Abstract
Finding an appropriate adsorbent with high adsorption capacity, quick adsorption kinetics and easy regeneration was crucial to the removal of gallic acid (GA) from water and wastewater. Our aims were to investigate whether a magnetic ion exchange (MIEX) resin had the three merits mentioned above, and investigate the feasibility of GA adsorption on MIEX resin, and the adsorption kinetics, equilibrium, thermodynamics, regeneration and mechanism using batch tests. The uptake of GA increased with increasing GA concentration. The GA concentration influenced the time needed to reach equilibrium, but the adsorption could be completed within 120 min. Elevating temperature facilitated the GA removal. The removal percent remained above 95.0% at pH 5.0–11.0. Carbonate and bicarbonate promoted the GA removal; conversely chloride, sulfate and nitrate restrained the GA removal significantly. The adsorption kinetics could be fitted well with the pseudo second-order model, and the film diffusion governed the whole adsorption rate. The equilibrium data followed the Redlich–Peterson isotherm model. The adsorption was a spontaneous, endothermic and entropy driven process. The ion exchange dominated the removal mechanism. The spent MIEX resin was well regenerated by sodium chloride. Therefore, MIEX resin is a potential adsorbent for removing GA quickly and efficiently from water and wastewater.
INTRODUCTION
Gallic acid (3,4,5-trihydroxybenzoic acid, GA), as an important chemical, is widely used in many products including drugs, cosmetics and foods because of its antioxidant activity (Shahamirifard et al. 2018). A large amount of wastewater containing GA is discharged into the water environment during the production process of these products (Han et al. 2017). Related researches have demonstrated that GA in the water leads to the death of aquatic organisms and deteriorates water quality (Zhang et al. 2015). In addition, in the traditional drinking water treatment processes, such as coagulation, sedimentation, filtration and disinfection, it is difficult to remove the GA due to its water solubility and small molecular weight (Zhang et al. 2015). The unremoved GA causes an unpleasant color and odor in drinking water, and produces carcinogenic disinfection by-products during the chlorination process (Zhang et al. 2015; Celestino et al. 2018). Therefore, it is necessary to seek effective methods for reducing and removing GA from polluted raw water and wastewater.
Many technologies including electro-chemical oxidation, ozonation treatment, biological degradation, extraction and adsorption have been used to remove GA from water and wastewater (Rewatkar et al. 2016; Zhang et al. 2019). Among these methods, adsorption using different adsorbents has been extensively studied because of its convenient operation, high removal efficiency and adsorbent reusability (Celestino et al. 2018). Various adsorbents, such as clay minerals (Ahmat et al. 2019) and activated carbon (Chedri Mammar et al. 2019), have been utilized for the removal of GA. The small adsorption capacity of clay minerals limits its extensive application. Activated carbon has been used to remove GA, but regenerating spent activated carbon by thermal reactivation has some drawbacks such as high energy demand and loss of carbon (Chedri Mammar et al. 2019). Recently, various resins (Wang et al. 2009) have aroused more interest for the removal of GA due to their high adsorption capacity and easy regeneration compared with activated carbon, such as ZDX-1, WJN-09, XC-1, HP-2MG, XAD-7, XAD-761, XAD-4 and XAD-16. However, for these traditional resins, the large size (>0.4 mm) of resin particles leads to a slow kinetics. Therefore, finding an appropriate adsorbent with high adsorption capacity, quick adsorption kinetics and easy regeneration is helpful for the quick and efficient removal of GA from water and wastewater.
A new magnetic ion exchange (MIEX) resin, developed by Orica Watercare, is a macro-porous anion resin with two properties: smaller particle size (average 0.15 mm) and magnetism. MIEX resin has much more surface area because of being 2–5 times smaller than conventional resins. Consequently, MIEX resin may have potential for fast removing GA from water and wastewater due to its smaller size. In addition, in spite of having a small particle size, MIEX resin particles separate easily from water due to its magnetism. MIEX resin was mainly designed for the removal of dissolved organic matter from raw water and wastewater, and has been used to remove dissolved organic carbon, UV254, geosmin, estrone, pesticides, etc (Boyer 2015; López-Ortiz et al. 2018). However, to our knowledge, the removal of GA by adsorption on MIEX resin has not been reported yet. So, investigating the feasibility of GA adsorption on MIEX resin and adsorption kinetics, equilibrium, thermodynamics, regeneration and mechanism will provide theoretical support for the application of MIEX resin and the design of an adsorption reactor.
Accordingly, the purpose of this study is to systematically evaluate the removal characteristics of GA by MIEX resin. In this work, the kinetics, equilibrium, and thermodynamics processes of GA adsorption on MIEX resin were determined. And the effects of solution pH and coexisting anions were investigated. The regeneration and circular utilization of MIEX resin were evaluated. MIEX resin is an excellent candidate for the removal of GA from water and wastewater.
MATERIALS AND METHODS
Materials and chemicals
MIEX resin, used as adsorbent in this study, was virgin resin supplied by Beijing Sino-Australia Orica Watercare Technology & Equipment Co., Ltd. GA was used as adsorbate. A standard stock solution (1,000 mg L−1) of GA was prepared by dissolving 0.5051 g of GA (99% purity) in 0.5 L of ultrapure water. The working solution of desired GA concentrations was obtained by diluting the standard stock solution. Sodium carbonate (Na2CO3), sodium bicarbonate (NaHCO3), sodium sulfate (Na2SO4), sodium chloride (NaCl) and sodium nitrate (NaNO3) were used to simulate carbonate (CO32−), bicarbonate (HCO3−), sulfate (SO42−), chloride (Cl−) and nitrate (NO3−) in water, respectively. The pH of solution was adjusted by 0.01 mol L−1 sodium hydroxide (NaOH) or hydrogen chloride (HCl). All chemicals used in this study were guaranteed analytical reagent or above grade and were purchased from Sinopharm Chemical Reagent Co., Ltd, China.
Analytical methods and instruments
Gallic acid was analyzed using an ultraviolet spectrophotometer (UV9600, Ruili, Beijing, China) at 264 nm (Celestino et al. 2018). The chloride ion was detected using an ion chromatograph (IC-2010 PLUS, Shimadzu, Japan). And the pH of solution was measured using a pH meter (pHS-3C model, Leici, China). All samples were carried out in triplicate and the average values are reported.
Adsorption experiments
Many parameters including adsorbent, adsorbate and environmental factors affect the removal of the GA. The pre-experiments showed that the MIEX resin particles and aqueous solution were mixed well and the effect of agitation speed could be neglected when the speed exceeded 150 rpm. Accordingly, the agitation speed was set at 150 rpm in this study. In addition, the adsorbent dosage was not selected as a parameter in this study because adsorbent dosage depends on the capacity of adsorbent and we conducted the adsorption equilibrium tests and obtained the equilibrium capacity of MIEX resin.
In order to better understand the adsorption kinetics, equilibrium, thermodynamics and mechanism of GA on MIEX resin, batch adsorption tests were performed at different parameters including contact time (0–180 min), initial GA concentration (5–20 mg L−1), initial pH of solution (3–11), coexistent anions (1 meq L−1) and temperatures (293–313 K). In a typical test, 0.5 mL of MIEX resin was added into a set of 500 mL solutions containing a certain concentration of GA. These slurries were agitated at a certain temperature with a stirring speed of 150 rpm for a period of time in a jar test apparatus (MY3000-6B, Qianjiang Meiyu Instrument Co., Ltd). After adsorption, the supernatant was filtered using a 0.45 μm micro-filtration membrane, and the concentration of GA in the filtrate was determined using the UV9600 at a wavelength of 264 nm.
Regeneration and reusability
The reusability of MIEX resin saturated with GA was investigated by regeneration. Half a milliliter of MIEX resin was regenerated by 500 mL of NaCl solution with the concentration of 0.5%. The regeneration tests were conducted in a jar test apparatus (MY3000-6B) at 150 rpm for 120 min. After desorption, the resin was separated through a 0.45 μm micro-filtration membrane and washed by an excess amount of ultrapure water. Afterwards, the regenerated resin was used as the adsorbent to adsorb GA to evaluate the regeneration efficacy. High removal efficacy of GA represents good regeneration. The recyclability of MIEX resin was studied by successive adsorption–desorption cycles.
RESULTS AND DISCUSSION
Adsorption kinetics
Effect of adsorption time and initial GA concentration
The time required to reach adsorption equilibrium determines the size of adsorption reactor. Figure 1 presents the effect of adsorption time on the GA removal at different initial GA concentrations (5, 10, 15 and 20 mg L−1). It can be observed in Figure 1 that the trend of GA removal on MIEX resin is similar at different initial GA concentrations. At the initial stage, the amount of GA adsorbed on MIEX resin increases dramatically. This may be attributed to the fact that the resin is virgin and the active adsorption sites available are relatively sufficient in the initial stage, leading to the swift increase in uptake of GA (Ding et al. 2017). As the adsorption proceeds, the availability of active sites is gradually reduced. This makes it difficult for GA to be adsorbed on the resin, leading to the decrease in the adsorption rate (Akram et al. 2017). Finally, the adsorption gradually reaches equilibrium. Many researchers also found the same phenomenon that GA was adsorbed rapidly on adsorbents in the initial stage, and then the equilibrium was reached slowly (Wang et al. 2009).
On the other hand, Figure 1 demonstrates that the different initial GA concentrations have a slight effect on the required time to reach equilibrium. At the low GA concentration (5 and 10 mg L−1), it takes approximately 60 min to attain equilibrium. However, reaching equilibrium needs 90–120 min at the high GA concentration (15 and 20 mg L−1). The active sites of MIEX resin include internal sites as well as the external sites. When the GA concentration is low, the external sites are relatively sufficient and occupied firstly by GA molecules (Zhu et al. 2015). The external adsorption is relatively fast, which may be the reason why it takes relatively short time to reach equilibrium at low GA concentration (Yu et al. 2018). Yet at high GA concentration, besides external adsorption, GA molecules may be driven into the internal pores of MIEX resin by the greater concentration gradient (Li et al. 2013). The diffusion of GA molecules in the internal pores is much lower than the external adsorption (Perez-Aguilar et al. 2011). This may be the reason for the longer time needed to reach equilibrium at high GA concentration. Meanwhile, the amount of GA adsorbed on MIEX resin at high GA concentration is much larger because of full utilization of internal active sites of resin (Abdi et al. 2017). For the conventional resins used for the GA removal, attaining equilibrium usually needs more than 6 h due to the larger particle size (Wang et al. 2009). Therefore, MIEX demonstrates an obvious advantage in the much shorter adsorption time for the GA removal compared with the conventional resins.
Kinetic model of GA adsorbed on MIEX resin
Many models have been developed to predict the uptake rate of the adsorbate onto the adsorbent. Considering the fact that the pseudo first-order model and pseudo second-order model are the two most commonly used empirical models in liquid adsorption studies for batch processes (Tan & Hameed 2017), the two models are chosen to fit the kinetic data in this study. In addition, the Elovich model is also used because of well describing chemisorption. The three models can be expressed as Equations (4)–(6) (Tan & Hameed 2017), respectively.
The fitted results are shown in Table 1. The correlation coefficient (R2) and standard error (SE) are used to quantitatively compare the applicability of different kinetic models. A higher R2 and lower SE represent a better fitting. According to Table 1, the pseudo second-order model can better fit the sorption of GA onto MIEX resin with the higher correlation coefficients (R2 > 0.99) and lower standard errors (SE = 0.1248–0.3197) than those of the pseudo first-order and Elovich models. Accordingly, the pseudo second-order model is the most suitable to express the kinetic process of GA adsorption on MIEX resin. The pseudo second-order model is assumed to fit chemical reaction controlled kinetics (Riahi et al. 2017). This indicates that the adsorption of GA adsorbed on MIEX resin may involve chemisorption. Many studies found the pseudo second-order model could well model most environmental kinetic adsorption, asserting its superiority to other models (Tan & Hameed 2017). But some theoretical interpretations revealed that successful fitting of the pseudo second-order model alone was no guarantee of chemisorption control, and diffusion or combined diffusion–reaction control was also possible (Senthil Kumar et al. 2010).
Pseudo first-order model . | |||||
---|---|---|---|---|---|
C0 . | qe,exp . | qe,cal . | k1 . | R2 . | SE . |
(mg L−1) . | (mg mL−1) . | (mg mL−1) . | (min−1) . | ||
5 | 4.70 | 4.60 | 0.0068 | 0.98 | 0.1476 |
10 | 9.21 | 8.84 | 0.0729 | 0.98 | 0.2479 |
15 | 12.57 | 12.20 | 0.0763 | 0.98 | 0.3849 |
20 | 15.51 | 15.11 | 0.0724 | 0.98 | 0.4212 |
Pseudo second-order model . | |||||
C0 . | qe,exp . | qe,cal . | k2 . | R2 . | SE . |
(mg L−1) . | (mg mL−1) . | (mg mL−1) . | (mL mg−1 min−1) . | ||
5 | 4.70 | 5.14 | 0.0180 | 0.99 | 0.1248 |
10 | 9.21 | 9.86 | 0.0102 | 0.99 | 0.1817 |
15 | 12.57 | 13.56 | 0.0078 | 0.99 | 0.2515 |
20 | 15.51 | 16.81 | 0.0060 | 0.99 | 0.3197 |
Elovich model . | |||||
C0 . | α . | β . | . | R2 . | SE . |
(mg L−1) . | (mg mL−1 min−1) . | (mL mg−1) . | |||
5 | 0.5184 | 0.89 | 0.91 | 0.3197 | |
10 | 1.2844 | 1.67 | 0.91 | 0.5938 | |
15 | 2.0398 | 2.25 | 0.90 | 0.8307 | |
20 | 2.2555 | 2.83 | 0.91 | 1.0232 |
Pseudo first-order model . | |||||
---|---|---|---|---|---|
C0 . | qe,exp . | qe,cal . | k1 . | R2 . | SE . |
(mg L−1) . | (mg mL−1) . | (mg mL−1) . | (min−1) . | ||
5 | 4.70 | 4.60 | 0.0068 | 0.98 | 0.1476 |
10 | 9.21 | 8.84 | 0.0729 | 0.98 | 0.2479 |
15 | 12.57 | 12.20 | 0.0763 | 0.98 | 0.3849 |
20 | 15.51 | 15.11 | 0.0724 | 0.98 | 0.4212 |
Pseudo second-order model . | |||||
C0 . | qe,exp . | qe,cal . | k2 . | R2 . | SE . |
(mg L−1) . | (mg mL−1) . | (mg mL−1) . | (mL mg−1 min−1) . | ||
5 | 4.70 | 5.14 | 0.0180 | 0.99 | 0.1248 |
10 | 9.21 | 9.86 | 0.0102 | 0.99 | 0.1817 |
15 | 12.57 | 13.56 | 0.0078 | 0.99 | 0.2515 |
20 | 15.51 | 16.81 | 0.0060 | 0.99 | 0.3197 |
Elovich model . | |||||
C0 . | α . | β . | . | R2 . | SE . |
(mg L−1) . | (mg mL−1 min−1) . | (mL mg−1) . | |||
5 | 0.5184 | 0.89 | 0.91 | 0.3197 | |
10 | 1.2844 | 1.67 | 0.91 | 0.5938 | |
15 | 2.0398 | 2.25 | 0.90 | 0.8307 | |
20 | 2.2555 | 2.83 | 0.91 | 1.0232 |
Diffusion mechanism of GA
Previous research has demonstrated that the adsorption rate is generally controlled by three factors (Yoro et al. 2020): film diffusion, intra-particle diffusion and actual adsorption. In general, the adsorption rate of the actual adsorption is accepted to be very fast and the effect on the rate of adsorption can be negligible, and the overall rate of adsorption can be controlled by the film diffusion or/and intra-particle diffusion (Sun et al. 2011).
Many diffusion models have been developed to describe the diffusion process, such as Boyd model, linear film diffusion model, Weber–Morris model, Vermeulen model, and Bangham model (Tan & Hameed 2017). Among these models, Boyd model and linear film diffusion model are mainly used to describe the liquid film diffusion process. However, Weber–Morris model, Vermeulen model, and Bangham model can be used to check whether the intra-particle diffusion is the sole rate-controlling mechanism. In this study, we adopt the Weber–Morris model and Boyd model to further identify the diffusion mechanism of the adsorption of gallic acid onto MIEX resin, because of their simple equations.
For Weber–Morris model, the results of qt versus t1/2 at different initial GA concentrations are presented in Figure 2(a). The linear regression parameters (kid, Ci) and correlation coefficients (R2) are presented in Table 2. According to the intra-particle diffusion theory, if the adsorption process is only controlled by the intra-particle diffusion, the plot of qt against t1/2 should be a straight line and pass through the origin (Kim & Choi 2017). Figure 2(a) shows that plots of qt vs. t1/2 are not linear throughout the adsorption time, but each plot is divided into three segments that have a good linear form. However, each segment does not pass through the origin. This implies that the intra-particle diffusion is not the only rate-limiting step for the whole reaction (Wang et al. 2009). Also, Table 2 shows that the values of Ci (i = 1, 2 or 3) are not equal to 0. This further indicates that more than one diffusion process affects the adsorption. In fact, in most studies, this plot shows multilinearity over the entire adsorption period. Multilinearity may be an indication of multiple mechanisms that control the process, and each linear segment represents a controlling mechanism or several simultaneous controlling mechanisms (Tan & Hameed 2017). In the initial step, external surface adsorption or instantaneous adsorption occurs. In the second step, the intra-particle diffusion begins. In the third step, the system approaches equilibrium. Adsorption slows as surface coverage nears saturation.
C0 . | Intra-particle diffusion model . | ||||||||
---|---|---|---|---|---|---|---|---|---|
kid1 . | . | . | kid2 . | . | . | kid3 . | . | . | |
(mg L−1) . | (mg mL−1 min−1/2) . | C1 . | R2 . | (mg mL−1 min−1/2) . | C2 . | R2 . | (mg mL−1 min−1/2) . | C3 . | R2 . |
5 | 0.846 | −0.34 | 0.95 | 0.310 | 2.13 | 0.91 | 0.014 | 4.52 | 0.47 |
10 | 1.650 | −0.57 | 0.99 | 0.363 | 5.74 | 0.95 | 0.090 | 8.00 | 0.97 |
15 | 2.278 | −0.62 | 0.96 | 0.491 | 8.00 | 0.99 | 0.041 | 12.04 | 0.24 |
20 | 2.671 | −0.49 | 0.99 | 0.711 | 9.23 | 0.91 | 0.072 | 14.56 | 0.85 |
C0 . | Intra-particle diffusion model . | ||||||||
---|---|---|---|---|---|---|---|---|---|
kid1 . | . | . | kid2 . | . | . | kid3 . | . | . | |
(mg L−1) . | (mg mL−1 min−1/2) . | C1 . | R2 . | (mg mL−1 min−1/2) . | C2 . | R2 . | (mg mL−1 min−1/2) . | C3 . | R2 . |
5 | 0.846 | −0.34 | 0.95 | 0.310 | 2.13 | 0.91 | 0.014 | 4.52 | 0.47 |
10 | 1.650 | −0.57 | 0.99 | 0.363 | 5.74 | 0.95 | 0.090 | 8.00 | 0.97 |
15 | 2.278 | −0.62 | 0.96 | 0.491 | 8.00 | 0.99 | 0.041 | 12.04 | 0.24 |
20 | 2.671 | −0.49 | 0.99 | 0.711 | 9.23 | 0.91 | 0.072 | 14.56 | 0.85 |
In order to further determine the actual rate-controlling step involved in the adsorption process, the Boyd model is used to fit the kinetic data of GA adsorbed on MIEX resin, and results are shown in Figure 2(b) and Table 3.
C0 (mg L−1) . | B . | R2 . |
---|---|---|
5 | 0.0536 | 0.99 |
10 | 0.0253 | 0.94 |
15 | 0.0354 | 0.97 |
20 | 0.0359 | 0.98 |
C0 (mg L−1) . | B . | R2 . |
---|---|---|
5 | 0.0536 | 0.99 |
10 | 0.0253 | 0.94 |
15 | 0.0354 | 0.97 |
20 | 0.0359 | 0.98 |
It can be seen from Figure 2(b) that the plots of Bt versus t have a good linear form within the whole adsorption time at different initial GA concentrations, but they do not pass through the origin. This indicates that the adsorption process of GA on MIEX resin may be governed by the film diffusion (Yoro et al. 2020). In addition, the values of B (0.0253–0.0536) at different initial GA concentrations are far less than 1 and the linear correlation coefficients are high (R2 > 0.94), further verifying the fact that the adsorption of GA on MIEX resin is governed by the film diffusion (Viegas et al. 2014).
Equilibrium of GA adsorbed on MIEX resin
Adsorption equilibrium
The temperature of the solution is one of the key roles in the solid–liquid adsorption system. The adsorption equilibrium of GA on MIEX resin at 293, 303, and 313 K is shown in Figure 3. Figure 3 shows the adsorptivity of GA increases with the increase in temperature, demonstrating that the adsorption process of GA on MIEX resin is an endothermic reaction. Elevating temperature favors the removal of GA (Hamayun et al. 2014). The higher temperature decreases the viscosity of the solution, causing the increase in the mobility of the GA ions and the decrease in the retarding forces acting on the diffusing ions (Li et al. 2010). Therefore, it is easy for the activated GA ions to enter into the internal pore to make full use of the internal active sites (Singh & Kushwaha 2014). This may be the reason that elevating temperature increases the adsorption capacity of GA. Similar phenomena were found for other adsorbents, such as P115 (Ignat et al. 2011) and AB-8 resin (Gao et al. 2013).
Isotherm model of GA adsorbed on MIEX resin
The correlation of equilibrium adsorption data by theoretical or empirical equations is important in the design and operation of adsorption systems. Many equilibrium models have been developed to describe the adsorption equilibrium, such as Langmuir model, Freundlich model, Temkin model, Dubinin–Radushkevich model, and Redlich–Peterson model (Foo & Hameed 2010). We adopt the most widely used two-parameter isotherm models, Langmuir model and Freundlich model, to fit the equilibrium data. As a three-parameter model, Redlich–Peterson model is also used in this study. And the expressions of these models are given by Equations (9)–(11) as follows (Foo & Hameed 2010).
The fitted results of these isotherms are separately presented in Table 4. Compared with the Freundlich model, the fitting to equilibrium data with the Langmuir model is better with higher values of correlation coefficient (R2 > 0.94) and lower values of standard error (SE = 0.3559–0.9838), which indicates that the adsorption process is mainly monolayer adsorption (Doke & Khan 2017). Meanwhile, the value of separation factor RL (0.0189–0.0952) indicates the adsorption isotherm to be favorable (Doke & Khan 2017). But the Redlich–Peterson isotherm model gives the best fittings with highest correlation coefficients (R2: 0.94–0.99) and lowest values of standard error (SE: 0.2342–0.7749). This may be attributed to the fact that the Redlich–Peterson model combines the characteristics of Langmuir and Freundlich models, resulting in a wider range of applications (Prasad & Srivastava 2009).
Langmuir model . | |||||
---|---|---|---|---|---|
T (K) . | qmax (mg mL−1) . | KL (L mg−1) . | RL . | R2 . | SE . |
293 | 16.61 | 1.3573 | 0.0355–0.0952 | 0.98 | 0.3559 |
303 | 18.43 | 2.5926 | 0.0189–0.0522 | 0.94 | 0.7801 |
313 | 30.75 | 1.3259 | 0.0363–0.0923 | 0.94 | 0.9838 |
Freundlich model . | |||||
T (K) . | KF . | 1/n . | . | R2 . | SE . |
293 | 9.3102 | 0.3083 | 0.98 | 0.3852 | |
303 | 12.4436 | 0.2747 | 0.87 | 1.1913 | |
313 | 17.3823 | 0.5344 | 0.89 | 1.2935 | |
Redlich–Peterson model . | |||||
T (K) . | KRP . | ARP . | BRP . | R2 . | SE . |
293 | 36.8637 | 2.8989 | 0.8495 | 0.99 | 0.2342 |
303 | 39.2912 | 1.8899 | 1.1007 | 0.94 | 0.7749 |
313 | 29.1231 | 0.6310 | 1.9445 | 0.96 | 0.7468 |
Langmuir model . | |||||
---|---|---|---|---|---|
T (K) . | qmax (mg mL−1) . | KL (L mg−1) . | RL . | R2 . | SE . |
293 | 16.61 | 1.3573 | 0.0355–0.0952 | 0.98 | 0.3559 |
303 | 18.43 | 2.5926 | 0.0189–0.0522 | 0.94 | 0.7801 |
313 | 30.75 | 1.3259 | 0.0363–0.0923 | 0.94 | 0.9838 |
Freundlich model . | |||||
T (K) . | KF . | 1/n . | . | R2 . | SE . |
293 | 9.3102 | 0.3083 | 0.98 | 0.3852 | |
303 | 12.4436 | 0.2747 | 0.87 | 1.1913 | |
313 | 17.3823 | 0.5344 | 0.89 | 1.2935 | |
Redlich–Peterson model . | |||||
T (K) . | KRP . | ARP . | BRP . | R2 . | SE . |
293 | 36.8637 | 2.8989 | 0.8495 | 0.99 | 0.2342 |
303 | 39.2912 | 1.8899 | 1.1007 | 0.94 | 0.7749 |
313 | 29.1231 | 0.6310 | 1.9445 | 0.96 | 0.7468 |
Adsorption thermodynamics
Thermodynamic parameters of GA adsorbed on MIEX resin
Thermodynamic parameters for GA adsorbed on MIEX resin at different temperature are given in Table 5. The negative values of ΔG0 at all investigated temperatures indicate that the adsorption of GA onto MIEX resin is a spontaneous process. Meanwhile, the values of ΔG0 become more negative with increasing temperature, confirming that adsorption is more favorable at higher temperature. The calculated ΔH0 values are positive, demonstrating the endothermic nature of GA adsorbed on MIEX resin. The above conclusions are consistent with the results in the adsorption equilibrium study. In addition, the positive ΔS0 values reveal the good affinity of GA adsorbed on MIEX resin. Therefore, the adsorption is a spontaneous, endothermic and entropy driven process.
C0 . | ΔH0 . | ΔS0 . | ΔG0 (kJ moL−1) . | ||
---|---|---|---|---|---|
(mg L−1) . | (kJ mol−1) . | (J K−1 moL−1) . | 293 K . | 303 K . | 313 K . |
7 | 16.63 | 79.18 | −6.57 | −7.36 | −8.15 |
8 | 20.03 | 90.90 | −6.60 | −7.51 | −8.42 |
9 | 32.12 | 130.67 | −6.16 | −7.47 | −8.78 |
10 | 38.92 | 15,303 | −5.91 | −7.44 | −8.97 |
11 | 41.57 | 161.60 | −5.78 | −7.39 | −9.01 |
12 | 57.44 | 211.67 | −4.58 | −6.70 | −8.81 |
13 | 57.06 | 209.43 | −4.30 | −6.39 | −8.49 |
14 | 57.06 | 209.43 | −4.30 | −6.39 | −8.49 |
15 | 55.93 | 204.75 | −4.06 | −6.11 | −8.16 |
16 | 58.20 | 211.06 | −3.64 | −5.75 | −7.87 |
17 | 61.60 | 221.54 | −3.31 | −5.53 | −7.74 |
18 | 62.73 | 224.03 | −2.91 | −5.15 | −7.39 |
19 | 60.84 | 216.77 | −2.67 | −4.84 | −7.01 |
20 | 59.33 | 210.18 | −2.25 | −4.35 | −6.45 |
C0 . | ΔH0 . | ΔS0 . | ΔG0 (kJ moL−1) . | ||
---|---|---|---|---|---|
(mg L−1) . | (kJ mol−1) . | (J K−1 moL−1) . | 293 K . | 303 K . | 313 K . |
7 | 16.63 | 79.18 | −6.57 | −7.36 | −8.15 |
8 | 20.03 | 90.90 | −6.60 | −7.51 | −8.42 |
9 | 32.12 | 130.67 | −6.16 | −7.47 | −8.78 |
10 | 38.92 | 15,303 | −5.91 | −7.44 | −8.97 |
11 | 41.57 | 161.60 | −5.78 | −7.39 | −9.01 |
12 | 57.44 | 211.67 | −4.58 | −6.70 | −8.81 |
13 | 57.06 | 209.43 | −4.30 | −6.39 | −8.49 |
14 | 57.06 | 209.43 | −4.30 | −6.39 | −8.49 |
15 | 55.93 | 204.75 | −4.06 | −6.11 | −8.16 |
16 | 58.20 | 211.06 | −3.64 | −5.75 | −7.87 |
17 | 61.60 | 221.54 | −3.31 | −5.53 | −7.74 |
18 | 62.73 | 224.03 | −2.91 | −5.15 | −7.39 |
19 | 60.84 | 216.77 | −2.67 | −4.84 | −7.01 |
20 | 59.33 | 210.18 | −2.25 | −4.35 | −6.45 |
Activation energy of GA adsorbed on MIEX resin
The adsorption kinetics of GA adsorbed on MIEX is obtained at 293, 303 and 313 K. The pseudo second-order kinetic model is used to fit the above kinetic data, and the values of k at 293, 303 and 313 K are 0.0036, 0.0038 and 0.0044, respectively. The linear plot of ln k against 1/T is presented in Figure 4. The value of Ea calculated from the slope of the linear plot is 8.499 KJ moL−1, indicating that the adsorption process is a chemical adsorption (El-Shahawi & Nassif 2003). Meanwhile, the positive value of Ea also demonstrates the endothermic nature of the adsorption process.
Effect of initial pH of solution
Solution pH is considered to be an important parameter because it affects not only the surface properties of adsorbent but also the ionization of adsorbate (Gil et al. 2019). The effects of initial pH of solution on the removal of GA on MIEX resin are shown in Figure 5(a). As is clearly shown in Figure 5(a) the removal percent of GA dramatically increases from 11.31% to 93.59% with increasing pH from 3.0 to 5.0, and remains approximately constant above 96.0% when pH > 6.0. This may be interpreted by the different dissociation degrees of GA at different pHs (Celestino et al. 2018). The theoretical distribution curves of GA species at different pHs (Figure 5(b)) can verify the above assumption (Fazary & Ju 2008; Celestino et al. 2018). GA dissociates by about 10% at pH 3.0 (shown in Figure 5(b)), and the removal efficiency of GA is 11.31% accordingly at this pH. At pH 6.0, 95% of GA is ionized, and the removal of GA is 96.37%. As an anion exchange resin, the higher the ionization of GA, the higher the removal percent of GA due to ion exchange reaction. The corresponding relationship between the degree of ionization of GA and its removal efficiency at different pHs suggests that ion exchange dominates the removal mechanism of GA on MIEX resin. Regarding the effect of pH, some studies using other adsorbents for the removal of GA reported similar results (Celestino et al. 2018; Ahmat et al. 2019). However, compared with using MIEX resin for the removal of anions (such as bromide, bromate, chlorite), the optimal pH ranged from 5.0 to 8.0, and the removal of anions decreased significantly due to the competition of hydroxyl ions (Ding et al. 2012; Tang et al. 2013; Zhu et al. 2015). Therefore, MIEX resin has a great advantage for the removal of GA at a wide range of pH.
Effect of coexistent anions
It is well known that some inorganic anions such as CO32−, HCO3−, SO42−, Cl− and NO3− are present in natural waters. Therefore, this experiment explores the effects of several common anions in water on the removal of GA by adsorption on MIEX resin and the results are given in Figure 6. Compared with the absence of inorganic anions, the removal efficiency slightly increases with the presence of CO32− or HCO3− in solution. The slight promotion may be attributed to the fact that the hydroxyl groups on the phenyl ring of GA gradually dissociate in the alkaline environment caused by CO32− or HCO3−, and the ionized GA molecules are easy to be removed by ion exchange with the chloride ions on the surface of MIEX resin. Also, we found the same phenomenon in our research on the removal of phosphate on MIEX resin (Ding et al. 2012). Conversely, SO42−, Cl− or NO3− competes with GA for the active sites on the surface of MIEX resin, causing a decrease in the removal of GA (Boyer 2015). A similar negative influence was reported using MIEX resin for the removal of other organics and anions (Boyer 2015; Zhu et al. 2015). Generally speaking, the affinity of different ions to the active sites of resin obeys the rule as follows: trivalent anion > divalent anion > monovalent anion (Ding et al. 2012). This can be used to interpret the fact (demonstrated in Figure 6) that the adverse effect of sulfate ions on the removal of GA is much stronger than that of chloride and nitrate.
Regeneration of spent MIEX resin
The adsorption–desorption process of GA on MIEX resin is repeated for 10 times, and the results are shown in Figure 7. As can be seen in Figure 7, the removal percent of GA by regenerated MIEX resin gradually decreases with the increase in the number of adsorption–desorption cycles, but the MIEX resin can maintain relatively high GA removal efficiency (73.54%) even after 10 cycles. Therefore, MIEX resin can be considered as an economical adsorbent for GA removal.
Mechanism of GA adsorption on MIEX resin
In order to explore whether ion exchange dominates the mechanism of GA adsorption on MIEX resin, the amounts of GA adsorbed on MIEX resin and chloride ions releasing into aqueous solution from the surface of resin before and after adsorption are calculated at different GA concentrations. And the results are shown in Figure 8. Figure 8 shows that the amount of GA adsorbed on MIEX resin is approximately equal to the amount of chloride ions entering into the solution at different initial GA concentrations. This indicates that the ion exchange dominates the removal mechanism of GA.
Comparison with other absorbents
The maximum adsorption capacity and adsorption equilibrium time of GA adsorbed on MIEX resin are compared with other adsorbents in previous literature (Michailof et al. 2008; Wang et al. 2009; Cagnon et al. 2011; Han et al. 2017), and the results are shown in Table 6. It can be seen from Table 6 that the MIEX resin has a much higher adsorption capacity (192.19 mg g−1) and much shorter adsorption time (2 h) compared with other absorbents, indicating that MIEX resin is a potential adsorbent for removing GA from water.
Adsorbent . | Adsorption time . | qmax (mg g−1) . | References . |
---|---|---|---|
Carbon C9 | 24 h | 109.85 | Michailof et al. (2008) |
WJN-09 | 120 h | 97 | Wang et al. (2009) |
P 150-0 | 7 h | 317.9 | Cagnon et al. (2011) |
P 150-4 | 7 h | 464.1 | Cagnon et al. (2011) |
HF-02 | 24 h | 160.1 | Han et al. (2017) |
MIEX resin | 2 h | 192.19 | This work |
Adsorbent . | Adsorption time . | qmax (mg g−1) . | References . |
---|---|---|---|
Carbon C9 | 24 h | 109.85 | Michailof et al. (2008) |
WJN-09 | 120 h | 97 | Wang et al. (2009) |
P 150-0 | 7 h | 317.9 | Cagnon et al. (2011) |
P 150-4 | 7 h | 464.1 | Cagnon et al. (2011) |
HF-02 | 24 h | 160.1 | Han et al. (2017) |
MIEX resin | 2 h | 192.19 | This work |
CONCLUSIONS
In this study, the adsorptive removal of GA by MIEX resin was investigated, and some conclusions were obtained as follows. The amount of GA adsorbed on MIEX resin increased with increasing the initial GA concentration. Although the different initial GA concentrations had slight effect on the needed time to reach equilibrium, 120 min was sufficient to attain equilibrium. Elevating temperature favored the removal of GA. MIEX resin demonstrated high efficiency for the removal of GA at a wide range of pH (5–11). The carbonate and bicarbonate in aqueous solution promoted the removal of GA. However, the chloride, sulfate and nitrate had significant negative effects on the adsorption of GA on MIEX resin. The kinetics process followed the pseudo second-order model, and the film diffusion governed the whole adsorption rate. The equilibrium of GA adsorbed on MIEX resin could be well described by the Redlich–Peterson model. The adsorption was a spontaneous, endothermic and entropy driven process. The ion exchange dominated the removal mechanism. The regenerated MIEX resin could maintain relatively high GA removal efficiency even after 10 adsorption–desorption cycles. In future research, the removal of GA in a continuous operation process for real water needs to be studied.
ACKNOWLEDGEMENTS
This work was supported by the National Natural Science Foundation of China (grant no. 51308001), the project of cultivating top talents for the universities in Anhui Province (grant no. gxyqZD2017036), the Innovation Research Funds of Anhui University of Technology for Graduate (2017052), and the Innovation and Entrepreneurship Training Program of China for Undergraduate (201810360073).