Junru Bu,
Huan Liu and
Chunmian Lin*
College of Environment, Zhejiang University of Technology, Hangzhou 310014, Zhejiang, China. E-mail: lcm@zjut.edu.cn
First published on 17th September 2019
A study on Fenton's reagent-enhanced supercritical water oxidation (SCFO) of wastewater released from 3-hydroxypyridine production was carried out in this paper. The effects of temperature, oxidant multiple, residence time, Fe2+ concentration, and pH on the degradation efficiency of wastewater were investigated. The Plackett–Burman test was designed to evaluate various factors, namely, temperature, oxidant multiple, and pH, which were found to significantly affect degradation efficiency. Response surface analysis was performed to optimize the parameter levels of the main influencing factors. The results indicated that the optimal conditions required for the oxidative degradation of wastewater in the SCFO systems were pH of 3, temperature of 473 °C, oxidant multiple of 7, Fe2+ concentration of 0.5 mg L−1, and residence time of 262.6 s (flow rate: 1.5 mL min−1). Under these conditions, the total organic carbon removal rate of the wastewater could reach 98.1%. The activation energy of the wastewater under SCFO conditions was 55.3 kJ mol−1, and the pre-exponential factor A was 52.8 s−1.
The supercritical water oxidation (SCWO) technology is an advanced oxidation technique that uses water as a medium and utilizes the characteristics of water in a supercritical state to degrade organic matter.7–12 Under supercritical conditions (T > 374 °C, P > 22.1 MPa), water can be homogeneously mixed with organic matter and oxidants in any ratio to form a homogeneous phase without phase-to-phase mass transfer resistance, which increases the reaction rate.13–15 However, so far, SCWO has not been widely applied mainly because of the problems associated with it such as its temperature and pressure requirements, equipment requirements, corrosion, salt deposition, equipment clogging, and heat recovery.16–18
Fenton's reagent is a combination of ferrous salt and H2O2. Fenton oxidation is an advanced oxidation method that mainly relies on the strong oxidizing properties of the Fenton's reagent to degrade pollutants.19–22 Catalysis by Fe2+ can make H2O2 decompose to produce hydroxyl radicals (HO˙) with extremely strong oxidizing properties, thus effectively oxidizing pollutants in water. Preliminary studies have shown that the introduction of Fe2+ into SCWO with H2O2 as the oxidant (SCFO) can enhance the effect of SCWO on the degradation of organic pollutants, play a synergistic role in the Fenton oxidation and SCWO, or moderate the reaction conditions23.
So far, the research on SCFO has been limited to simulating wastewater.23 The treatment of actual wastewater by SCFO has not been reported, and the optimal conditions for the oxidative degradation of pollutants in the SCFO systems have not been systematically investigated. We first explored the effects of temperature, oxidant multiple, residence time, Fe2+ concentration, and pH on the degradation efficiency of actual organic wastewater released from 3-hydroxypyridine production in SCFO systems and then designed the Plackett–Burman (PB) test to evaluate various factors and screen significant factors affecting degradation. Next, the response surface methodology was used to optimize the reaction conditions of the system, and a quadratic regression equation model was established. The kinetics of the wastewater in SCFO were studied to further clarify the SCFO system and provide basic data for the industrial application of SCWO.
Parameter | TOC (mg L−1) | pH | SS (mg L−1) | Color | Salt (mg L−1) | Odor |
---|---|---|---|---|---|---|
Value | 16000 | 9.3 | 61.6 | Light yellow | 100 | Irritating smell |
A schematic of the device used in this study is shown in Fig. 1. Wastewater, H2O2, Fe2+ solution (1.5 mg L−1), and dilute sulfuric acid were mixed using a low-pressure gradient mixer and continuously driven into a stainless steel tube (316 L) reactor by a high-pressure constant current pump (outer diameter 3.2 mm, inner diameter 1.5 mm, length 30 m). The reactor could be maintained at a specific temperature and pressure by the heating furnace and back pressure valve, respectively, and the organic pollutants in the wastewater were degraded therein. The reaction mixture was cooled through a cooling cell with water. The tail liquid was collected and analyzed using a Shimadzu Total Organic Carbon Analyzer (TOC-V CPH/CPN, Japan).
2C5H5NO + 23H2O2 → 10CO2 + 28H2O + N2 | (1) |
(2) Reaction temperature: the temperature range of the experiment was 380–480 °C.
(3) Residence time: under different supercritical conditions (pressure and temperature), the density of water was different. It is difficult to directly control the residence time of the reactants; thus, the residence time is generally regulated by changing the flow rate.
At a given temperature and pressure, the residence time can be calculated by eqn (2):
(2) |
(4) Reaction pressure: the experimental reaction pressure was preset at 23.0 MPa.
(5) Fenton condition control: ① the Fe2+ concentration in the wastewater can be controlled by adjusting the ratio of the Fe2+ solution using a low-pressure gradient mixer; ② pH can be controlled by diluting with H2SO4 solution using a low-pressure gradient mixer.
(2) Single-factor experimental design: the effects of temperature, oxidant multiple, residence time, Fe2+ concentration, and pH on the TOC removal efficiency of the wastewater were studied in the SCFO system, and the optimal parameters of each factor were roughly determined.
(3) PB test design: the PB test design was the first step in optimization. It was achieved using the Design Expert 8.0 software to screen factors that markedly affect the wastewater TOC removal efficiency. Two levels, low (−1) and high (+1), were taken for each factor, and 12 trials were performed in all. Each test was repeated 3 times, and the average value was taken as the test result.
(4) Response surface test design: according to the experimental results of the PB test, three significant factors were selected for the Box–Behnken response surface test, and the optimal conditions for wastewater degradation in the SCFO system were determined using the Design Expert 8.0 software. The three factors were studied at three levels, and seventeen sets of experiments were carried out.
H2O2 → 2HO˙ | (3) |
(4) |
(5) |
(6) |
(7) |
R + HO˙ → Intermediates + HO˙ → CO2 + H2O | (8) |
Fig. 2 Effect of temperature on TOC removal efficiency of the wastewater (23.0 MPa, oxidant multiple 4, flow rate 2.0 mL min−1, Fe2+ 0.30 mg L−1, pH 3.0). |
The generated free active radicals act upon organic molecules to degrade them into simple gases. As the temperature continuously increases, the effect of temperature on the TOC removal efficiency of contaminants gradually decreases. This is because at higher temperatures, the TOC removal efficiency has already reached a higher level and the remaining pollutants are at a lower concentration under a certain residence time condition, which leads to a lower reaction rate. Considering both the pollutant degradation efficiency and the equipment operating cost, 460 °C was considered as the most suitable temperature for degradation.
Fig. 3 Effect of oxidant multiple on the TOC removal efficiency of the wastewater (420 °C, 23.0 MPa, flow rate 2.0 mL min−1, Fe2+ 0.30 mg L−1, pH 3.0). |
Fig. 4 Effect of residence time on the TOC removal efficiency of the wastewater (420 °C, 23.0 MPa, oxidant multiple 4, Fe2+ 0.30 mg L−1, pH 3.0). |
Fig. 5 Effect of Fe2+ concentration on the TOC removal efficiency of wastewater (420 °C, 23.0 MPa, oxidant multiple 4, residence time 197.0 s, pH 3.0). |
Fig. 6 Effect of pH on the TOC removal efficiency of the wastewater (420 °C, 23.0 MPa, oxidant multiple 4, residence time 197.0 s, Fe2+ 0.30 mg L−1). |
Test number | Temperature (°C) | Oxidant multiple | Residence time (s) | Fe2+ concentration (mg L−1) | pH | TOC removal efficiency (%) |
---|---|---|---|---|---|---|
1 | 440 | 4 | 197.0 | 0.6 | 2 | 92.3 |
2 | 480 | 8 | 197.0 | 0.6 | 4 | 96.9 |
3 | 440 | 8 | 394.0 | 0.4 | 4 | 91.9 |
4 | 480 | 4 | 394.0 | 0.6 | 4 | 93.0 |
5 | 480 | 8 | 197.0 | 0.4 | 2 | 97.8 |
6 | 440 | 4 | 197.0 | 0.4 | 2 | 90.1 |
7 | 440 | 8 | 197.0 | 0.6 | 4 | 93.3 |
8 | 440 | 4 | 394.0 | 0.4 | 4 | 92.0 |
9 | 480 | 4 | 197.0 | 0.4 | 4 | 95.2 |
10 | 480 | 4 | 394.0 | 0.6 | 2 | 93.4 |
11 | 480 | 8 | 394.0 | 0.4 | 2 | 98.7 |
12 | 440 | 8 | 394.0 | 0.6 | 2 | 95.5 |
Source | Sum of squares | df | Mean square | F value | p-Value, prob > F |
---|---|---|---|---|---|
Model | 62.46 | 5 | 12.49 | 5.60 | 0.0292 |
A-temperature | 32.74 | 1 | 32.74 | 14.67 | 0.0087 |
B-oxidant multiple | 27.00 | 1 | 27.00 | 12.10 | 0.0132 |
C-residence time | 0.087 | 1 | 0.087 | 0.039 | 0.8503 |
D-Fe2+ concentration | 0.11 | 1 | 0.11 | 0.050 | 0.8301 |
E-pH | 2.52 | 1 | 2.52 | 1.13 | 0.3288 |
Residual | 13.39 | 6 | 2.23 | ||
Cor total | 75.85 | 11 |
In PB analysis, a p-value less than 0.05 indicates significance, while a value greater than 0.1 generally indicates insignificance.29,30 In addition, a smaller p-value and larger F-value indicate a more significant coefficient term.31,32 The data in Table 3 show that the p-value of the model is P < 0.05 and thus, the model is significant. The five factors were ranked as per significance as follows: temperature > oxidant multiple > pH > Fe2+ concentration > residence time; thus, oxidant multiple, temperature, and pH were chosen for the next response surface analysis. Other conditions were set by the optimal conditions of single-factor testing: residence time 262.6 s (1.5 mL min−1) and Fe2+ concentration 0.5 mg L−1.
Level | A (temperature)/°C | B (oxidant multiple) | C (pH) |
---|---|---|---|
−1 | 440 | 4 | 2 |
0 | 460 | 6 | 3 |
+1 | 480 | 8 | 4 |
Table 5 represents all 17 experiments of the Box–Behnken response surface test. Among them, groups 1–12 were the factorial experiments, and groups 13–17 were the center point repeat experiments. The experimental conditions and the detected TOC removal efficiency are shown in Table 5.
Number | A: temperature | B: oxidant multiple | C: pH | TOC removal efficiency (%) |
---|---|---|---|---|
1 | 440 | 8 | 3 | 94.9 |
2 | 480 | 8 | 3 | 97.8 |
3 | 460 | 4 | 2 | 92.6 |
4 | 440 | 6 | 2 | 92.9 |
5 | 460 | 8 | 4 | 95.1 |
6 | 440 | 6 | 4 | 94.0 |
7 | 460 | 4 | 4 | 93.5 |
8 | 480 | 6 | 2 | 96.4 |
9 | 480 | 6 | 4 | 95.3 |
10 | 480 | 4 | 3 | 94.5 |
11 | 440 | 4 | 3 | 91.7 |
12 | 460 | 8 | 2 | 94.2 |
13 | 460 | 6 | 3 | 97.7 |
14 | 460 | 6 | 3 | 98.0 |
15 | 460 | 6 | 3 | 97.9 |
16 | 460 | 6 | 3 | 97.5 |
17 | 460 | 6 | 3 | 97.2 |
Table 6 shows the results of the analysis of variance (ANOVA) of the TOC removal efficiency. In general, a p-value less than 0.05 indicates that the model terms are significant, whereas values greater than 0.1 are usually considered as insignificant, which is similar to the PB experimental analysis. In addition, the fit of the model can be verified by the calculated coefficient of determination (R2) and adjusted coefficient of determination (Adj R2); R2 should not be less than 0.8 for a reasonable model.33,34 The higher the value of R2, the more the calculated model agrees with the experimental data within the range of experiments.35,36 Moreover, adequate precision (AP) is a measure of the range in a predicted response relative to its associated error. Its desired value is 4 or more.37,38 The value of CV shows the accuracy of the model. The lower the value, the higher the reliability of the model.39,40
Source | Sum of squares | df | Mean square | F value | p-Value, prob > F |
---|---|---|---|---|---|
a R2 = 0.9656, Adj R2 = 0.9214, AP = 12.191, CV = 0.61%. | |||||
Model | 66.16 | 9 | 7.35 | 21.85 | 0.0003 |
A-temperature | 13.68 | 1 | 13.68 | 40.65 | 0.0004 |
B-oxidant multiple | 11.62 | 1 | 11.62 | 34.52 | 0.0006 |
C-pH | 0.39 | 1 | 0.39 | 1.15 | 0.3190 |
AB | 4.225 × 10−3 | 1 | 4.225 × 10−3 | 0.013 | 0.9139 |
AC | 1.13 | 1 | 1.13 | 3.37 | 0.1090 |
BC | 2.250 × 10−4 | 1 | 2.250 × 10−4 | 6.687 × 10−4 | 0.9801 |
A2 | 4.79 | 1 | 4.79 | 14.24 | 0.0069 |
B2 | 14.83 | 1 | 14.83 | 44.08 | 0.0003 |
C2 | 15.88 | 1 | 15.88 | 47.18 | 0.0002 |
Residual | 2.36 | 7 | 0.34 | ||
Lack of fit | 1.92 | 3 | 0.64 | 5.96 | 0.0587 |
Pure error | 0.43 | 4 | 0.11 | ||
Cor total | 68.51 | 16 |
As presented in Table 6, the model has an F value of 21.85 and a p-value of less than 0.05 (0.0003), implying that the model for the TOC removal efficiency is significant. Model adequacy is tested through lack-of-fit F-tests.41 The lack-of-fit F-statistic is not considered statistically significant when the p-value is greater than 0.05. The effects of A, B, A2, B2, and C2 on the TOC removal efficiency are extremely significant (P < 0.01), while those of C, AB, AC, and BC are not significant (P > 0.05). Insignificant terms are excluded to improve the model. When all insignificant terms are removed, the modified regression model for TOC removal efficiency can be represented by the following equation:
Y = 97.66 + 1.31A + 1.21B − 0.22C + 0.032AB − 0.53AC + (7.500 × 10−3)BC − 1.07A2 − 1.88B2 − 1.94C2 | (9) |
In addition, the R2 and Adj R2 values were 96.56% and 92.14%, respectively. These values indicated that the model adequately represented the experimental data, and 92.14% of the variations could be covered by the fitted model. The value of AP is 12.191, showing that the model has a strong response signal and high precision, which can reflect the experimental results well. A CV value of 0.61%, which is less than 10%, further illustrated that the model was stable and reproducible. According to the above-mentioned analysis, the model can predict the TOC removal efficiency of the wastewater under different conditions.
The diagnostic details provided by the Design Expert 8.0 software can be used to ensure the adequacy of the model. Fig. 7(a) and (b) show the normal probability plot of residuals and plot of residuals versus predicted response, respectively. All the points in Fig. 7(a) are distributed along a straight line, which shows that the residuals are normally distributed.42 It can be seen from the graph in Fig. 7(b) that all the points are scattered randomly around 0, and the changes are within a constant range of the entire residual, meaning that the data have normally distributed residuals for each value of an independent variable and constant standard deviation.42
Fig. 7 Model diagnosis plots: normal probability plot of residuals (a); plot of residuals vs. predicted response (b). |
Fig. 8 is a graph showing a comparison of the predicted TOC removal efficiency with the experimental results. It can be seen from Fig. 8 that the relative error between the measured value and the predicted value of the TOC removal efficiency is less than 1%, which indicates that the proposed model is reliable to predict the TOC removal efficiency.
Fig. 9 3D (a) and contour plots (b) for TOC removal efficiency as a function of temperature and oxidant multiple interaction (residence time 262.6 s and Fe2+ 0.5 mg L−1). |
Fig. 10 3D (a) and contour plots (b) for TOC removal efficiency as a function of temperature and pH interaction (residence time 262.6 s and Fe2+ 0.5 mg L−1). |
Fig. 11 3D (a) and contour plots (b) for TOC removal efficiency as a function of oxidant multiple and pH interaction (residence time 262.6 s and Fe2+ 0.5 mg L−1). |
The steeper the slope of a factor in the 3D plot, the greater the influence of this factor on the independent variable (TOC removal efficiency). On the contrary, if the slopes are gentle, the factor has no significant effect.43 If the shape of the contour plot is similar to an ellipse, the interaction between the two factors has a significant effect on the TOC removal efficiency. In contrast, if the shape is similar to a circle, the effect is not significant.43 As is clear from Fig. 9–11, the influence of the three factors on the TOC removal efficiency of the wastewater is in the following order: temperature > oxidant multiple > pH. This is consistent with the result of the PB test analysis. Moreover, the interaction between temperature and pH had the most significant effect on the removal rate of TOC, whereas the interaction between oxidant multiple and pH was slightly larger than the interaction between temperature and oxidant multiple.
Three parallel tests were performed under the above-mentioned optimized conditions to verify the predicted result. The obtained TOC removal efficiency is presented in Table 7. The data in Table 7 demonstrate that the relative deviation between the predicted value and the experimental data is less than 0.5%, which implies that the model is accurate and effective.
Data (%) | Experiment 1 | Experiment 2 | Experiment 3 |
---|---|---|---|
Predicted values | 98.3 | 98.3 | 98.3 |
Experimental values | 97.9 | 98.1 | 98.3 |
Relative error | 0.40 | 0.20 | 0.00 |
(10) |
In the SCFO system, both H2O and O2 are in excess; thus, the concentration of water and oxidant can be considered to be constant, which means that the corresponding reaction order is 0. According to previous studies,26,46 for most organic compounds, the reaction order is 1 and thus, it is assumed that α is 1. Then, eqn (10) was integrated to get the following equation when X is neither 0 nor 1:
ln(1 − X) = −kτ | (11) |
According to the experimental data of the wastewater in the SCFO system, ln(1 − X) at different temperatures (400–480 °C) was linearly regressed on changing τ. The results are shown in Fig. 12. It can be seen from Fig. 12 that ln(1 − X) and τ have a linear relationship at different reaction temperatures, and the assumption of the first-order reaction is reasonable. The reaction rate constants at different reaction temperatures can be derived from the figure, as shown in Table 8.
Temperature/°C | k/S−1 | lnk |
---|---|---|
400 | 0.00274 | −5.8998 |
420 | 0.00404 | −5.5115 |
440 | 0.00427 | −5.4561 |
460 | 0.00570 | −5.1673 |
480 | 0.00914 | −4.6951 |
According to the logarithmic form of the Arrhenius formula (eqn (12)), a straight line was obtained by linear fitting. The activation energy (Ea) in the range of 400–480 °C was about 55.3 kJ mol−1, the pre-exponential factor (A) was 52.8 s−1, and R2 was 0.99.
lnk = lnk0 − Ea/RT | (12) |
Response surface analysis showed that the influence of the three factors on the model was ranked as follows: temperature > oxidation multiple > pH. The optimal conditions for the oxidative degradation of the wastewater in the SCFO system are pH of 3, temperature of 473 °C, oxidant multiple of 7, Fe2+ concentration of 0.5 mg L−1, and residence time of 262.6 s (1.5 mL min−1). Under these conditions, the TOC removal efficiency could reach 98.1% on average. The relative errors between the verification experimental data and the predicted values by the model were all within 1%.
The degradation kinetics of the wastewater in the SCFO system was studied by the power exponential equation method. The oxidative degradation conformed to the first order, the activation energy was 55.3 kJ mol−1, and the pre-exponential factor (A) was 52.8 s−1.
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