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Article

Determination of Activation Energy from Decolorization Reactions of Synthetic Dyes by Fenton Processes Using the Behnajady–Modirshahla–Ghanbary Kinetic Model

by
Márcio Daniel Nicodemos Ramos
,
Juan Pablo Pereira Lima
and
André Aguiar
*
Institute of Natural Resources, Federal University of Itajubá, Itajubá 37500-903, MG, Brazil
*
Author to whom correspondence should be addressed.
Catalysts 2024, 14(4), 273; https://doi.org/10.3390/catal14040273
Submission received: 29 January 2024 / Revised: 26 March 2024 / Accepted: 16 April 2024 / Published: 18 April 2024

Abstract

:
The present work used the Behnajady–Modirshahla–Ghanbary (BMG) kinetic model to determine the initial reaction rates (1/m), which were used to calculate the activation energy (Ea) from the decolorization of synthetic dyes by Fenton processes (Fe2+/H2O2, Fe2+/H2O2/reducer and Fe3+/H2O2/reducer). When increasing the temperature and adding Fe3+-reducing compounds (3-Hydroxyanthranilic Acid, Hydroquinone, Gallic Acid, Cysteine or Ascorbic Acid), increases in the 1/m values were observed. When studying the classical Fenton reaction (Fe2+/H2O2), almost all added reducers had decreased Ea. For example, 3-Hydroxyanthranilic Acid decreased the Ea related to the decolorization of the Phenol Red dye by 39%, while Ascorbic Acid decreased the Ea of Safranin T decolorization by 23%. These results demonstrate that the reducers increased the initial reaction rate and decreased the energy barrier to improve Fenton-based decolorization of dyes. When comparing the reaction systems in presence of reducers (Fen+/H2O2/reducer), the reactions initially containing Fe2+ presented lower Ea than reactions catalyzed by Fe3+. That way, the activation energy obtained through the 1/m values of the BMG model highlighted the pro-oxidant effect of reducers in Fenton processes to degrade dyes.

1. Introduction

Several technologies have been evaluated to treat effluents from the textile industry, and processes based on the Fenton reaction have been standing out in removing more pollutants [1]. Conventional processes to treat these effluents do not properly remove or degrade the more complex structures of the dyes [2,3]. Furthermore, pollutants are generally transferred from the liquid phase to the form of sludge, which also needs to be treated and disposed of appropriately [4,5]. Advanced oxidation processes based on the Fenton reaction have demonstrated great efficiency in the degradation and mineralization of different classes of dyes [6,7,8,9]. The Fenton reaction is based on the catalytic degradation of hydrogen peroxide by ferrous ions (Reaction (1)) to generate hydroxyl radical (HO). This free radical has a high standard reduction potential (E° = 2.8 V), and can degrade several recalcitrant pollutants, including dyes.
Fe2+ + H2O2 → Fe3+ + HO + HO, k = 50–80 mol−1·L−1
By adding Fe3+ ions at the beginning, instead of Fe2+, there is the Fenton-like reaction (Reaction (2)). However, the radical formed is hydroperoxyl (HO2), which has a lower standard reduction potential (E° = 1.42 V) and, consequently, less effectiveness when compared to HO. Despite being very slow, the second reaction is important as it regenerates Fe2+ from Fe3+, allowing it to participate again in the first reaction [10,11,12].
Fe3+ + H2O2 → Fe2+ + HO2 + H+, k = 0.002–0.01 mol−1·L−1
A limitation of processes based on the classical Fenton reaction is the low rate of reduction of Fe3+ by Reaction (2) compared to the oxidation of Fe2+ through Reaction (1). This promotes the accumulation of ferric ions that tend to precipitate as hydr(oxides), making the catalyst unavailable. An alternative to increasing the production of hydroxyl radicals in the reaction medium is to increase the concentrations of the reactants. However, when increasing the catalyst concentration, there is an increase in the formation of iron-containing sludge, while an excess of H2O2 or catalyst would reduce the degradation efficiency, as the HO also reacts with the H2O2 (Reaction (3)) and Fe2+ (Reaction (4)), instead of reacting only with target pollutants [12,13].
H2O2 + HO → H2O + HO2, k = 1.7–4.5 × 107 mol−1·L·s−1
Fe2+ + HO → Fe3+ + HO, k = 2.5–5.0 × 108 mol−1·L·s−1
Certain organic compounds can minimize unwanted accumulation of Fe3+ due to the constant regeneration of Fe2+ (which is faster compared to H2O2), therefore enabling greater production of HO radicals in the treatments [10]. Several reducing compounds have been tested, many of which are phenolic. When reducing Fe3+ to Fe2+, phenolic reducers are converted to a semiquinone radical, which can also reduce Fe3+ and convert into its respective quinone. The latter can be regenerated to the semiquinone radical or even be oxidized by Fe3+ into smaller molecules, including CO2 [14,15]. Therefore, the degradation and mineralization of the phenolic reducer and its intermediates may be desirable to minimize secondary pollution problems. The amino acid Cysteine and Ascorbic Acid present behavior very similar to phenols, considering the regeneration of Fe2+ in Fenton processes [16,17,18,19]. Figure 1 presents some reactions involving Fenton reagents and a reducing compound to degrade a target dye.
An appropriate way to evaluate the effect of a reducing compound on Fenton processes is to evaluate the reaction kinetics of experimental data. In several studies by our research group, it was found that the first-order reaction model has been the one that best fits data on dye decolorization reactions by Fenton/reducer processes [20,21,22,23]. In turn, the second-order kinetic model was the one that best adjusted the results of the decolorization of two dyes [21,24]. Another kinetic model that was used in these studies and that fitted well much of the experimental data was that first used by Chan and Chu [25], being more commonly known as Behnajady–Modirshahla–Ghanbary (BMG). It was developed as a way to evaluate the degradation of pollutants by classical Fenton reaction, which were not described by conventional reaction kinetics models [26].
The BMG model is expressed by Equation (5), and is shown in its linearized form by Equation (6).
C t C 0 = 1 - t ( m + b · t )
t 1 - C t C 0 = m + b · t
where C0 and Ct are the dye concentration values at the initial time and at a certain time t, respectively, while m (intercept) and b (slope) are the two intrinsic constants of the model. To interpret them, Equation (6) must be derived, as shown in Equation (7).
d C / C 0 d t = - m ( m + b · t ) 2
When time t is small or close to zero, the slope obtained can be solved according to Equation (8). Therefore, the greater 1/m, the greater the initial rate of degradation of the target pollutant. On the other hand, when the time is long and approaches infinity, it is possible to obtain the maximum theoretical oxidation capacity (1/b), according to Equation (9). This shows that the maximum value of 1/b is 1 when the final concentration is null.
d C / C 0 d t = - 1 m
1 b = 1 - C t C 0
Such mathematical observations can be better observed in Figure 2 with the extreme values of time (t = 0 and t = ∞).
The decolorization of some dyes by Fe2+/H2O2 has been well described by the BMG model, particularly due to the two-stage reaction behavior: one first and faster, followed by another that is slower. The first stage has been attributed to the reaction between Fe2+ and H2O2, resulting in HO radicals, and the second stage refers to the accumulation of Fe3+ (or low regeneration of Fe2+) that reacts with H2O2 to form weaker radicals (such as HO2) [8,26,27,28,29,30,31]. On the other hand, when using Fe3+ as a catalyst at the beginning of reactions, decolorization does not usually have two stages, and the BMG model has been somewhat less adequate to describe them. When evaluating heterogeneous Fenton-like reaction, using natural schorl as catalyst, Xu et al. [32] also found that the BMG model did not fit the Methyl Orange decolorization data. From this perspective, previous studies by our research group corroborated these behaviors, as the BMG model fitted well to the decolorization reactions with Fe2+, while those with Fe3+ were not well described by this model. Interestingly, when Ascorbic Acid, Gallic Acid, 3-Hydroxyanthranilic Acid or Hydroquinone was added to the system Fe3+/H2O2, the BMG model adjusted well to the experimental data, indicating that these compounds reduced Fe3+ to Fe2+ rapidly, causing the decolorization to present two phases [20,21,23,24].
Assessing the activation energy (Ea) of reactions involved in Fenton processes is an important way of analyzing the pro-oxidant effect of reducers. To do this, it is necessary to carry out the reaction at different temperatures, calculate the rate constants, and then obtain Ea [33]. In previous works by our research group, when Ea was calculated, the reaction rate constants obtained through classical kinetic models were generally used and best fit the majority of experimental data, being of first-order [20,21,22,23] or second-order [21,24]. As the BMG model also fitted well with much of the experimental data in these studies, the 1/m values could also be used to calculate Ea. When evaluating the degradation of an herbicide by Fe2+/H2O2 at different temperatures, Santos et al. [34] used this kinetic model to interpret their results. The values of 1/m obtained replaced the reaction rate constant (k) in the Arrhenius equation, allowing them to find an Ea of 49.3 kJ·mol−1. To the best of our knowledge, no studies have been conducted to calculate the Ea using 1/m values from the Fenton-based degradation of different dyes used as target pollutants.
Therefore, the present study aimed to continue studies of reaction kinetics based on the degradation of synthetic dyes via Fenton processes mediated by Fe3+-reducing compounds. As a novelty, this work evaluated the activation energy (Ea) from the decolorization of various dyes by Fenton processes (Fe2+/H2O2, Fe2+/H2O2/reducer and Fe3+/H2O2/reducer) using the values of 1/m from the BMG reaction kinetics model [34]. For this purpose, the values of 1/m obtained from previous studies developed by our research group [20,21,22,23,24] were used in the present work. In addition, comparisons were made between Ea values calculated using 1/m and those obtained from the rate constants (k1, k2) of conventional kinetic models.

2. Results and Discussion

2.1. Data for 1/m from Decolorization Reactions of Different Dyes Using Fenton Processes

Figure 3 shows the 1/m values obtained from previous studies by our research group. Only data referring to reactions that were well described by the BMG model (R2 > 0.9) were used here; that is, all data related to the Fe2+/H2O2 and Fe2+/H2O2/reducer systems, in addition to specific ones from Fe3+/H2O2/reducer in presence of 3-Hydroxyanthranilic Acid, Hydroquinone, Gallic Acid or Ascorbic Acid. In general, it was found that the 1/m values increased as a function of temperature, regardless of the target dye and the reaction system. This aspect can be explained by the increase in the number of collisions between reactant molecules with increasing temperature, promoting greater formation of free radicals [35,36]. For example, the value of 1/m referring to the Fe2+/H2O2/3-Hydroxyanthranilic Acid system was 10 times higher at 50 °C than at 20 °C. The increase in the value of 1/m as a function of temperature has also been observed in other studies that evaluated the Fenton-based degradation of dyes [27,37], including Methyl Orange [32].
Furthermore, it was noted that the temperature differently influenced the decolorization of the dyes. For example, when varying it from 20 °C to 50 °C, the increase in the 1/m values was much greater with Chromotrope 2R than with Methyl Orange, both evaluated under the same reaction condition. When considering the Bismarck Brown Y dye, the increase in temperature had less influence on its decolorization in the presence of Salicylic Acid compared to the reducers Gallic Acid and Hydroquinone. On the other hand, the effect of temperature was more similar when comparing Cysteine and Ascorbic Acid to decolorize Safranin T.
When considering the different reaction systems, the following order was observed: Fe3+/H2O2/reducer < Fe2+/H2O2 < Fe2+/H2O2/reducer. However, decolorization experiments involving Bismarck Brown Y dye and mediated by Gallic Acid or Hydroquinone did not follow this order, as the values of 1/m referring to the Fe3+/H2O2/reducer system were greater than those found for Fe2+/H2O2. For Chromotrope 2R, the three reaction systems had similar behavior.
The parity plot between the experimental and the predicted data can clarify if a kinetic model is suitable in describing a reaction system [38,39,40]. Figures S1–S5 (available in the Supplementary Materials) show the parity plots between the experimental data of decolorization at different temperatures and the results predicted through the equations obtained from the BMG kinetic model. For most of the reaction systems, the predictions of the models are in good agreement with the respective experimental results. Only one R2 value was slightly lower than 0.8, which is the parity graph referring to Safranin T decolorization by Fe2+/H2O2/Ascorbic Acid system. In this way, through the analysis of parity plots, the BMG model was adequate to describe the decolorization of the dyes by Fenton processes.

2.2. Ea Calculation

Using Arrhenius plots (Figure 4), which relate the values of 1/m and the inverse of the temperatures, the Ea values of all reaction systems were calculated (Figure 5, Figure 6, Figure 7, Figure 8 and Figure 9). It is noteworthy that four temperature values were evaluated, as this quantity is commonly used to calculate Ea in Fenton processes [6,7,34,41]. Almost all values of R2 were high (most above 0.8), regardless of the dye and the reaction system. This indicates that, through Arrhenius plots, data from the BMG model can be used to calculate Ea. For comparison purposes, the Ea values obtained in previous our works, using first- or second-order kinetic constants, have been included in Figure 5, Figure 6, Figure 7, Figure 8 and Figure 9.

2.2.1. Phenol Red Decolorization by Fenton Processes Mediated by 3 Hydroxyanthranilic Acid

The 3-Hydroxyanthranilic Acid (3-HAA) is a metabolite produced by the wood-decomposing fungus Picnoporus cinnabarinus [42]. Its pro-oxidant effect may be linked to its Fe3+-reducing activity [10], consequently increasing the formation of hydroxyl radicals. When evaluating Phenol Red as a target pollutant, Ea values referring to Fenton processes are shown in Figure 5.
The Ea values from Phenol Red decolorization followed this order: Fe3+/H2O2/3-HAA > Fe2+/H2O2 > Fe2+/H2O2/3-HAA. The addition of 3-HAA promoted a decrease in Ea by 39% when comparing the two last reaction systems. When considering data of Ea obtained with the first-order model [20], a lower difference was observed, 28%. Highlighting the contrast in Ea from 1/m values, the Fe3+/H2O2/3-HAA system exhibited the highest one, surpassing the values for Fe2+/H2O2 by 30% and Fe2+/H2O2/3-HAA by 57%.

2.2.2. Decolorization of Bismarck Brown Y by Fenton Processes Mediated by Hydroquinone, Gallic Acid, and Salicylic Acid

When evaluating the decolorization of the Bismarck Brown Y dye by Fenton processes, three compounds were tested, namely Hydroquinone, Gallic Acid, or Salicylic Acid. It is important to mention that Salicylic Acid is not a reducer of Fe3+, but it can be converted into dihydroxylated reducers (2,5-dihydroxybenzoic acid, 2,3-dihydroxybenzoic acid, and catechol) by HO radicals during the reactions [14]. Figure S6 shows the Salicylic Acid being converted into intermediates, which react with Fe3+ and then are converted into their respective quinones. The simplified mechanisms involving reactions between Fenton reagents and Hydroquinone or Gallic acid are shown in Figure S7 and Figure S8, respectively.
As shown in Figure 6, the three compounds decreased Ea when comparing Fe2+/H2O2 and Fe2+/H2O2/reducer systems. Salicylic Acid decreased the Ea by 8%, while Hydroquinone decreased by 7%. In turn, the addition of Gallic Acid reduced Ea by less than 5%. When the second-order rate constants were used in previous our study [24], this percentage decrease in Ea was much more evident. In the presence of Gallic Acid or Hydroquinone, Fe3+/H2O2/reducer system exhibited higher Ea from 1/m values, surpassing Fe2+/H2O2 and Fe2+/H2O2/reducer by up to 24%.

2.2.3. Decolorization of Safranin T by Fenton Processes Mediated by Cysteine and Ascorbic Acid

The Ea values obtained from the decolorization of Safranin T are shown in Figure 7. Unlike other studies, two natural non-phenolic reducers were evaluated to decolorize this dye: Cysteine and Ascorbic Acid. Cysteine is an amino acid generally produced through the hydrolysis of keratin [43], and has the ability to reduce Fe3+ due to the presence of a sulfhydryl group (-SH) in its molecule. The reaction between Fe3+ and Cysteine results in Fe2+ and Cystine. The latter may undergo reaction with HO to regenerate Cysteine or be converted into Cysteic acid [44]. Ascorbic Acid, also known as vitamin C, is found in many vegetables, although it is produced industrially from glucose [45]. At pH 3.0, Ascorbic Acid is partly found as ascorbate monoanion (AA), which undergoes a two-step oxidation to yield dehydroascorbic acid. Besides AA, other intermediates (ascorbyl radical; AA−•) actively reduce Fe3+ to Fe2+, catalyzing the conversion of H2O2 to HO radical through the Fenton reaction [46]. The simplified mechanisms involving reactions between the two reducers aforementioned and Fenton reagents are shown in Figure S9 and Figure S10, respectively.
As with other dyes, Fe2+/H2O2/reducer system showed lower Ea than Fe2+/H2O2. The Ascorbic Acid promoted a decrease in Ea by 23%, while the Cysteine only decreased by 7%. This suggests that there may be distinct interactions between Fe ions and the two reducing compounds studied. This explanation also applies to Bismarck Brown Y decolorization influenced by three compounds (Section 2.2.2). When comparing the systems in the presence of Ascorbic Acid, the Ea value for the Fe3+/H2O2/reducer system was 69% higher than Fe2+/H2O2/reducer. Similar to Phenol Red and Bismarck Brown Y (Section 2.2.1 and Section 2.2.2, respectively), Fe3+/H2O2/reducer system had the higher energy barrier to decolorize Safranin T.
In general, the Ea values previously calculated by the first-order reaction model were higher than those calculated by the BMG model. Furthermore, there was an inversion in the order of Ea values between the reaction systems with reducers. For example, the order of values of Ea from k1 of the previous studies was Fe3+/H2O2/Ascorbic Acid > Fe2+/H2O2 > Fe2+/H2O2/Ascorbic Acid > Fe2+/H2O2/Cysteine, while when considering the 1/m, the order was changed to Fe3+/H2O2/Ascorbic Acid > Fe2+/H2O2 > Fe2+/H2O2/Cysteine > Fe2+/H2O2/Ascorbic Acid.

2.2.4. Decolorization of Methyl Orange by Fenton Processes Mediated by Gallic Acid

Gallic Acid is a polyphenolic reducer extracted from plants and has been one of the most evaluated in the literature as a pro-oxidant in Fenton processes, as recently reviewed by Lima et al. [47]. In addition to the Bismarck Brown Y dye (Section 2.2.2), Gallic Acid was evaluated in the decolorization of two other azo dyes: Methyl Orange and Chromotrope 2R.
The Ea values for the decolorization of Methyl Orange are shown in Figure 8. Comparing the Fe2+/H2O2 and Fe2+/H2O2/reducer systems, the percentage of decrease in Ea was 11% due to the addition of Gallic Acid. Curiously, Ea values were similar for the Fe2+/H2O2/GA and Fe3+/H2O2/GA systems. Notably, the reduction in Ea was more pronounced when employing the conventional first-order reaction model for the Fe2+/H2O2/GA system in relation to the others.

2.2.5. Decolorization of Chromotrope 2R by Gallic Acid-Mediated Fenton Processes

The Ea values for the decolorization of Chromotrope 2R are shown in Figure 9. Unlike other dyes, there was practically no significant change in Ea values regarding Fe2+/H2O2 and Fe2+/H2O2/GA. Fe3+/H2O2/GA exhibited the highest Ea value among the systems, surpassing Fe2+/H2O2 and Fe2+/H2O2/GA by 17% and 15%, respectively. Except for Methyl Orange (Section 2.2.4), the Fe3+/H2O2/reducer system had the higher energy barrier to decolorize the dyes.
It is important to mention that in the previous study, when calculating Ea using data from the second-order model [21], no variation in Ea was reported when Gallic Acid was added. This result can possibly be attributed to the greater susceptibility of Chromotrope 2R to being decolorized by free radicals, regardless of the presence of Gallic Acid.
Considering that the concentrations of the reagents in the experiments to decolorize each dye are not similar, the values of the [Fe]:[H2O2] ratio are different. Consequently, the production of HO radical is influenced, interfering in the degradation of a target pollutant by Fenton processes [6,16]. In addition, dyes may exhibit different susceptibility to HO radicals. This aspect can be attributed to the different reactivity of its chromosphere groups and other non-chromophore sites present in their molecules [48,49]. Therefore, even if the dyes were evaluated under the same reaction condition, the Ea values would different between them. For example, regardless of the reaction kinetic model, Ea from decolorization of Chromotrope 2R was lower than Methyl Orange.
Comparing kinetic models and their constants used to calculate Ea, all 1/m values were greater than those for k1 and k2, when the three models fitted well the same experimental data in our previous works. Studies developed by other research groups also observed higher values of 1/m compared to k1 [27,29,30]. Regardless of the Ea values being different based on the rate constants from three kinetic models, it was possible to verify that all Fe3+-reducing compounds (in addition to Salicylic Acid) presented pro-oxidant behavior to degrade different dyes through Fenton processes.

3. Materials and Methods

Decolorization tests were carried out in triplicate, in the dark, and without agitation. The reactions were carried out in quartz cuvettes with a reaction volume of 2 mL containing a target dye, H2O2, FeSO4 or Fe(NO3)3, H2SO4 (to adjust the pH in the ideal range between 2.5 and 3.0), and a reducer. The solutions were kept in a water bath for 10 min to reach the designed temperature (20, 30, 40, and 50 °C), and then Fe ions were added to start the reactions. This time interval also demonstrated that there was no decolorization of any of the dyes due to the unique effect of temperature. The different dyes and reducers, in addition to the concentrations of all reagents, are shown in Table 1 and additional details can be obtained from previous studies.
Dye decolorization was monitored on a spectrophotometer (NI 1800UV, Nova Instruments, Piracicaba, SP, Brazil) by decreasing absorbance at the characteristic maximum wavelength (λmax) of each dye under the reaction conditions studied. The reference solution in the equipment contained all reagents except the dye and iron ions. Analytical curves were prepared to determine the residual concentration of the dyes. Controls involving the reagents separately (including only the reducers, Fe salts, or H2O2) were conducted in our previous studies, and did not present decolorization.
From the decolorization data over 60 min, a kinetic study was carried out based on the BMG model (Equation (6)) [23]. Using the values of 1/m at different temperatures, the Ea values were calculated for the decolorization reactions of the different dyes using the linearized Arrhenius equation (substituting k for 1/m), as shown in Equation (10) [33].
ln 1 m = ln   ( A )   - E a R · T
where A is the frequency (min−1); Ea is the activation energy (J·mol−1); R is the ideal gas constant (8.314 J.mol−1·K−1); and T is the absolute temperature (K). The graph ln(1/m) vs. 1/T has allowed calculating the activation energy values from its slope.

4. Conclusions

Through the kinetic study using the BMG model, it can be noted that the values of the initial reaction rates (1/m) obtained from the decolorization reactions of different dyes using Fenton processes (Fe2+/H2O2, Fe2+/H2O2/reducer, and Fe3+/H2O2/reducer) were increased in the presence of Fe3+-reducing organic compounds. For almost all dyes evaluated, the activation energy (Ea) calculated from the 1/m values showed that the energy barrier of reactions initially containing Fe2+ was lower due to addition of reducers. Except for one of the dyes, Methyl Orange, the Fe3+/H2O2/reducer system had the higher energy barrier to decolorize the dyes. Compared to Ea values from k1 or k2 data (from previous our works), the Ea values obtained from 1/m showed less differentiation between the reaction systems in the presence or absence of reducers. Although Ea values obtained from conventional kinetic models demonstrated more evident effect of reducers, the BMG model can be indicated as a complementary analysis to verify the pro-oxidant behavior of these compounds in Fenton processes.

Supplementary Materials

The following supporting information can be downloaded at: https://www.mdpi.com/article/10.3390/catal14040273/s1, Figure S1. Parity plots of Phenol Red decolorization data by Fenton processes in the absence (control) or presence of 3-Hydroxyanthranilic Acid as reducer. Reaction systems: Fe2+/H2O2 (), Fe2+/H2O2/reducer () and Fe3+/H2O2/reducer (■). Figure S2. Parity plots of Bismarck Brown Y decolorization data by Fenton processes in the absence (control) or presence of Hydroquinone, Gallic Acid or Salicylic Acid. Reaction systems: Fe2+/H2O2 (), Fe2+/H2O2/reducer () and Fe3+/H2O2/reducer (). Figure S3. Parity plots of Safranin T decolorization data by Fenton processes in the absence (control) or presence of Cysteine or Ascorbic Acid as reducers. Reaction systems: Fe2+/H2O2 (), Fe2+/H2O2/reducer () and Fe3+/H2O2/reducer (■). Figure S4. Parity plots of Chromotrope R decolorization data by Fenton processes in the absence (control) or presence of Gallic Acid as reducer. Reaction systems: Fe2+/H2O2 (), Fe2+/H2O2/reducer () and Fe3+/H2O2/reducer (). Figure S5. Parity plots of Methyl Orange decolorization data by Fenton processes in the absence (control) or presence of Gallic Acid as reducer. Reaction systems: Fe2+/H2O2 (▲), Fe2+/H2O2/reducer (●) and Fe3+/H2O2/reducer (■). Figure S6. Fe3+-reducing intermediates formed from Salicylic Acid hydroxylation. (A) 2,5-dihydroxybenzoic acid, (B) 2,3-dihydroxybenzoic acid, (C) catechol; reactions between Fe3+ ions and intermediates and products of its oxidation (quinones, carboxylic acids, CO2, H2O). Figure S7. Reactions between Fe ions, HO2 radical, Hydroquinone, and its intermediates. Figure S8. Reduction of Fe3+ ions by Gallic Acid (GA) and its oxidized intermediates. The regenerated Fe2+ ions can react with H2O2 to generate more HO radicals via Fenton reaction. Figure S9. Reactions between Fenton reagents (Fe ions, H2O2), Cysteine, and their intermediates (Cystine, Cystic acid), HO radical, and organic pollutants eventually present in the solution. Figure S10. Reactions between Fenton reagents (Fe ions, H2O2), Ascorbic Acid (AA), and their intermediates (AA—ascorbate monoanion; AA—semidehydroascorbate; AA−●—ascorbyl radical; DHA—dehydroascorbic acid), HO radical, and degradation of organic pollutants eventually present in the solution. Ref. [50] is cited in Supplementary Materials.

Author Contributions

Conceptualization, A.A.; formal analysis, M.D.N.R., J.P.P.L. and AA.; investigation, M.D.N.R., J.P.P.L. and A.A.; data curation, M.D.N.R., J.P.P.L. and A.A.; writing—original draft preparation, M.D.N.R., J.P.P.L. and AA.; writing—review, supervision and editing, A.A. All authors have read and agreed to the published version of the manuscript.

Funding

This research was funded by Brazilian Agencies for Scientific and Technological Development: Fundação de Amparo à Pesquisa do Estado de Minas Gerais (Fapemig, project number APQ-01898-17), Conselho Nacional de Desenvolvimento Científico e Tecnológico (CNPq), and Coordenação de Aperfeiçoamento de Ensino Superior (CAPES). The English grammar review of this article was funded by the Institute of Natural Resources of the Federal University of Itajubá.

Data Availability Statement

Conflicts of Interest

The authors declare no conflict of interest.

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Figure 1. Reactions involved between Fe ions, H2O2, reducer, and a dye.
Figure 1. Reactions involved between Fe ions, H2O2, reducer, and a dye.
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Figure 2. A linear way of representing the BMG model. This figure was reproduced from Behnajady et al. [26], with permission from Elsevier (license number 5735830415425).
Figure 2. A linear way of representing the BMG model. This figure was reproduced from Behnajady et al. [26], with permission from Elsevier (license number 5735830415425).
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Figure 3. Effect of temperature on 1/m values from the decolorization of dyes by Fenton processes mediated by different reducing compounds. Reaction systems: Fe2+/H2O2 (), Fe2+/H2O2/reducer () and Fe3+/H2O2/reducer ().
Figure 3. Effect of temperature on 1/m values from the decolorization of dyes by Fenton processes mediated by different reducing compounds. Reaction systems: Fe2+/H2O2 (), Fe2+/H2O2/reducer () and Fe3+/H2O2/reducer ().
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Figure 4. Arrhenius plots for the data of decolorization of different dyes by Fenton processes mediated by different reducing compounds. Systems: Fe2+/H2O2 (), Fe2+/H2O2/reducer () and Fe3+/H2O2/reducer ().
Figure 4. Arrhenius plots for the data of decolorization of different dyes by Fenton processes mediated by different reducing compounds. Systems: Fe2+/H2O2 (), Fe2+/H2O2/reducer () and Fe3+/H2O2/reducer ().
Catalysts 14 00273 g004aCatalysts 14 00273 g004b
Figure 5. Ea values from Phenol Red decolorization via Fenton processes. Reaction conditions: [Fe] = 30 μmol L−1; [H2O2] = 300 μmol L−1; [dye] = 30 μmol L−1; [3-HAA—3-Hydroxyanthranilic Acid] = 10 μmol L−1; pH = 2.5–3.0. Bars: Ea values corresponding to the BMG model and calculated in the present study; dots: Ea values corresponding to the first-order reaction model based on past published data [20].
Figure 5. Ea values from Phenol Red decolorization via Fenton processes. Reaction conditions: [Fe] = 30 μmol L−1; [H2O2] = 300 μmol L−1; [dye] = 30 μmol L−1; [3-HAA—3-Hydroxyanthranilic Acid] = 10 μmol L−1; pH = 2.5–3.0. Bars: Ea values corresponding to the BMG model and calculated in the present study; dots: Ea values corresponding to the first-order reaction model based on past published data [20].
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Figure 6. Ea values from Bismarck Brown Y decolorization via Fenton processes. Reaction conditions: [Fe] = 30 μmol L−1; [H2O2] = 450 μmol L−1; [dye] = 30 μmol L−1; [reducer] = 10 μmol L−1; pH = 2.5–3.0. Compounds evaluated: GA—Gallic Acid; HQ—Hydroquinone; SA—Salicylic Acid. Bars: Ea values corresponding to the BMG model and calculated in the present study; Dots: Ea values corresponding to the second-order reaction model based on past published data [24].
Figure 6. Ea values from Bismarck Brown Y decolorization via Fenton processes. Reaction conditions: [Fe] = 30 μmol L−1; [H2O2] = 450 μmol L−1; [dye] = 30 μmol L−1; [reducer] = 10 μmol L−1; pH = 2.5–3.0. Compounds evaluated: GA—Gallic Acid; HQ—Hydroquinone; SA—Salicylic Acid. Bars: Ea values corresponding to the BMG model and calculated in the present study; Dots: Ea values corresponding to the second-order reaction model based on past published data [24].
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Figure 7. Ea values from Safranin T decolorization via Fenton processes. Reaction conditions: [Fe] = 30 μmol L−1; [H2O2] = 300 μmol L−1; [dye] = 40 μmol L−1; [reducer] = 10 μmol L−1; pH = 2.5–3.0. Reducers evaluated: CYS—Cysteine; AA—Ascorbic Acid. Bars: Ea values corresponding to the BMG model and calculated in the present study; dots: Ea values corresponding to the first-order reaction model based on past published data [22,23].
Figure 7. Ea values from Safranin T decolorization via Fenton processes. Reaction conditions: [Fe] = 30 μmol L−1; [H2O2] = 300 μmol L−1; [dye] = 40 μmol L−1; [reducer] = 10 μmol L−1; pH = 2.5–3.0. Reducers evaluated: CYS—Cysteine; AA—Ascorbic Acid. Bars: Ea values corresponding to the BMG model and calculated in the present study; dots: Ea values corresponding to the first-order reaction model based on past published data [22,23].
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Figure 8. Ea values from decolorization of Methyl Orange via Fenton processes. Reaction conditions: [Fe] = 30 μmol L−1; [H2O2] = 450 μmol L−1; [dye] = 40 μmol L−1; [GA—Gallic Acid] = 10 μmol L−1; pH = 2.5–3.0. Bars: Ea values corresponding to the BMG model and calculated in the present study; dots: Ea values corresponding to the first-order reaction model based on past published data [21].
Figure 8. Ea values from decolorization of Methyl Orange via Fenton processes. Reaction conditions: [Fe] = 30 μmol L−1; [H2O2] = 450 μmol L−1; [dye] = 40 μmol L−1; [GA—Gallic Acid] = 10 μmol L−1; pH = 2.5–3.0. Bars: Ea values corresponding to the BMG model and calculated in the present study; dots: Ea values corresponding to the first-order reaction model based on past published data [21].
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Figure 9. Ea values from Chromotrope 2R decolorization via Fenton processes. Reaction conditions: [Fe] = 30 μmol L−1; [H2O2] = 450 μmol L−1; [dye] = 40 μmol L−1; [GA—Gallic Acid] = 10 μmol L−1; pH = 2.5–3.0. Bars: Ea values corresponding to the BMG model and calculated in the present study; dots: Ea values corresponding to the second-order reaction model based on past published data [21].
Figure 9. Ea values from Chromotrope 2R decolorization via Fenton processes. Reaction conditions: [Fe] = 30 μmol L−1; [H2O2] = 450 μmol L−1; [dye] = 40 μmol L−1; [GA—Gallic Acid] = 10 μmol L−1; pH = 2.5–3.0. Bars: Ea values corresponding to the BMG model and calculated in the present study; dots: Ea values corresponding to the second-order reaction model based on past published data [21].
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Table 1. Concentration of reagents evaluated in dye degradation tests via Fenton processes.
Table 1. Concentration of reagents evaluated in dye degradation tests via Fenton processes.
[Dye]Dye’s Chemical Structureλmax (nm)[H2O2] (μmol·L−1)[FeSO4] or [Fe(NO3)3] (μmol·L−1)[H2SO4] (mmol·L−1)[Reducer]Reducer’s Chemical StructureReference
30 μmol·L−1 Phenol redCatalysts 14 00273 i00143530030110 μmol·L−1 3-Hydroxyanthranilic AcidCatalysts 14 00273 i002[20]
30 μmol·L−1 Bismarck Brown YCatalysts 14 00273 i00345045030110 μmol·L−1 HydroquinoneCatalysts 14 00273 i004[24]
10 μmol·L−1 Gallic AcidCatalysts 14 00273 i005
10 μmol·L−1 Salicylic AcidCatalysts 14 00273 i006
40 μmol·L−1 Safranin TCatalysts 14 00273 i00751930030110 μmol·L−1 CysteineCatalysts 14 00273 i008[22]
10 μmol·L−1 Ascorbic AcidCatalysts 14 00273 i009[23]
40 μmol·L−1 Methyl OrangeCatalysts 14 00273 i01050845030110 μmol·L−1 Gallic AcidCatalysts 14 00273 i011[21]
40 μmol·L−1 Chromotrope 2RCatalysts 14 00273 i012513
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Ramos, M.D.N.; Lima, J.P.P.; Aguiar, A. Determination of Activation Energy from Decolorization Reactions of Synthetic Dyes by Fenton Processes Using the Behnajady–Modirshahla–Ghanbary Kinetic Model. Catalysts 2024, 14, 273. https://doi.org/10.3390/catal14040273

AMA Style

Ramos MDN, Lima JPP, Aguiar A. Determination of Activation Energy from Decolorization Reactions of Synthetic Dyes by Fenton Processes Using the Behnajady–Modirshahla–Ghanbary Kinetic Model. Catalysts. 2024; 14(4):273. https://doi.org/10.3390/catal14040273

Chicago/Turabian Style

Ramos, Márcio Daniel Nicodemos, Juan Pablo Pereira Lima, and André Aguiar. 2024. "Determination of Activation Energy from Decolorization Reactions of Synthetic Dyes by Fenton Processes Using the Behnajady–Modirshahla–Ghanbary Kinetic Model" Catalysts 14, no. 4: 273. https://doi.org/10.3390/catal14040273

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