3.1 Chemical composition
The chemical composition of untreated and chemically treated soybean straw obtained by Martelli et al. (2017) are shown in Table 2.
Table 2
Chemical composition of untreated and chemically treated soybean straw (results showed by Martelli et al. 2017).
Soybean straw
|
Hemicellulose (%)
|
Cellulose
(%)
|
Insoluble Lignin (%)
|
Soluble Lignin (%)
|
Control
|
22.6 ± 1.0a
|
39.8 ± 0.6c
|
10.5 ± 0.7a
|
2.3 ± 0.2a
|
Pretreated
|
PT1
|
10.7 ± 0.1b
|
64.0 ± 0.7b
|
3.6 ± 0.1b
|
0.7 ± 0.0b
|
PT2
|
9.5 ± 1.1b
|
66.2 ± 0.5a
|
3.5 ± 0.1b
|
0.7 ± 0.1b
|
a, b, c: Means with different letters in the same column are statistically different at p < 0.05 according to the Tukey’s test. |
Both pretreatments produced a material with lower hemicellulose and lignin content and higher cellulose content than the control. However, PT2 yielded samples with the highest cellulose content (66.2%).
The difference between the pretreatments consisted in the first stage (alkaline pretreatment) in relation to the alkaline solution (sodium hydroxide) concentration. This stage results in swelling, which causes physical changes in the fiber wall, facilitating thus the penetration and diffusion of the reactants in the fiber structure (Guragain et al. 2016). Sodium hydroxide effectively attacks the linkage between lignin and hemicellulose in 2lignin-carbohydrate complexes (LCC); in particular, it cleaves the ether and ester bonds in the LCC structure. During the NaOH pretreatment reaction, sodium hydroxide is dissociated into hydroxide ion (OH−) and sodium ion (Na+) and, as the hydroxide ion concentration increases, the rate of the hydrolysis reaction increases proportionally (Kim et al. 2015).
3.2 Optimization from soybean straw treated by PT1 and PT2
As shown in Table 1, the pretreated soybean straws (PT1 and PT2) were subjected to different enzymatic treatments, obtained according to DCCR 22. In Table 3, the results of these treatments are presented. These results were: the concentration of reducing sugars, the concentration of nanofibers and the stability of the nanofibers in suspension by zeta potential.
Table 3
Reducing sugar (g glucose/100 g soybean straw), concentration of nanofibers (g nanofibers/100 g soybean straw), and zeta potential of the suspension (mV) of the tests performed according to DCCR 22 from the soybean straw pretreated (PT1: NaOH 5% + H2O2 4%) or (PT2: NaOH 17.5% + H2O2 4%).
Samples
|
Enzymatic activity
CMCU (X1)
|
Soybean straw pretreated g/100 g (X2)
|
Soybean straw pretreated 1 (PT1)
|
Soybean straw pretreated 2 (PT2)
|
Reducing sugar concentration
|
Nanofiber concentration
|
Zeta potential
|
Reducing sugar concentration
|
Nanofiber concentration
|
Zeta potential
|
1
|
400(-1)
|
2.00(-1)
|
12.40
|
2.75
|
-23.8
|
13.99
|
1.92
|
-19.7
|
2
|
800(+ 1)
|
2.00(-1)
|
16.34
|
3.41
|
-23.9
|
32.17
|
3.44
|
-19.8
|
3
|
400(-1)
|
6.00(+ 1)
|
8.76
|
4.36
|
-16.4
|
12.74
|
5.08
|
-14.9
|
4
|
800(+ 1)
|
6.00(+ 1)
|
11.28
|
6.30
|
-17.7
|
18.69
|
6.42
|
-15.8
|
5
|
317(-1.41)
|
4.00(0)
|
8.29
|
6.12
|
-17.5
|
10.87
|
4.11
|
-17.5
|
6
|
883(+ 1.41)
|
4.00(0)
|
15.14
|
2.24
|
-17.8
|
18.92
|
7.43
|
-16.7
|
7
|
600(0)
|
1.17(-1.41)
|
16.13
|
5.93
|
-25.0
|
31.21
|
3.56
|
-19.4
|
8
|
600(0)
|
6.83(+ 1.41)
|
9.01
|
8.82
|
-15.4
|
11.46
|
5.00
|
-14.3
|
9
|
600(0)
|
4.00(0)
|
12.50
|
6.63
|
-16.4
|
14.43
|
5.01
|
-17.2
|
10
|
600(0)
|
4.00(0)
|
10.78
|
7.29
|
-19.7
|
15.78
|
2.95
|
-16.0
|
11
|
600(0)
|
4.00(0)
|
10.75
|
7.12
|
-18.9
|
15.97
|
3.30
|
-16.8
|
For the analysis of the dependent variables (reducing sugar, concentration of nanofibers and zeta potential of the suspensions) in response to the independent ones (enzymatic activity and soybean straw pretreated), the results were analyzed using the Pareto diagram, with 90 (p = 0.10) and 95% (p = 0.05) confidence. The Pareto diagram is associated with the effects of each individual variable and its interactions. In this diagram, the absolute values of tcalculated from the statistical analysis (also called standardized effects) provide the heights of the bars, which are arranged in descending order. The value in which tcalculated equals ttabulated completes the diagram providing a significance level of 95% (p = 0.05) or 90% (p = 0.10) (Rodrigues and Iemma 2014). Thus, the effect of each variable is as significant as the right of the red line it is tcalculated > ttabulated. All determinations for effect or model calculations were performed by residual error, since pure error is used only for calculations of the values of non-ANOVA adjustment, that is, the pure error only indicates the variation of the central points, as discussed by Rodrigues and Iemma (2014).
3.2.1 Responses for PT1
Figure 1 shows the effects of the soybean straw pretreated with concentration and enzymatic activity on the following response variables: (a) reducing sugar, (b) concentration of nanofibers and (c) zeta potential of suspensions.
Analyzing the Pareto diagram obtained for the reducing sugars production (Fig. 1(a)), we can observe that both the linear parameters of soybean straw concentration and the enzymatic activity showed negative and positive significant effects, respectively. It means that as higher the enzyme concentration and as lower the straw concentration in the suspension, the higher the reducing sugar production. The quadratic parameter of the soybean straw concentration had a significant effect on the sugar yield at a significance level of 86.6% (p < 0.134). However, there was no effect of the linear interaction between these parameters (X1 (L) x X2 (L)).
Figure 1(b) shows that only the quadratic parameter of the enzymatic activity had a significant effect on the production of nanofibers. It is noted that the increase in the number of enzyme units improves the yield of nanofibers to an optimum value. The linear parameter of the soybean straw concentration has a significant positive effect on the production of nanofibers at the 88% significance level (p < 0.12). No interaction effect was observed between both variables studied.
Concerning the stability of the suspensions of nanofibers (Fig. 1(c)), we observed that only the soybean straw concentration (linear at 95 and 90% confidence, and quadratic parameter at 90% confidence) had a significant effect on the zeta potential values. However, most of the values obtained are between − 15 mV and − 25 mV, which is characteristic of stable suspensions.
The concentration values of reducing sugars, nanofibers and zeta potential presented in Table 3 were adjusted to the quadratic polynomial model according to DCCR 22 at 86% confidence (p < 0.14). Table 4 shows the regression coefficients and the analysis of variance (ANOVA) for these response variables.
Table 4
Coefficient of regression and analysis of variance (ANOVA) for the response variables: concentration of reducing sugars, nanofibers, and zeta potential of the nanofiber suspensions using the soybean straw pretreated by PT1 (NaOH 5% + H2O2 4%).
|
Concentration of reducing sugars
(Y1)
|
Concentration of nanofibers
(Y2)
|
Zeta potential of the nanofiber suspension (Y3)
|
β0
|
10.78*
|
7.01*
|
-18.33*
|
Linear Coefficient
|
|
|
|
β1
|
2.02*
|
-0.36
|
-0.23
|
β2
|
-2.35*
|
1.07*
|
3.40*
|
Quadratic Coefficient
|
|
|
|
β11
|
0.48
|
-1.82*
|
-0.04
|
β22
|
0.91*
|
-0.21
|
-1.32*
|
Interaction
|
|
|
|
β12
|
-0.35
|
0.32
|
-0.30
|
R2
|
0.92
|
0.69
|
0.91
|
Fcalculated
|
20.65
|
7.51
|
35.99
|
Ftabulated1 (p=0.10)
|
3.07
|
3.11
|
3.11
|
Flack of fit
|
0.23
|
20.70
|
0.31
|
Ftabulated2 (p=0.10)
|
9.29
|
9.33
|
9.33
|
Fcalculated >Ftabulated1: significant model; |
FLack of fit <Ftabulated2: significant and predictive model. |
p < 0.14 (86 % confidence) for Y1 and p < 0.10 (90% confidence) for Y2 and Y3. |
Index 1 referring to the enzymatic activity and the index 2 referring to the soybean straw concentration; |
* Indicates significance at 86% confidence interval. |
In reducing sugars production (Y1), we observed that the medium value (β0) and linear coefficients (β1 and β2) had a significant effect at 95% confidence interval, as had already been discussed earlier by the Pareto diagram. The quadratic parameter of soybean straw concentration was significant at 86% confidence interval (p < 0.14). The model was significant because Fcalculated (20.65) was greater than Ftabulated1 (3.07) and predictive, because Flack of fit (0.23) was lower than Ftabulated2 (9.29). Therefore, the response surface was obtained and is shown in Fig. 2(a). As the enzymatic activity increases, the straw concentration decreases, so more reducing sugars are produced. This probably occurred due to the greater availability of the substrate to the enzymatic action. In high concentrations of straw, an inhibitory effect of enzyme activity could occur on the substrate. The catalytic action of cellulolytic enzymes can be inhibited by non-productive binding to constituents of the solid fraction, such as lignins and residual hemicelluloses (Kumar and Wyman 2014; Tibolla et al. 2014; Banerjee et al. 2017). In this condition, the enzymatic activity is higher than 800 CMCU and soybean straw pretreated concentration is lower than 2 g/100 g suspension, so it was obtained the higher reducing sugars concentration (~ 18 g/100 g soybean straw).
Concerning the production of nanofibers, we observed that the linear coefficient referring to straw concentration (β2) and the quadratic coefficient referring to the enzymatic activity (β11) had a significant effect at 86% confidence interval (Table 4). The model was significant, with Fcalculated (7.51) being greater than Ftabulated1 (3.11). However, the model was not predictive (Flack of fit > Ftabulated2). Therefore, the highest concentrations of nanofibers were obtained at the central points of enzymatic activity, and this concentration increased with of the straw of the suspension, as observed in tests 7–11 (Table 3). The highest concentrations were obtained using 6.83% of straw in the suspension, yielding 8.82 g of nanofibers/100 g of straw.
Concerning the stability of nanofiber suspensions, evaluated with zeta potential (Y3), only linear (β2) and quadratic (β22) parameters of soybean straw concentration had significant effects at 90% confidence interval, as had already been discussed earlier by the Pareto diagram. The model was significant because Fcalculated (35.99) was greater than Ftabulated1 (3.11) and predictive, because the Flack of fit (0.31) was lower than Ftabulated2 (9.33). Therefore, the response surface was obtained, as shown in Fig. 2(b). The zeta potential varied from − 18 to -24 mV, which means that the closer to -30 mV, the greater the stability of the nanofiber suspension (Reddy and Yang 2009). Thus, we observed that the most stable suspensions are those obtained with lower straw concentrations. The behavior was the same observed for reducing sugars. In this condition, we observed soybean straw pretreated concentration next to 1.17 g/100 g suspension, enzymatic activity between 317 and 883 CMCU and the lower zeta potential (-24 mV). This value is next to that achieved by Banerjee et al. (2017) for reducing sugars produced from pineapple leaf waste (49.6 g/100 g of substrate).
3.2.2 Responses for PT2
The effects of the soybean straw concentration and enzymatic activity in the response variables: concentration of reducing sugars, nanofibers and zeta potential of nanofiber suspensions are presented Figs. 3(a), 3(b) and (3c), respectively. Significant effects were reported at 95% confidence level (p = 0.05) and at 90% (p = 0.10).
For the reducing sugars production (Fig. 3(a)), the linear parameters of soybean straw concentration and the enzymatic activity had negative and positive significant effects, respectively. This indicates that the higher the enzyme concentration and the lower the concentration of soybean straw in the suspension, the higher the reducing sugar production. The quadratic parameter of soybean straw concentration showed a positive significant effect on reducing sugar production at 90% significance level (p < 0.10). However, no effect of the linear interaction was observed between these parameters (X1 (L) x X2 (L)). This behavior was identical to that observed when using soybean straw pretreated by PT1 as raw material (Fig. 1(a)). Regardless of the previous chemical treatment, to which the straw was submitted, the effect of the variable’s concentration of material and enzymatic activity had the same tendency in the response to sugar production.
For the concentration of nanofibers (Fig. 3(b)), only the linear parameter of soybean straw concentration showed a significant effect (positive) on the 95% significance level (p < 0.05), and the linear parameter of the enzymatic activity became significant at 90% (p < 0.10). No interaction effect was observed between the two variables studied.
In the stability of the nanofiber suspensions (Fig. 3(c)), only the soybean straw concentration (linear parameter at 95% confidence) had a significant effect (positive) on the zeta potential values. However, most of the values obtained are between − 16 mV and − 20 mV, as mentioned, a characteristic of stable suspensions.
The concentration values of reducing sugars, nanofibers and zeta potential values presented in Table 2 were adjusted to the quadratic polynomial model according to DCCR 22 at 90% confidence (p < 0.10). Table 5 shows the regression coefficients and the analysis of variance (ANOVA) for these response variables.
Table 5
Coefficient of regression and analysis of variance (ANOVA) for the response variables: concentration of reducing sugars, nanofibers, and zeta potential of the nanofiber suspensions using the soybean straw pretreated by PT2 (NaOH 17.5% + H2O2 4%).
|
Concentration of reducing sugars
(Y1)
|
Concentration of nanofibers
(Y2)
|
Zeta potential of the nanofiber suspension (Y3)
|
β0
|
15.38*
|
3.75*
|
-16.66*
|
Linear coefficients
|
|
|
|
β1
|
8.90*
|
1.89*
|
0.03
|
β2
|
-10.68*
|
2.05*
|
4.01*
|
Quadratic coefficients
|
|
|
|
β11
|
0.14
|
1.62
|
-0.73
|
β22
|
6.62*
|
0.12
|
-0.46
|
Interaction
|
|
|
|
β12
|
-6.12
|
-0.09
|
-0.40
|
R2
|
0.91
|
0.76
|
0.94
|
Fcalculated
|
12.51
|
6.13
|
87.95
|
Ftabulated1 (p=0.10)
|
3.07
|
3.11
|
3.36
|
Flack of fit
|
23.46
|
1.06
|
0.97
|
Ftabulated2 (p=0.10)
|
9.29
|
9.33
|
9.33
|
Fcalculated >Ftabulated1: significant model; |
FLack of fit <Ftabulated2: significant and predictive model. |
p < 0.10 (90 % of confidence). |
Index 1 referring to the enzymatic activity and the index 2 referring to the soybean straw concentration; |
* Indicates significance at 90% confidence interval. |
In the production of reducing sugars (Y1), the medium value (β0), the linear coefficients (β1 and β2), and quadratic coefficients of soybean straw concentration (β22) were significant at 90% confidence interval (p < 0.10). The model was significant, since Fcalculated (12.51) was greater than Ftabulated1 (3.07) and not predictive, since Flack of fit (23.46) was greater than Ftabulated2 (9.29). Thus, it was not possible to obtain a response surface for this variable.
In the production of nanofibers (Y2), the medium value (β0) and linear coefficients (β1 and β2) had a significant effect at 90% confidence interval. The model was significant, since Fcalculated (6.13) was greater than Ftabulated1 (3.11) and predictive (Flack of fit < Ftabulated2). Therefore, the response surface was obtained and is shown in Fig. 2(c). As the enzymatic activity increases, the soybean straw concentration increases, so the higher the yield of nanofibers in the suspension becomes. The greater soybean straw concentration required higher enzymatic cocktail concentration. However, no effect of the interaction was observed between these responses. The yield in nanofibers also depends on the subsequent mechanical treatment (ultraturrax and sonicator). In this case, the greater the soybean straw concentration in the suspension, the higher the action of these treatments, which also increase the yield.
Tibolla et al. (2017) also reported that the substrate concentrate had linear positive effect on the production of nanofibers from banana peel but linear negative effect on the enzyme concentration for this parameter. Different from these studies, the nanofiber production in this condition was probably not affected by the possible products inhibited by the enzyme.
For soybean straw concentration higher than 6.00 g/100 g suspension and enzymatic activity higher than 800 CMCU, higher concentration of nanofibers was obtained (~ 7 g/100 g soybean straw).
In the stability of the nanofiber suspensions evaluated with zeta potential (Y3), only the linear parameters (β2) of soybean straw concentration had significant effect at 90% confidence interval. The model was significant (Fcalculated (87.95) > Ftabulated1 (3.36)) and predictive (FLack of fit (0.94) < Ftabulated2 (9.33)). Therefore, the response surface was obtained and is shown in Fig. 2(d). The zeta potential varied from − 4.3 to -19.8 mV, being slightly lower than the values found when PT1 was used (Table 3). The material that underwent the pretreatment PT1 resulted in a sample with lower zeta potential value (-25 mV) than that obtained from the PT2 (-20 mV). This indicates that, from PT1, a colloidal suspension that resist more to aggregation and raise the degree of dispersion in the composite was obtained (Chowdary et al. 2000).
The behavior was similar between the two raw materials pretreated by PT1 or PT2, concluding the most stable suspensions are those obtained with lower soybean straw concentrations. Despite the higher alkaline solution concentration for PT2, we can observe that this condition generated a less efficient cellulose hydrolysis. It is known that insufficient hydrolysis of cellulose may result in larger particles (less surface area per unit mass) with a lower mean surface charge, favoring particle–particle interaction (Tibolla et al. 2016).
In soybean straw concentration lower than 2.00 g/100 g suspension and any enzymatic activity between 317 and 883 CMCU, we obtained lower zeta potential (~ 19 mV), indicating a more stable colloidal suspension. These zeta potential values are higher than those obtained by Tibolla et al. (2016) for nanofiber suspensions produced from banana peel by enzymatic treatment (− 21.2 and − 29.5 mV).
3.3 Reducing sugars and cellulose nanofibers in the optimal condition
Reducing sugars and nanofibers were by-products obtained from the soybean waste for all tested conditions. We observed higher reducing sugars concentration for higher enzymatic activity and lower soybean concentration. It was also observed higher cellulose concentration of nanofibers for higher enzymatic activity and higher soybean concentration. Thus, in general, the choice of the best condition must be made according to the production focus (sugars or nanofibers). However, the condition of the central point (points 9, 10 and 11 of Table 3) contemplates both results.
This central point (enzymatic activity: 600 CMCU and soybean straw preteated by PT1 or PT2: 4.0 g soybean straw/100 g of suspension) is better suited to obtain considerable concentrations of sugars and nanofibers in a single processor system.
The mean value of reducing sugars obtained at this point by PT1 was 11.34 (g glucose/100 g soybean straw). By PT2, it was 14.30 g (glucose/100 g soybean straw). This behavior is in accordance with the one described by Wan et al. (2011) and Martelli-Tosi et al. (2016) and is a consequence of the increased alkaline concentration (17.5%). For the author, this happens because a higher alkali concentration removes amorphous compounds and preserves high fractions of sugars.
Table 6 shows the amount of glucose and xylose obtained under these conditions, before and after hydrolysis. For both treatments, the addition of enzyme was effective to obtain these sugars. Significant differences were not observed in glucose uptake by PT1 and PT2. On the other hand, PT1 resulted in a higher amount of xylose than PT2. This probably occurs because the use of 17.5% alkali may have eliminated some of these sugars during pretreatment.
High concentrations of sugars are important for the subsequent fermentation process in ethanol (Xie and Liu 2015). However, the amount of reducing sugars is directly related to the raw material type and the methodology used to obtain these sugars. In wood extracts, for example, less than half of xylose (1.18 g/L) was obtained by PT1 for the soy residues. As for glucose, for PT1 and PT2, the concentrations obtained were seven times higher than those observed for wood extract (1.20 g/L).
Table 6
Concentrations of glucose (g glucose/100 g solution) and xylose (g xylose/100 g solution) in solution of reducing sugars.
|
Glucose (%)
|
Xylose (%)
|
PMF PT1 (5%)B2
|
0.12
|
0.00
|
PMF PT1 (5%) VR 630 U/g
|
7.15
|
3.29
|
PMF PT2 (17.5%)
|
0.15
|
0.00
|
PMF PT2 (17.5%) VR 630 U/g
|
7.63
|
0.87
|
In relation to cellulose nanofibers, 7.01 g nanofibers/100 g soybean straw were obtained by PT1 and 3.73 g nanofibers/100 g soybean straw were obtained by PT2 in the optimal condition.
Smaller diameter determines the performance of nanofibers as reinforcing material in polymeric matrices (Heise et al. 2017). Figure 4 shows the TEM micrographs of the cellulose nanofibers obtained by the PT1 and PT2 treatments after the enzymatic activity of 600 CMCU. Both pretreatments were effective in isolating the fibers at a nanometric scale. Nanofibers comprised a network of long entangled cellulosic filaments. Nanofibers by PT1 presented mean diameter of 9.2 nm and lengths of 237 nm, while nanofibers by PT2 showed mean diameter of 9.3 nm and lengths of 159 nm. The length of nanofibers by PT2 were smaller due to the type of treatment. A more severe treatment with NaOH 17.5% facilitated the enzymatic action on the amorphous region, so that lignin and hemicelluloses were removed more easily from the structure in this region.
The morphology of nanofibers depends on the material origin. However, similar dimensions were found in the literature for other raw materials: banana peel (7.6–10.9 nm) (Tibolla et al. 2016), bagasse pulp (9–25 nm) (Mathew and Hassan 2010) and rice straw (12–35 nm) (Abe and Yano 2009)