equals 22.4 mmol/L, but the table shows 19.0 mmol/L.
- 225, Sec. 4, Case Study. Table 5. Are there any solid mineral phases present at the start of the simulation? Should the initial fluid composition be in equilibrium with solid phases? This equilibrium is then perturbed by the input of the treatment fluid? Is there any possibility of iron minerals precipitating?
- Figs 1 & 2 simulation results. Please refer to my general comments regarding sensitivity analysis.
Citation: https://doi.org/10.5194/egusphere-2022-1419-RC1 - AC1: 'Reply on RC1', Caitlyn Hall, 11 Mar 2023
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RC2: 'Comment on egusphere-2022-1419', Anonymous Referee #2, 07 Feb 2023
This is a model study that describes how a native water source can impact microbially induced desaturation and precipitation (MIDP) via denitrification. The model includes several key processes of the N cycle and also considers pH dynamics. My research field is oceanography, and I tender my review from an “outsider” perspective although I am familiar with modeling and geochemistry. I found this to be an interesting study and application of the model, but there are several areas where the manuscript could be modified to improve its wider accessibility, mostly related to clarifications. I hope that the authors find my comments useful and can implement them without too much bother.
Title: To my mind, the title poorly reflects the content of this paper. My first question was “Desaturation and Precipitation of what??”. Maybe desaturation and precipitation are well-understood terms in groundwater research, but I had to read the introduction to figure out the main research question, and even then, it was not fully explicit. Perhaps a more comprehensive title could be along the lines of “A multi-phase biogeochemical model for improving soil stability through microbially-induced water desaturation and carbonate precipitation”, or similar. Line 20 in the abstract should make it clear that we are talking about N2 gas here, since methane was the gas that first sprung to mind for me.
The introduction jumps straight into the topic with very little relevant background. Key facts are missing, such as: Why is liquefaction important? How much of a problem is it in today’s society? What methods are currently used to tackle it? Is MDIP treatment a one-off exercise, or does it involve continuous application. Is the basic idea of desaturation that production of N2 gas reduces the partial pressure of H2O(g), thus favoring subsurface evaporation? And so on. Without such essential background, I got a little lost here trying to find the rationale for this study and its wider implications.
The basic set-up of the model is not described and instead refers to earlier studies (which I do not have time to read). Please supply some more basic information. Is this a batch model, or a reaction transport model (1-D. 2-D ?). After reading the results, I presume this is a batch model. If not, what are the model dimensions, physical set-up (e.g. solid/liquid/gas fractions of pore space, grid-spacing etc), boundary and initial conditions? I presume that the scenario tested is for an anaerobic environment? How realistic is this assumption in actuality?
Why is a model that explicitly includes biomass growth and decay favorable over one where biomass is treated implicitly? Such a model comes at the burden of significant additional parameterization, with some parameters arguably poorly known such as microbial decay (see comment below). It would be instructive too see how sensitive the results are to the decay constant.
The model includes nitrate reduction to nitrite, and nitrite reduction to dinitrogen. It seems as though a key process is missing here, namely, anammox (anaerobic ammonium oxidation by nitrate, producing N2). Ammonium is produced from the decaying microbial detritus, and anammox is widespread in anaerobic aquatic environments. Why was this not considered, and would its inclusion impact the treatment recipes? Some careful discussion is needed here.
It is not clear to me whether, in the real world, the treatments would be continuously applied. The model results shown seem to imply that once NO3 is exhausted, SO4 gets depleted and H2S accumulates. How does this relate back to a real-life scenario? Are we to expect that H2S gas will be released through the pore space at some point?
The microbial growth parameters are derived on a quasi-first-principles basis in the supplement, which is nice to see. However, the derivation of the mortality rate constants is not part of this treatment. How were these values constrained, and how sensitive are model outputs to these values?
Is there a typo in Table 4? Second column “sulfide”. Sulfide cannot be reduced, or have I misunderstood this?
L208: Ka is given in units of L/d. Ca2+ is in mol/L (Table 1). This seems to conflict with the rate units of mol/L/d (Table 1). Should Ka in fact be in /d?
L229: Typo: consider
L229: Only the treatment optimized for desaturation is tested. Is there a good reason why precipitation as a liquefaction-mitigation mechanism is ignored? This seems at odds with the main thrust of the manuscript since, up to this point, the focus is on both mechanisms (including the title of the paper!). If calcite precipitation were the desired treatment, how does the model deal with the ensuing reduction in pore space?
Table 5: Seawater Ca2+ is ~ 10mM, but the results (Fig. 2) show that Ca2+ at the start of the simulation is in excess of 20 mM. Please explain. Maybe this all becomes clear with a clearer description of the model initial conditions etc. Is Table 5 the initial condition?
Results plots: I don’t know how to interpret these plots since it is not clear whether the data represent a one-off addition of a treatment or a continuous flow-through.
Citation: https://doi.org/10.5194/egusphere-2022-1419-RC2 - AC2: 'Reply on RC2', Caitlyn Hall, 11 Mar 2023
Interactive discussion
Status: closed
-
RC1: 'Comment on egusphere-2022-1419', Albert Valocchi, 02 Feb 2023
Overall evaluation
The manuscript presents modeling-related research funded by the Center for Bio-mediated and Bio-inspired Geotechnics at Arizona State University. One major thrust of the Center is to develop Microbially Induced Desaturation and Precipitation (MIDP) as a viable technology to modify soil mechanical properties for mitigation of earthquake-induced liquefaction. The Center integrates theory, laboratory experimentation, field demonstration and mathematical modeling. Building upon other earlier modeling work, this manuscript presents and demonstrates a biogeochemical model that includes multiple bacterial species with competition among multiple electron acceptors, inhibition, multiple gas species, general mineral equilibria and aqueous speciation, and precipitation/dissolution kinetics. These additional processes included in this ‘next-generation’ model are essential to account for site-specific geochemical conditions and mineralogy. A major motivation for the work is to apply MIDP in coastal regions where the local source water may be high in sulfates, which will act as a competing electron acceptor for the target acceptor, nitrate. This is the case study used in the manuscript to demonstration model capabilities.
The manuscript is clearly written and concise. While most of the processes represented in this “next generation” model are within the capability of existing general and flexible reactive transport models (e.g., CrunchFlow, PFLOTRAN, Min3P, Reaktoro), the specific focus on MIDP processes is unique. In my opinion the model is a substantial contribution that will be of interest to researchers not only in the field of soil improvement, but also in the general area of reactive transport.
With all models of this type, there is the challenging question of parameterization and uncertainty. I recommend the authors address these issues more directly. There should at least be more discussion in the text. Even better (but perhaps not feasible)-- I recommend a limited sensitivity analysis showing how the choice of parameter values affects the results; it may only be necessary to consider a few of the more uncertain parameters, assumed initial conditions, etc. This could be reported in the Supplement. I also realize that it may not be possible to show any direct comparison with experimental data, but are there any qualitative laboratory or field observations (e.g., from the Portland Oregon field demonstration) that would give some confidence in the trends reported in Section 4?
Specific Comments
- Line 54. I like Table A.1 that summarizes the capabilities of different models. There is a paper that just was published in Water Resources Research by some of these same authors (https://doi.org/10.1029/2022WR032907) - should this be included?
- Consider adding a schematic ‘cartoon’ showing a porous medium representative elementary volume with liquid, gas, biomass phases, relevant biogeochemical processes, etc.
- 50, Sec. 2, Model Foundation. I am not familiar with the van Turnhout Toolbox. This is used to solve the coupled system on nonlinear ordinary equations, coupled with the nonlinear algebraic equations for aqueous speciation. Can you add a few sentences to explain more about the numerical techniques used?
- 81, eqn (1). I believe there are other mathematical forms to account for the impact of an inhibitory compound (e.g., Haldane Kinetics). Why is this form selected? Does this form only account for the ‘inhibition’ due to presence of a competing electron acceptor?
- 84. Can you comment on the assumed initial conditions for biomass of denitrifying and sulfate-reducing microbes? Are these ‘typical’? I would expect that the simulation results might be highly sensitive to these values.
- 111, Table 3. The half maximum-rate constants are in units of mole/liter. Converting to mmole/L and looking at the conditions for the example simulation (Table 6) it appears that the K_d, K_a values may be much smaller than the aqueous concentrations so that the Monod terms reduce to zero-order rate expressions (max possible rate). This is just an observation and may warrant some sensitivity study since the half-max rate constants are highly variable in the literature.
- 119-120. Does the model formulation automatically switch between electron acceptors that are more thermodynamically favorable? How does the model switch to using ammonium as the electron acceptor?
- 135. The text states that Ki value is the same for inhibition of nitrate and nitrite reduction by nitric acid, however Table 4 has different values. Please explain.
- 3.3. I like the explanation in this section about computing the gas volume required to achieve target desaturation.
- 172. Sec. 3.3. As noted, the mass transfer coefficients are lumped values that are a function of the liquid-gas interfacial area. Therefore, I would expect there to be a dependence on the gas saturation. The sentence “We did not include pore-scale kinetics” is not clear. Does this sentence mean that you did not account for changing interfacial area? Given the complexity and uncertainty in modeling kinetic mass transfer, why not just use equilibrium partitioning? Is there field or laboratory evidence that kinetics are needed? I would expect the mass transfer coefficient would also be a highly sensitive parameter. The default value assumed (5 per day) is from a paper on sewer networks. I recommend checking the groundwater remediation literature (e.g., air sparging) for more representative values.
- 185. Should the symbol [NO3]_d be added to Table 1?
- 204, Eqn (8). I do not understand the statement that this rate expression is first-order with- respect-to calcium concentration, since the product [Ca] [CO3] is in the denominator. Calcite precipitation and dissolution has been studied extensively in the geology/geochemistry literature and I suggest adding a few key citations (e.g., Chou, L., R. M. Garrels, and R. Wollast (1989), Comparative study of the kinetics and mechanisms of dissolution of carbonate minerals, Chem. Geol., 78, 269–282.). As noted, calcite precipitation is a complex process and there are several calcium carbonate polymorphs of different stability.
- 217, Sec. 3.5. Does the modeling framework allow for the presence of other mineral phases at equilibrium with the aqueous solution?
- 255-260, Table 6. I am a little confused by the treatment recipes. I was expecting to see numbers in Table 6 that were 25% greater and lesser than the matched case. L. 258 implies that the matched nitrate equals 22.4 mmol/L, but the table shows 19.0 mmol/L.
- 225, Sec. 4, Case Study. Table 5. Are there any solid mineral phases present at the start of the simulation? Should the initial fluid composition be in equilibrium with solid phases? This equilibrium is then perturbed by the input of the treatment fluid? Is there any possibility of iron minerals precipitating?
- Figs 1 & 2 simulation results. Please refer to my general comments regarding sensitivity analysis.
Citation: https://doi.org/10.5194/egusphere-2022-1419-RC1 - AC1: 'Reply on RC1', Caitlyn Hall, 11 Mar 2023
-
RC2: 'Comment on egusphere-2022-1419', Anonymous Referee #2, 07 Feb 2023
This is a model study that describes how a native water source can impact microbially induced desaturation and precipitation (MIDP) via denitrification. The model includes several key processes of the N cycle and also considers pH dynamics. My research field is oceanography, and I tender my review from an “outsider” perspective although I am familiar with modeling and geochemistry. I found this to be an interesting study and application of the model, but there are several areas where the manuscript could be modified to improve its wider accessibility, mostly related to clarifications. I hope that the authors find my comments useful and can implement them without too much bother.
Title: To my mind, the title poorly reflects the content of this paper. My first question was “Desaturation and Precipitation of what??”. Maybe desaturation and precipitation are well-understood terms in groundwater research, but I had to read the introduction to figure out the main research question, and even then, it was not fully explicit. Perhaps a more comprehensive title could be along the lines of “A multi-phase biogeochemical model for improving soil stability through microbially-induced water desaturation and carbonate precipitation”, or similar. Line 20 in the abstract should make it clear that we are talking about N2 gas here, since methane was the gas that first sprung to mind for me.
The introduction jumps straight into the topic with very little relevant background. Key facts are missing, such as: Why is liquefaction important? How much of a problem is it in today’s society? What methods are currently used to tackle it? Is MDIP treatment a one-off exercise, or does it involve continuous application. Is the basic idea of desaturation that production of N2 gas reduces the partial pressure of H2O(g), thus favoring subsurface evaporation? And so on. Without such essential background, I got a little lost here trying to find the rationale for this study and its wider implications.
The basic set-up of the model is not described and instead refers to earlier studies (which I do not have time to read). Please supply some more basic information. Is this a batch model, or a reaction transport model (1-D. 2-D ?). After reading the results, I presume this is a batch model. If not, what are the model dimensions, physical set-up (e.g. solid/liquid/gas fractions of pore space, grid-spacing etc), boundary and initial conditions? I presume that the scenario tested is for an anaerobic environment? How realistic is this assumption in actuality?
Why is a model that explicitly includes biomass growth and decay favorable over one where biomass is treated implicitly? Such a model comes at the burden of significant additional parameterization, with some parameters arguably poorly known such as microbial decay (see comment below). It would be instructive too see how sensitive the results are to the decay constant.
The model includes nitrate reduction to nitrite, and nitrite reduction to dinitrogen. It seems as though a key process is missing here, namely, anammox (anaerobic ammonium oxidation by nitrate, producing N2). Ammonium is produced from the decaying microbial detritus, and anammox is widespread in anaerobic aquatic environments. Why was this not considered, and would its inclusion impact the treatment recipes? Some careful discussion is needed here.
It is not clear to me whether, in the real world, the treatments would be continuously applied. The model results shown seem to imply that once NO3 is exhausted, SO4 gets depleted and H2S accumulates. How does this relate back to a real-life scenario? Are we to expect that H2S gas will be released through the pore space at some point?
The microbial growth parameters are derived on a quasi-first-principles basis in the supplement, which is nice to see. However, the derivation of the mortality rate constants is not part of this treatment. How were these values constrained, and how sensitive are model outputs to these values?
Is there a typo in Table 4? Second column “sulfide”. Sulfide cannot be reduced, or have I misunderstood this?
L208: Ka is given in units of L/d. Ca2+ is in mol/L (Table 1). This seems to conflict with the rate units of mol/L/d (Table 1). Should Ka in fact be in /d?
L229: Typo: consider
L229: Only the treatment optimized for desaturation is tested. Is there a good reason why precipitation as a liquefaction-mitigation mechanism is ignored? This seems at odds with the main thrust of the manuscript since, up to this point, the focus is on both mechanisms (including the title of the paper!). If calcite precipitation were the desired treatment, how does the model deal with the ensuing reduction in pore space?
Table 5: Seawater Ca2+ is ~ 10mM, but the results (Fig. 2) show that Ca2+ at the start of the simulation is in excess of 20 mM. Please explain. Maybe this all becomes clear with a clearer description of the model initial conditions etc. Is Table 5 the initial condition?
Results plots: I don’t know how to interpret these plots since it is not clear whether the data represent a one-off addition of a treatment or a continuous flow-through.
Citation: https://doi.org/10.5194/egusphere-2022-1419-RC2 - AC2: 'Reply on RC2', Caitlyn Hall, 11 Mar 2023
Peer review completion
Journal article(s) based on this preprint
Model code and software
Multi-phase Biogeochemical Model for Microbially Induced Desaturation and Precipitation Caitlyn A Hall, Andre van Turnhout, Leon van Paassen, Edward Kavazanjian, Bruce Rittmann https://doi.org/10.5281/zenodo.7410676
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Andre van Turnhout
Leon van Paassen
Edward Kavazanjian
Bruce Rittmann
The requested preprint has a corresponding peer-reviewed final revised paper. You are encouraged to refer to the final revised version.
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