Celina M.
Harris
a,
Adel
Soroush
b,
Alanna M.
Hildebrandt
a,
Kamilah Y.
Amen
a,
Louis G.
Corcoran
a,
Joshua M.
Feinberg
c,
William A.
Arnold
*b and
R. Lee
Penn
*a
aDepartment of Chemistry, University of Minnesota – Twin Cities, 207 Pleasant St SE, Minneapolis, MN 55455, USA. E-mail: rleepenn@umn.edu; Fax: +1 (612) 626 7541; Tel: +1 (612) 626 4680
bDepartment of Civil, Environmental, and Geo-Engineering, University of Minnesota – Twin Cities, 500 Pillsbury Drive SE, Minneapolis, Minnesota 55455, USA. E-mail: arnol032@umn.edu; Fax: +1 612 626 7750; Tel: +1 612 625 8582
cInstitute for Rock Magnetism and Department of Earth & Environmental Sciences, University of Minnesota, Minneapolis, Minnesota 55455, USA
First published on 12th November 2024
Naturally-occurring iron oxide nanoparticles provide reactive surfaces for the reduction of nitroaromatic compounds, which are common groundwater pollutants, by Fe(II). In many natural aquifer systems, iron oxide minerals continuously react with groundwater pollutants and other chemical species. To closely emulate field conditions, continuous flow columns packed with hematite-coated sands were used to study the reduction of 4-chloronitrobenzene (4-ClNB) by Fe(II) associated with the iron oxide. Columns were packed with sands coated with either a high or low mass loading of hematite nanoparticles (0.19 or 0.43 mg hematite per gram of sand after flushing). Following 36 hours of reaction (200–225 pore volumes), the total mass of iron oxide present in the columns increased, resulting from the concurrent Fe(III) oxidative mineral growth. The greatest increase was observed at the bottom of the column packed with the higher hematite mass loading sand. Acicular particles were observed on the post-reaction materials of both the high and low hematite loading sands. The acicular morphology is characteristic of goethite nanoparticles, and the presence of goethite was detected by low temperature magnetometry. Similar to results obtained under batch reactor conditions, goethite crystals heterogeneously nucleated on hematite as a result of the reductive degradation of 4-ClNB by Fe(II). Results tracking the rates of reductive degradation of the 4-ClNB and evolution of mineralogy demonstrate that reactivity is determined by the accessible reactive surface area, which evolves as goethite is deposited on hematite over time.
Environmental significanceIron oxide minerals mediate pollutant degradation, but the reactivity may change over time as mineral surfaces grow and change as electrons are transferred and additional or new minerals are formed. Results demonstrate that when beginning with hematite nanoparticles, the iron oxide mineralogy evolves from hematite to goethite-coated hematite with increasing extent of reaction. The reactivity is initially limited by the hematite loading but ultimately determined by the added reactive mineral surface area as reaction proceeds. The results will help predict how mineral nanoparticles will drive contaminant transformation in groundwater remediation schemes driven by natural attenuation or engineering interventions. |
The iron oxides, herein used to mean iron oxides, oxyhydroxides, and hydroxides, occur in environmental systems as naturally occurring nanoparticles, surface coatings on other mineral particles, components of rocks, or products of rock and mineral weathering.12–18 Synthetic nanoparticles may also be used in engineered (bio)remediation systems.19,20 In batch systems, the reaction of Fe(II)/goethite nanoparticles has been extensively studied with NACs ranging from explosives to pesticides.21–26 Hematite, the most thermodynamically stable iron oxide, also facilitates the reduction of NACs by Fe(II).27,28 Hematite is found in soils and aquifer materials, and its presence is known affect the transport and effect the transformation of contaminants. Hematite is, however, less studied than goethite with respect to contaminant transformations.29,30
During a reduction–oxidation reaction at the mineral surface in the presence of aqueous Fe(II), NACs are reduced to their corresponding anilines and concurrent oxidative mineral growth of the iron oxide mineral takes place via oxidation of Fe(II), with the iron oxide mineral facilitating electron transfer between the Fe(II) and NAC molecule (Scheme 1).22,24,29,31,32 In many laboratory settings, nitrobenzene-based molecules are used to model the behavior of NACs due to the ease of tracking and quantifying both the NAC molecules and corresponding anilines by routine analytical methods.24,31–38 In natural aquifer environments, however, the reaction occurs under more complex solution conditions and in the presence of multiple minerals, which may lead to pronounced differences in reactivity as compared to the well-controlled laboratory scale (often batch) reactors.37,38
Key factors in reactivity are the available (reactive) surface area, extent of Fe(II) sorption (which is affected by pH, the presence of organic matter, and other solution conditions), and reduction potential of the NAC.36,39 The oxidative mineral growth of the goethite occurs on the {021} facets producing new goethite material as the reaction product, with particles generally growing longer, but not wider, with increasing extent of reaction,33–36 unless conditions lead to blockage of reactive sites.38
In contrast to goethite, the oxidative mineral growth that accompanies the reductive degradation of 4-chloronitrobenzene (4-ClNB) by Fe(II) in the presence of hematite is more complex. In addition to the production of hematite, heterogeneous nucleation of goethite on the hematite nanoparticles is often observed,34,35,40 and the ratio of goethite to hematite production depends on experimental conditions such as the ratio of initial hematite to Fe(II) concentration,34 solution pH,34 the hematite morphology,40 and the addition of other chemical species, like organic matter.35 In addition, previous work demonstrated that once goethite nucleates, the overall reactivity of the phases present becomes dominated by that of goethite, with subsequent 4-ClNB degradation accompanied by additional goethite growth. As a result, the observed reactivity was more similar to goethite even when the mass loading of hematite was higher than that of goethite.34
Past works have shown similarities or differences in reactivity between these two mineral phases. Hematite was found to lead to faster NAC reduction than goethite, even when normalizing for surface associated Fe(II)41,42 or surface area34 but a different study found hematite to have low Fe(II) sorption capacity, with slower NAC reduction observed than with goethite.31 Based on redox potentials of the minerals, similar reaction rates for a given NAC could be expected.39,43,44 Thus, surface area and extent of Fe(II) association with the surface (i.e., differences in reactive surface area) may be driving factors in NAC transformation rates, and, thus, it is important to understand the dynamics between these two minerals in systems where oxidative growth occurs. This is especially relevant when reaction of hematite leads to formation of goethite.34,40
Previous work using flow-through reactor columns to study reduction of model pollutants as a function of dissolved oxygen concentration, mineral phases present, the role of organic matter, and aqueous saturation conditions has improved understanding of mineral-mediated reactivity of NACs in more realistic models of environmental systems.45–47 Specifically, Soroush et al. demonstrated that goethite (α-FeOOH) can be reversibly attached to sand grains and used to enhance the reduction of 4-ClNB by Fe(II) under continuous flow conditions.47,48 Characterization by electron microscopy before and after reaction demonstrated that oxidative mineral growth led to crystal growth of the already existing goethite nanoparticles, that growth primarily occurred on the tips of the goethite nanoparticles, and that the amount of crystal growth was greatest at the column inlet and decreased with distance from the inlet.47 The application of electron microscopy enabled detailed study of mineral growth with changing reactive conditions in the flow-through reactors.47 Furthermore, changes in flow pathways strongly influenced mineral growth, with variations in particle growth observed along the length of the column.47
Here, we report results tracking the reactivity of hematite-coated sands packed into column reactors and compare them to results obtained with batch reactors. Changes in mineralogy and solution chemistry were monitored as a function of the extent of reduction of 4-ClNB by Fe(II). 4-ClNB was used as a model NAC pollutant to facilitate comparisons between previous work using both batch reactors and flow-through columns.33–38,47,48 Hematite was coated on sands via electrostatic attraction between the hematite particles and quartz sand grains. Based on previous work, we hypothesized that goethite would heterogeneously nucleate on the hematite nanoparticles and that the overall reactivity would become more similar to goethite-coated sand with time.34 Characterization of both pre- and post-reaction materials enables a quantitative description of how reactivity and mineralogy evolves with the extent of reaction. Finally, the similarity in morphology of post-reaction materials collected from the column reactors and from previous work with batch reactors highlights the relevance of batch reactors, despite increasing complexity of the model system.34,35
Borosilicate glass columns (Kimble FLEX-Columns) were fitted with polypropylene end caps and wet-packed with 23 g of hematite-coated sand. A flow adapter (Kimble) was secured to the top end of the column to prevent sand loss from the column. The sand in the column was saturated with ultrapure water to prevent entrapment of air in the columns. A solution of 10 mM NaCl was used as a tracer with effluent collected over 45 minutes at various time points using a fraction collector (BIORAD 2110). Chloride ion concentration was measured using a chloride ion selective electrode (Cole-Parmer). For each column, breakthrough curves for the conservative tracer before and after reaction were used to determine Peclet number, porosity, and hydrodynamic dispersion coefficient. Details of the hydrodynamic characterization of the columns, including determination of porosity and dispersion coefficients are presented in the ESI† (S1.2). Following tracer measurements, the pH of the column was adjusted by pumping in 10 mM NaHCO3 buffer (pH 7.0) for 1 hour at 0.5 mL min−1, which corresponded to approximately 3 pore volumes for each column. Bicarbonate buffer was used to provide conditions representative of groundwater.
After these column conditioning and rinse steps, a solution of 1 mM Fe(II) in 10 mM NaHCO3 (pH 7.0) was pumped into the column for 1 hour at a flow rate of 0.5 mL min−1. Effluent was collected every 5 minutes. After an hour, the Fe(II) concentration in the effluent reached >90% of the influent Fe(II) concentration for all columns tested. Next, 0.1 mM 4-ClNB in 10 mM NaHCO3 (pH 7.0) was added using a second pump at a flow rate of 0.5 mL min−1, for a combined flow rate of 1 mL min−1. Effluent was collected every 9 minutes, and sample tubes of effluent slated for Fe(II), 4-ClNB, and 4-chloroaniline (4-ClAn) quantification were spiked with 50 μL of 1 M HCl to quench the reaction and prevent precipitation of any iron oxides.13,32 For all columns, the first 10 samples were analyzed, followed by every fifth sample, until hour 24, after which every tenth sample was analyzed. Total reaction durations for columns were 6, 21, or 36 hours (32–40, 113–139, and 194–238 pore volumes). Finally, ultrapure water was used to rinse excess chloride ion from the column for 1 hour at a flow rate of 0.5 mL min−1, and then a final tracer measurement using NaCl at time points matching those used with the pre-reaction measurements was performed.
Following final tracer measurements, columns were removed from the anaerobic chamber, and the solid material was removed from the column as an intact cylinder from the top end of the column. Material was sliced in three 1 cm zones (0–1, 1–2, and 2–3 cm from the influent end indicated as bottom, middle, and top, respectively) and air-dried in polystyrene weigh boats. Upon drying, solid material characterization was performed as outlined below.
Fe(II) concentration was quantified via the ferrozine assay50 using a UV-1601PC UV-Visible spectrometer (Shimadzu) and a solution of 5 mg mL−1 ferrozine. Standards ranging in concentration from 0.005 mM to 0.050 mM Fe(II) were prepared from ferrozine, water, and 0.15 mM FeCl2. Samples were prepared using 0.2 mL of ferrozine, 2.8 mL of water, and 0.1 mL of filtered sample (isotherms) or unfiltered effluent (columns) in 1 cm polypropylene cuvettes.
Approximately 1 mL of each effluent sample was filtered using 13 mm syringe filters with a 0.2 μm nylon membrane into amber borosilicate glass vials. To each vial, 10 μL of 1 M HCl was added to prevent precipitation of Fe(II)-bearing phases. The concentration of 4-ClNB and 4-ClAn were plotted against pore volume. Mass balances were determined by summing the 4-ClNB and 4-ClAn concentrations. 4-ClNB consumed during the reaction column was determined by integrating the area under the concentration (in mM) versus volume eluted (in L) and subtracting this area from the feed quantity. 4-ClAn produced from the reaction column was determined by integrating the area under the concentration (in mM) versus volume eluted (in L). Integration was performed using Origin Lab 2019 using the mathematical area function.
Thus, iron oxide mineralogy was characterized using low temperature magnetometry.35,51–54 Measurements were collected using a Quantum Design magnetic properties measurement system with a sensitivity of 10−10 Am2 at the Institute for Rock Magnetism at the University of Minnesota. Field-cooled (FC)–zero-field-cooled (ZFC) measurements were performed by cooling samples from 300 K to 10 K in the presence or absence of a 2.5 T field. At 10 K, samples were exposed to a 2.5 T isothermal remanent magnetization. Data was collected on warming to 300 K in 5 K steps. Room temperature isothermal remanent magnetization (RTSIRM) measurements were performed by imparting a 2.5 T isothermal remanent magnetization at 300 K onto samples. After the field was turned off, remanence was measured in 5 K steps from 300 K to 10 K and back to 300 K. Fig. S1† (S1.5) presents the low temperature behaviors of iron oxide minerals during low temperature magnetometry.
Pre- and post-reaction sands were imaged using a JEOL 6500F scanning electron microscope (SEM). Approximately 50 mg of dried sand was placed on conductive carbon tape applied to an aluminum stub (Structure Probe, Inc.) and subsequently sputter-coated with 5 nm of platinum (Leica EM, ACE 600). Samples were analyzed in the SEM using secondary-electron imaging. The working voltage was 5.0 kV.
Total iron per gram sand was quantified for the pre-reaction, post-rinsing, and post-reaction materials. The iron oxides were dissolved by placing sand samples into concentrated HCl for 1 hour at a mass loading of 0.5 mg sand per mL of concentrated HCl. After digestion, the color of the sand matched that of the original Ottawa sand standard, and the supernatant was bright yellow. The supernatant was separated from the solid sand and diluted 100-fold using ultrapure water. A 1 mL aliquot of this diluted sample was further diluted with 10 mL of 1% nitric acid. Calibration standards with ferric ion concentrations ranging from 0.05 ppm to 2.5 ppm were prepared using Fe(NO3)3·9H2O in solutions of 0.105 M nitric acid and 0.015 M HCl to match the acid background from mineral digestion. Finally, iron concentration in digestion solution and standards were quantified using a Thermo Scientific iCAP 7400 Inductively Coupled Plasma-Optical Emission Spectrometer (ICP-OES) in radial mode. Peak areas were measured in quintuplicate for three elemental iron wavelengths: 259.940, 238.204, and 239.562 nm. Once the iron was quantified in the digested samples, mass of iron per gram of sand was determined and an estimate of the goethite surface area produced were calculated as described in the ESI† (S1.6).
Both LFe and HFe sand had an orange to red appearance (Fig. 1a), and the SEM images show that the distribution of hematite nanoparticles on the sand surfaces was not uniform (Fig. 1c and d). For the HFe sand, the Fe(II) sorption capacity was determined at pH 7 and the data fit to a Langmuir sorption model as shown in Fig. S1.† The sorption capacity was 51 ± 1 μg Fe(II) per gram of hematite coated sand.
For the HFe sand (HFe 36, Fig. 2b), the concentration of 4-ClNB increased until ∼9 pore volumes, as expected. The 4-ClNB concentration in the effluent never reaches that of the influent concentration, indicating that conversion started shortly after introduction. From ∼9 to ∼160 pore volumes, fluctuations in the 4-ClNB and 4-ClAn concentrations were observed. We hypothesize that oxidative mineral growth caused changes in flow, which led to these observed variations, as previously observed in goethite-coated sand columns.47,48 After ∼160 pore volumes, the concentrations of 4-ClNB and 4-ClAn reach a plateau, and reactivity approaches a steady state. The concentration of 4-ClNB at this point, relative to the feed concentration, is comparable to the steady state level approached by the LFe 36 column, as seen in Fig. S2.†
Additional column reactors were prepared using LFe sand to better characterize the post-reaction material as a function of extent of reaction. One column was sacrificed after 6 hours of reaction (LFe 6, ∼40 pore volumes), which was prior to the increase in 4-ClAn concentrations. Another column was sacrificed after 21 hours of reaction (LFe 21, ∼140 pore volumes), beyond both the minimal reactivity period (15–65 pore volumes) and period of increasing conversion (65–120 pore volumes) but before a steady state was reached (∼160 pore volumes). Results are shown in Fig. S3.† Plots showing the concentrations of Fe(II), 4-ClNB, and 4-ClAn in the effluents of the LFe 6, LFe 21, and LFe 36 sand columns demonstrate the overall reproducibility and similarity across the three LFe columns (Fig. S4†). Additionally, no conversion from 4-ClNB to 4-ClAn was observed in the control experiment using uncoated sand, indicating that reactivity arises from the hematite (Fig. S5†).
Both the 4-ClNB consumed and 4-ClAn produced increased with increasing reaction duration for the LFe sand (Table 1). Additionally, the quantities of 4-ClNB consumed and 4-ClAn produced were greater for HFe 36 than the LFe 36 experiment. The Peclet number decreased after reaction, indicating an increased contribution from diffusive transport relative to the advective flow (Table S1†). Changes in porosity and hydrodynamic dispersion coefficient varied, and details are in the ESI.†
ID | Fe(II) consumed (mmol) | 4-ClNB consumed (mmol) | 4-ClAn produced (mmol) | Fe(II) cons./4-Cl-NB cons. | Fe(II) cons./4-Cl-An prod. |
---|---|---|---|---|---|
LFe 6 | 0.0111 | 0.0024 | 0.0002 | 4.6 | 55.5 |
LFe 21 | 0.2243 | 0.0130 | 0.0084 | 17.2 | 26.7 |
LFe 36 | 0.1000 | 0.0375 | 0.0210 | 2.7 | 4.8 |
HFe 36 | 0.5495 | 0.0684 | 0.0628 | 8.0 | 8.7 |
In contrast, while the Fe(II) consumed followed a similar trend, there was one major deviation where LFe 21 consumed over double the amount of Fe(II) than LFe 36. LFe 36 had an initial porosity of 75% (Table S1†), nearly 10 percentage points greater than all other columns. The increased porosity likely means increased accessible surface area, which would increase the amount of Fe(II) sorbed. The limited adsorption of nitrobenzene species to the surfaces of iron oxides39 and sand would explain why this deviation from the trend was not observed for the 4-ClNB and 4-ClAn integrated results.
In all cases, consumed quantities of 4-ClNB were greater than the formed quantities of 4-ClAn, with HFe 36 showing the lowest disparity. Based on the stoichiometry of the reaction, it would be expected that 6 moles of iron would be oxidized per mole 4-ClNB converted to 4-ClAn (Scheme 1). In most cases, the numbers in Table 1 exceed the value of 6, which could be explained by adsorption of Fe(II) to newly formed iron oxide materials. For values less than 6, a likely explanation is the unquantified intermediates of the reduction of 4-ClNB, resulting in incomplete mass balances for LFe 6 and LFe 36. Instrumental/analytical errors also cannot be ruled out.
Finally, the apparent first-order rate constant, kobs, as a function of time (Fig. 3) was determined following the approach of Heijman et al.56 where kobs was defined as:
![]() | (1) |
![]() | ||
Fig. 3 Apparent first-order rate constants (h−1) determined for the LFe (light purple circles) and HFe (dark purple squares) hematite coated sand columns after reacted for 36 hours using eqn (1). |
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Fig. 4 RTSIRM (panels a–c) and FZ/ZFC (panels d–f) data collected from sand samples from the three zones of the LFe 36 reaction column (top: a and d; middle: b and e; bottom: c and f). In the RTSIRM data, the blue squares are for cooling, the red circles are for warming, and the lines are 9-point running averages. In the FC/ZFC plots, the blue squares are collected under FC conditions and the red circles under ZFC conditions. The red arrow in panel a indicates a subtle inflection in the running average at 210 K, which is consistent with the Morin transition in hematite observed in Voelz et al.35 Inflections at 120 K in both the RTSIRM and FC/ZFC data are associated with the Verwey transition in magnetite, where the mineral transforms from monoclinic symmetry below 120 K to cubic symmetry above 120 K. Golden lines in panels d–f indicate separation due to thermal unblocking of superparamagnetic goethite. |
SEM micrographs of samples from the three regions of each post-reaction column are shown in Fig. 5. In most cases, acicular particles were observed, consistent with the formation of acicular goethite crystals, which can form on hematite particles during reduction of nitrobenzenes.34,40 In the case of LFe 21 and LFe 36, the abundance of these particles was greatest at the bottom and decreased along the length of the column. For HFe 36, there is a dense collection of these particles throughout. In the case of LFe 6, no evidence of acicular goethite crystals was observed, and the morphology of the particles attached to the sand grain surfaces is consistent with pre-reacted LFe sand.
The total iron loading was highest near the inlet and lowest near the outlet for nearly all post-reaction column materials tested (Fig. 6). The amount of Fe found in each zone of the reactive columns was quantified and correlated with the extent of mineral growth. To account for variation in the starting Fe quantity on the sand surface, this quantity of Fe was normalized to the quantity of Fe obtained from the respective rinsed, unreacted hematite-coated sand material. While this method does not provide information about the mineral phase, owing to the digestion process required for ICP-OES analysis, it does facilitate the characterization of the extent of reaction as a function of position in the column. In general, the bottom zones of each column showed greater quantities of iron than the top zone, consistent with the higher concentration of reactants and thus higher reaction rates occurring at the bottom of the columns compared to the top. The results in Fig. 6 are consistent with the visual trends in Fig. 5.
Compared to the other columns, LFe 6 shows a consistent decrease in Fe across all regions of the column. Given that 46% of the hematite rinsed off the LFe sand surfaces during the initial rinsing steps, this additional loss relative to the rinsed sand implies that additional hematite was lost during the six hours of flow. After six hours of flow, there is a slightly higher iron loading in the top zone as compared to the middle and bottom zones, which could have resulted from both loss from the top zone combined with entrapment of material dislodged from lower zones. Across the three zones, however, the loss (∼0.05 mg hematite per g sand) was within error of each other from ICP-OES measurement, supporting the hypothesis that the loss results from flow conditions removing poorly bound hematite that remained during the first 30 pore volumes even after rinsing the LFe sand during preparation.
For the other columns, the added mass of new Fe-bearing material on the sand surfaces decreased with increasing distance from the inlet of the column. For LFe 21, the Fe gained for the top and middle of the column was within error (0.229 ± 0.006 and 0.238 ± 0.006 mg Fe per g sand, respectively), whereas a greater amount of Fe was added in the bottom, 0.314 ± 0.006 mg Fe per g sand. For LFe 36 and HFe 36, the new Fe-bearing material added decreased substantially from the bottom to the top of the columns.
All regions of HFe 36 showed greater Fe mass gains relative to LFe 36. The Fe mass gained in the top zone of these two columns were within error of one another (0.336 ± 0.006 mg Fe per g sand for LFe 36 versus 0.38 ± 0.03 mg Fe per g sand). Whereas for the bottom zones of both columns, the Fe mass gain is twice as large for HFe 36 at 1.37 ± 0.03 mg Fe per g sand relative to 0.684 ± 0.006 mg Fe per g sand for LFe 36. Additionally, for HFe 36, the variation of relative Fe growth between the bottom and the top of the column is the greatest of all columns (>3× difference). This is likely due to the fact that no Fe was lost during rinsing for this column so more reactive sites were available at the bottom for Fe(II) consumption relative to the LFe sand. This aligns with the greater extent of 4-ClNB conversion in the HFe column.
The magnetometry data are consistent with the SEM micrographs showing evidence of a greater amount of goethite at the bottom of the column and decreasing as a function of distance from the inlet. In addition, the SEM micrographs can help to further inform mineral growth behavior. For the bottom of this column (Fig. S8†), large swatches of the sand surface are covered by particles with the acicular morphology associated with goethite particles.47 Fewer and less densely packed acicular particles are observed on the post-reaction LFe 36 sands with increasing distance from the inlet (middle zone, Fig. S9;† top zone, Fig. S10†). In all three zones, the majority of observed goethite particles are found in dense clusters, consistent with the distribution of the hematite particles on the pre-reacted, coated sands. Thus, it is likely that the hematite serves as nucleation sites for goethite growth. Additionally, there is evidence of unaltered hematite particles for the top and middle of the LFe 36 post-reaction materials. From these micrographs, it also appears that goethite requires the initial nucleation site provided by the hematite particles as evident by the presence of regions where no particles are observed post-reaction, likely corresponding to uncoated sand surfaces.
No evidence of a Morin transition was observed in the RTSIRM data for uncoated or unreacted LFe and HFe sands. This indicates that the initial levels of hematite on the sand surfaces were below the detection limit. The Morin transition of hematite is observed in the top zone of LFe 36. This indicates that some quantity of hematite results as an oxidative growth product, which is consistent with previous results from batch reactor experiments, in which oxidative mineral growth results in the formation of both hematite and goethite growth.34 The Morin transition observed is at lower temperatures than typically reported for hematite, which is suggestive of a nanophase character to these particles. This is in line with previous work demonstrating a size dependence of the Morin transition when the hematite particle size is below 100 nm.53 Morin transitions at ∼200 K were previously observed following the reaction on hematite particles in batch reactors during the reduction of 4-ClNB by Fe(II) in the presence of organic matter.35
While it has been proposed that magnetite can precipitate from Fe(II) sorption on hematite surfaces,57,58 the evidence for the Verwey transition associated with magnetite observed in Fig. 4 does not indicate heterogeneous nucleation of magnetite surfaces because this transition was also observed in uncoated sands (Fig. S6†). This indicates that the transition likely arises from magnetite inclusions within the quartz sand itself. Additionally, the relatively consistent magnitude of the Verwey transition across all samples measured suggests that this is not a secondary mineral phase formed as a result of the 4-ClNB reduction or Fe(II) sorption to the mineral surfaces. Given that the ICP-OES data shows that Fe growth is directly correlated with distance from reactant inlets, oxidative growth products are expected to demonstrate a similar gradient across the zones of the post-reaction column material and no similar change in magnetite content was observed as a function of distance from the inlet. Additionally, in previous work studying hematite in batch reactors in the absence of quartz sand no evidence of magnetite or pyrrhotite formation was detected, which supports the conclusion that these are not secondary phases.35
To allow for a comparison of reactivity to literature rates for batch reactors, the apparent-first order rate constants (Fig. 3) were normalized to the iron oxide mass. Given that the iron oxide mass loading varied over the course of the reaction, and that the reactive surface area also varied, it was necessary to normalize the apparent rates to surface area, using the estimated goethite surface areas calculated as described in the ESI.† As such, we focused on the rate constants obtained at steady state because at this point the surface areas could be estimated using the results from SEM imaging in combination with iron mass loadings from ICP-OES analysis. For LFe 36 and HFe 36, respectively, the approximate normalized rate constants at steady state were found to be 5 and 7 m−2 h−1. Interestingly, these rates are approximately the same even though the starting hematite coverage differed. Based on the dynamics of the observed kinetics and the formation of acicular goethite, it appears that once oxidative mineral growth occurred, goethite dominated the reactivity of the columns.
In comparison to literature results, these rates are nearly an order of magnitude greater than rates reported from batch reactors. Upon normalizing reported rate constants to surface area based on reported particle masses used in batch reactors, literature values for the reduction of 4-ClNB by Fe(II) in the presence of hematite34 and goethite38 are 0.72 m−2 h−1 and 0.18 m−2 h−1, respectively. A reason for the large discrepancy between these column reactors and batch reactors is not immediately clear. However, it has been suggestion by Chen et al. that reduction rates are dependent on the buffering capacity of sodium carbonate relative to the initial concentration of 4-ClNB.59 They suggested that the buffer capacity of 10 mM sodium bicarbonate was insufficient to buffer against the multiple protons generated by the reduction of 50 μM 4-ClNB.59 Previous work by Strehlau et al. has also shown that Fe(II) sorption on iron oxide surfaces is extremely pH dependent and very small decreases in pH can have significant impacts on rates due to the decreased Fe(II) sorption.38 Calculations based on Scheme 1 using Visual MINTEQ60 indicate that the complete reduction of the 4-ClNB and associated precipitation of goethite would lead to a drop in pH to 6.85. Because the 4-ClNB was not completely degraded, the pH change would be less. In these column experiments, the continued refreshment of the carbonate buffer along the column length could aid in pH stabilization and is potentially the reason that elevated rates are seen relative to batch reactors. We cannot rule out, however, that localized pH dynamics and changes in Fe(II) sorption affected the observed kinetics. The assumptions inherent in calculating the surface area used for the normalization could also be an issue.
The solids characterizations, however, provide evidence that the observed changes are a driving factor in the observed reactivity dynamics. From the four reaction periods defined for LFe 36, and subsequent post-reaction material characterization of columns sacrificed at different points in those periods, we can gain further insight into how the mineralogy evolves with the extent of reaction. Throughout the period of low reactivity, up to 65 pore volumes, minimal reaction and no clear morphological changes occur. Once the reaction begins after 65 pore volumes, indicated by conversion of 4-ClNB to 4-ClAn, we hypothesize that hematite and goethite formation are occurring in tandem. However, at the bottom of the column, goethite growth is likely more rapid due to the higher Fe(II) concentrations, which have been shown to favor the oxidative production of goethite.34 Based on the SEM micrographs for LFe 21 (Fig. 5) coupled with the net change in Fe mass loading, there is greater increase in Fe mass loading at the bottom of the LFe 21 column and more densely packed goethite particles. In contrast, the SEM micrographs of material collected from the top and middle zones of LFe 21 appear similar to the pre-reaction LFe sand and have similar net changes in Fe content. The lower Fe(II) concentrations at the top of the column likely favor the formation of hematite, however, which is supported by the observation of the Morin transition in material collected from the top of the column. Given that this transition was not observed for the pre-reaction material, this indicates that new hematite has formed and the hematite loading rose above the detection limit as a result of the reaction, but only for the region at the top of the column with the lowest Fe(II) concentrations.
The generally increasing trend of the rate constants with extent of 4-ClNB reduction indicates a change in mineralogy or additional reactive surface area formed over the course of the reaction. The redox potentials for Fe(II) bound to goethite and hematite are nearly identical43 and quantitative structure activity relationships for NAC reaction on these two minerals are similar.39,44 Thus, if surface area and extent of Fe(II) sorption were constant, it would be expected that the driving force for reaction and thus reactivity would be constant. This indicates that changes in reactivity over time are driven by changes in the amount of accessible mineral surface area, and this may be accompanied by changes in the Fe(II) sorption capacity/number of reactive sites. It is possible that surface area could increase and the capacity to sorb Fe(II) decrease depending the crystal facets that form. The combination of surface area, types of reactive sites,61 and Fe(II) sorption capacity will drive the reactivity in this system rather than the specific amount of goethite versus hematite. The role of organic matter on these dynamics, specifically the surface area of new mineral formed, needs to be further explored because organic matter can slow the reaction on mineral surface and affect the amount of goethite versus hematite produced.35,36,48
Given that adsorption of Fe(II) on goethite surfaces preferentially occurs on the {021} crystal face, which compromises a minor fraction of overall accessible surface area, rates are expected to decrease to reflect the change in accessible surface area as more goethite surfaces dominate over hematite surfaces. As flow pathways vary, hematite that was previously inaccessible, or not yet formed, could still react leading to variations in rate constant that cannot be easily normalized to accessible reactive surface area. Therefore, even though each subsequent spike in rate constant appears to be slightly higher, it is likely that if surface area could be quantified for these time points, the approximate surface area normalized rates would be similar to one another, if not slightly lower at later pore volumes as expected for the increased goethite content.
We found that a greater initial coverage resulted in greater overall conversion of 4-ClNB to 4-ClAn, irrespective of matching reaction length, indicating that the initial iron oxide content on sand grains has a significant impact on overall pollutant treatment potential in the short-term. In the long-term, however, our results suggest that properties will eventually become similar to one another irrespective of starting iron oxide mass loading. As such, the importance of understanding initial reaction conditions for predicting the fate of pollutant molecules environmentally is emphasized, as well as understanding how reactivity will change due to the evolving reactive surface areas as reaction duration progresses.
The results are important when iron oxide nanoparticles are mediating the reactions of oxidized contaminants. Relevant scenarios include groundwater systems contaminated with explosives or pesticides undergoing natural attenuation (where there is sufficient biologically produced ferrous iron) or engineered treatment (e.g., in situ chemical reduction to generate Fe(II)). Our work focused on coating an unreactive quartz surface with one reactive iron oxide mineral, hematite, and introducing such nanoparticles to contaminated systems lacking reactive capacity is also possible. The reactivity of these systems will be better understood in the context of evolving mineralogy based on the results herein. Overall, this work represents one step closer to mimicking field conditions, which feature a diversity of mineral particles, dissolved chemical species, spectator species, organic matter, and organisms. Incorporation of these variables will increase the environmental relevance of column studies and further our understanding of reactivity and mineralogy of natural systems and relevant engineering interventions. To further extend relevance to field conditions, variable flow rates could be studied to identify the impact that flow may have on kinetics and mineralogy of iron oxide minerals.
Footnote |
† Electronic supplementary information (ESI) available. See DOI: https://doi.org/10.1039/d4en00602j |
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