Madineh Chaharlangia,
Hadi Parastar*b and
Akbar Malekpoura
aDepartment of Chemistry, University of Isfahan, Isfahan, Iran
bDepartment of Chemistry, Sharif University of Technology, P.O. Box 11155-3516, Tehran, Iran. E-mail: h.parastar@sharif.edu; h.parastar@gmail.com; Fax: +98 21 66029165; Tel: +98 21 66165306
First published on 20th February 2015
In recent years, there has been an increasing interest in the analysis of the major active components of saffron owing to their significant role in various industries, such as food, medicine and perfume. In other words, analysis of the major active components of saffron can give complete information about its chemical composition, which can be used as a reliable index for the quality control of different saffron samples (i.e., natural and commercial). The aim of the present work was to develop a simple, low cost, efficient and comprehensive strategy for the extraction and analysis of the bioactive components of saffron. In this regard, ultrasonic-assisted solvent extraction (UASE) combined with ultrasonic-assisted emulsification microextraction (USAEME) is proposed for the extraction and preconcentration of the bioactive constituents of saffron. The extracted components are then analyzed using reverse-phase high-performance liquid chromatography with diode array detector (RP-HPLC-DAD). The effective parameters on the efficiency of extraction procedure are optimized using multivariate chemometric techniques. As a consequence, the optimum extraction parameters were 79.6 mg of a saffron sample, 1.1 mL of the extraction solvent (water), 62.7 μL of the preconcentration solvent (chloroform) and 18.6 min sonication time. In optimum extraction conditions, the relative standard deviations (RSDs) were below 1.0% (n = 3) for all the components. Moreover, the enrichment factors were higher than 10 for most components. Finally, the developed analytical method is used as a reliable method for the quality control of fifteen commercial saffron samples purchased from different markets. To do this, two multivariate clustering methods, principal component analysis (PCA) and k-means, are used for determining similarities and dissimilarities between standard and commercial saffron samples, according to their HPLC fingerprints. It is concluded that the proposed method is a fast, simple, accurate and unbiased method for analyzing the bioactive components of saffron and fingerprinting commercial saffron samples, obtaining a more complete set of information from data than conventional methods.
Different extraction techniques have been proposed for the extraction and preconcentration of volatile and non-volatile components of saffron. Hydrodistillation (HD), vacuum headspace (VHS),12 supercritical fluid extraction (SFE),13,14 thermal desorption (TD),15 extraction with organic solvents,16,17 solid-phase microextraction (SPME)18 and ultrasonic-assisted solvent extraction (UASE)19 have been used for the extraction of the chemical components of saffron. Amongst the above mentioned methods, UASE has some advantages due to the application of ultrasonic waves for extraction. Ultrasound waves pass through a medium by creating compression and expansion, which create bubbles in a liquid and produce a negative pressure. This process produces a phenomenon called cavitation, which indicates the formation, growth and collapse of bubbles. Therefore, a large amount of energy can be produced from the conversion of kinetic energy into thermal energy to heat the contents of the bubble. As a consequence, the use of ultrasound waves in extraction can disrupt biological cell walls, facilitating the release of contents. Thus, an efficient cell disruption and effective mass transfer are cited as two major factors leading to the enhancement of extraction with ultrasonic power. Coupling the extraction process with a preconcentration method, such as ultrasound-assisted emulsification microextraction (USAEME),20 enhances the efficiency of the method. The USAEME method is a fast and simple method with high efficiency, recovery and enrichment factor.20,21
In recent years, most of the studies on the chemical composition of saffron have been focused on the non-volatile components of saffron1,3,8 owing to their medical applications. Optimizations of extraction procedures are usually performed using the one-variable-at-a-time (OVAT) approach, which facilitates the interpretation of the obtained results, but interactions between variables are not taken into account.22,23 Therefore, a false minimum or maximum may be attained, which is not the best analytical response. Experimental design methods (e.g., factorial designs and response surface methodology) have been frequently applied to optimize the extraction procedures.22,24 In this approach, the main effects of the factors, their interactions and curvatures are estimated. The curvature in the response surface means curvature in the relationship between factors as laid out in the model. These terms are quadratic terms in the developed model. This is one of the greatest advantages of multivariate optimization compared to OVAT optimization. Another advantage is that the number of experiments required is considerably reduced, particularly when there are many factors.22,24
High-performance liquid chromatography with a diode array detector (HPLC-DAD) is one of the best techniques for the separation and identification of the non-volatile and thermally labile components of saffron. However, HPLC coupled with tandem mass spectrometry (LC-MS/MS) is a better technique for the separation and identification of the bioactive components of saffron but it is more expensive than HPLC-DAD and providing access to it is not as simple as that for HPLC-DAD. Nowadays, there is an increasing interest in the identification of the chemical compositions of complex samples by their chromatographic signals, also known as chromatographic fingerprints. A chromatographic fingerprint is a unique pattern that indicates the presence of chemical components in the analyzed sample. Chromatographic fingerprinting has become one of the most powerful approaches for the quality control of complex natural samples, such as herbal medicines, and represents a comprehensive qualitative approach for the purpose of species authentication, evaluation of quality and ensuring the consistency and stability of the chemical constituents observed by chromatography.25,26
The aim of the present work was to offer a simple, low cost, efficient and environmentally-friendly technique for the extraction, preconcentration and chromatographic analysis of the bioactive components of saffron with the aid of chemometric techniques. For this purpose, a two-step extraction process consisting of UASE followed by USAEME is proposed. The first step includes the direct extraction of saffron components from solid stigmas into water, as a suitable solvent, accelerated by ultrasound waves. In the second step, the USAEME method is used for the preconcentration of the isolated components. The important parameters of the UASE-USAEME method, including saffron sample, extraction solvent, preconcentration solvent and sonication time, are optimized using response surface methodology (RSM). Finally, the developed method is used for the analysis of commercial saffron samples and obtaining their LC fingerprints to control the quality of different saffron samples. The similarities and dissimilarities among samples are determined using multivariate clustering techniques of principal component analysis (PCA)27,28 and k-means.29
HPLC grade methanol, acetonitrile and analytical grade chloroform were purchased from Merck (Darmstadt, Germany). Deionized water was purified by a Milli-Q system from Millipore.
The extraction solvents for UASE were chosen on the basis of the number of components that can be extracted from saffron and the peak area of these components in the HPLC-DAD chromatogram. In this regard, solvent polarity, molecular weight and viscosity were considered as important solvent parameters in the extraction. Taking these properties into consideration, several solvents such as methanol as a protic solvent (MW = 32.04 g mol−1, d = 0.7918 g cm−3, dipole moment = 1.69 D), water (MW = 18.01 g mol−1, d = 0.9999 g cm−3, dipole moment = 1.85 D) and acetonitrile as an aprotic solvent (MW = 41.05 g mol−1, d = 0.7860 g cm−3, dipole moment = 3.92 D) were tested. Among these solvents, water showed the highest efficiency in terms of peak areas and number of peaks (i.e., 15 peaks). Therefore, it was selected as the extraction solvent.
On the other hand, USAEME requires a high-density preconcentration solvent, which was chosen on the basis of immiscibility in water and solubility of the target analytes. Therefore, 100 μL of aprotic organic solvents, such as ethyl acetate (C4H8O2) (d = 0.897 g cm−3), carbon tetrachloride (CCl4) (d = 1.587 g cm−3), chloroform (CHCl3) (d = 1.489 g cm−3) and dichloromethane (CH2Cl2) (d = 1.330 g cm−3) were individually tested. Inspection of the results showed that chloroform is the most effective solvent in the preconcentration of the analytes (the enrichment factor was higher than 10); therefore, it was chosen as the USAEME solvent in this work.
Fig. 1 depicts the HPLC chromatogram of the extracted saffron components after UASE (a) (60 mg saffron sample, 2.0 mL H2O as extraction solvent and 20 min sonication time), and after extraction and preconcentration by UASE-USAEME (b) (60 mg saffron sample, 2.0 mL H2O as extraction solvent, 20 min sonication time and 100 μL chloroform as preconcentration solvent). It should be noted that HPLC analyses were carried out on a C18 column (150 mm × 4.6 mm i.d., 5 μm) under the mentioned conditions in Section 2.3. It is clear that USAEME can enrich most of the extracted components in the UASE step.
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| Fig. 1 HPLC chromatogram of the extracted saffron components (a) after UASE and (b) after extraction and preconcentration by UASE-USAEME. | ||
After finding proper solvents for the extraction and preconcentration of saffron components, the optimization of other effective parameters on the UASE-USAEME procedure, including extraction solvent volume, preconcentration solvent volume, sonication time and sample amount, was performed using response surface methodology (RSM).
In order to achieve the highest practical method performance and to obtain the conditions that would allow the procedure to generate the best response, a rotatable central composite design (CCD)30 was used. In this study, a rotatable CCD with α = 2.00 was used for the optimization of the effective factors on UASE-USAEME, for the characterization of non-volatile components in saffron. Table 1 shows the effective factors, their abbreviations and their levels for the rotatable CCD. Moreover, Table S1 (ESI†) demonstrates the CCD design matrix and obtained a response for each run. It is important to note that the low and high levels of each factor were determined according to literature data and preliminary studies.1,3,31
| Factor | Symbol | Level | ||||
|---|---|---|---|---|---|---|
| −α | −1 | 0 | +1 | +α | ||
| Preconcentration solvent volume (μL) | A | 20 | 40 | 60 | 80 | 100 |
| Sample amount (mg) | B | 10 | 30 | 50 | 70 | 90 |
| Sonication time (min) | C | 5 | 10 | 15 | 20 | 25 |
| Extraction solvent volume (mL) | D | 1 | 2 | 3 | 4 | 5 |
A step-wise multiple linear regression (MLR) was used to select a suitable response surface model. To evaluate the model and the significance of the effects, the analysis of variance (ANOVA) was used. Table 2 shows the ANOVA table for the CCD design matrix. The F-values indicate that the proposed model is important and the lack of fit is not significant relative to the pure error.
| Source | SS | d.f. | MS | F-Value | Prob > F | |
|---|---|---|---|---|---|---|
| Model | 2.844 × 1020 | 10 | 2.844 × 1019 | 13.12 | <0.0001 | Significant |
| A | 7.640 × 1017 | 1 | 7.640 × 1017 | 0.35 | 0.5598 | |
| B | 4.575 × 1019 | 1 | 4.575 × 1019 | 21.10 | 0.0002 | |
| C | 9.277 × 1017 | 1 | 9.277 × 1017 | 0.43 | 0.5208 | |
| D | 1.796 × 1020 | 1 | 1.796 × 1020 | 82.86 | <0.0001 | |
| AD | 1.189 × 1019 | 1 | 1.189 × 1019 | 5.49 | 0.0302 | |
| BD | 7.522 × 1018 | 1 | 7.522 × 1018 | 3.47 | 0.0780 | |
| A2 | 6.821 × 1018 | 1 | 6.821 × 1018 | 3.15 | 0.0921 | |
| B2 | 1.853 × 1019 | 1 | 1.853 × 1019 | 8.55 | 0.0087 | |
| C2 | 8.422 × 1018 | 1 | 8.422 × 1018 | 3.88 | 0.0635 | |
| D2 | 1.872 × 1019 | 1 | 1.872 × 1019 | 8.63 | 0.0084 | |
| Residual | 4.119 × 1019 | 19 | 2.168 × 1018 | |||
| Lack of fit | 3.759 × 1019 | 14 | 2.685 × 1018 | 3.73 | 0.0768 | Not significant |
| Pure error | 3.596 × 1018 | 5 | 7.192 × 1017 | |||
| Corrected total | 3.256 × 1020 | 29 |
After analyzing the data, a quadratic response surface model based on higher F- and R-values and a lower lack of fit (LOF) to fit the experimental data was selected. This model, which consists of four main effects, a couple of two factor interactions and four curvature effects is shown in eqn (1) in a coded form:
| Y = 4.7 × 109 − 1.8 × 108A + 1.4 × 109B + 1.9 × 108C − 2.7 × 109D + 8.6 × 108AD − 6.8 × 108BD + 4.9 × 108A2 + 8.2 × 108B2 + 5.5 × 108C2 + 8.3 × 108D2 | (1) |
The p-value of 0.077 for the LOF indicates that it is not significant relative to the pure experimental error and confirms the validity of the model. Other statistical parameters of the model are shown in Table 3.
| Parameter | Value | Parameter | Value |
|---|---|---|---|
| Mean | 6.88 × 109 | RAdj2 | 0.807 |
| C.V.% | 21.40 | RPred2 | 0.642 |
| R2 | 0.874 | Adequate precision | 12.27 |
R-square, which is a measure of the amount of variation around the mean explained by the model, was 0.873 for this model. Another important parameter for evaluating the model is the adjusted R-square (RAdj2). This parameter is considered as a measure of the amount of variation around the mean explained by the model, adjusted for the number of terms in the model. In other words, the RAdj2 decreases as the number of terms in the model increases. In addition, the predicted R-square (RPred2), which is a measure of the amount of variation in the new data explained by the model, can be applied for the evaluation of the model. The RPred2 and the RAdj2 values for the above model were 0.806 and 0.641, respectively. The term “adequate precision” in Table 3 represents the signal-to-noise (S/N) ratio. A ratio greater than 4.0 indicates that the model is adequate.32 For the proposed model, this value is 12.27 and indicates a very good signal-to-noise ratio. All of these statistical parameters show the reliability of the model. After obtaining the desired model and the statistical evaluation of it, confirming the absence of outliers in the data is very important. In this regard, two frequently used methods of leverage and Cook's distance were used.24,33
Fig. 2(a) shows the leverage plot for the quadratic model obtained from central composite design. It can be seen from this figure that all of the leverage values are lower than 0.75 (the threshold value) and it can be concluded that there are no outliers or unexpected errors in the model. This result has been confirmed with the Cook's distance plot in Fig. 2(b) where all runs are in the confidence interval and there are no outliers in the model.
Fig. 3(a) and (b) depicts the response surface and contour plot showing the effect of sample amount (B) and extraction solvent volume (D) on the response at fixed values of preconcentration solvent volume (A) and sonication time (C) in their center values (see Table 1). This figure clearly shows that the extraction solvent (water) volume has a negative effect on the response, but the sample amount has a positive effect on the response. The presence of a curvature in the model shows that the interaction between the sample amount and the extraction time is significant.
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| Fig. 3 (a) 3D response surface and (b) contour plot for extraction solvent volume (D) vs. sample amount (B). | ||
Fig. 4(a) and (b) demonstrates the response surface and contour plot showing the effect of preconcentration solvent volume (A) and extraction solvent volume (D) on the response at the fixed values of the sample amount (B) and sonication time (C) in their center values (see Table 1). This figure also clearly shows that the interaction between preconcentration solvent volume (A) and extraction solvent volume (D) is significant.
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| Fig. 4 (a) 3D response surface and (b) contour plot for preconcentration solvent volume (A) vs. extraction solvent volume (D). | ||
In general, 30 experiments have been performed using experimental design to determine the optimum conditions for four effective extraction parameters in five levels with corresponding replicates. In the case of the OVAT strategy, minimum 60 experiments (3 replicates for each run) were needed to determine the optimum conditions. However, the interaction effects between factors and their quadratic terms showing the curvature in the response surface cannot be studied.
The validated response surface model was finally optimized using the Nelder–Mead simplex optimization method (also known as variable-size simplex method) to get the optimum values of the effective factors on UASE-USAEME. In this regard, the optimization space of the significant factors in the obtained model was constrained in their initial range (shown in Table 1) and the goal of optimization was obtaining the maximum sum of peak areas. The simplex algorithm found the maximum peak area to be 1.89 × 1010 for the model in eqn (1) where the optimum extraction parameters were as follows: 79.6 mg of the sample amount, 1.1 mL of water as extraction solvent, 62.7 μL of chloroform as preconcentration solvent, and 18.6 min of sonication time.
Finally, for the evaluation of the developed model and corresponding optimum extraction parameters, the UASE-USAEME procedure and HPLC-DAD analysis were repeated three times (n = 3) at optimum conditions and the experimental response of 1.80 × 1010 was obtained. The experimental response was in agreement with the one calculated by the model according to the confidence interval in the data, which was in the range from 1.6 × 1010 to 2.1 × 1010.
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| Fig. 5 The second-order HPLC-DAD chromatogram of extracted saffron constituents in optimum extraction conditions. | ||
As can be seen, a large number of components are extracted from saffron and separated with reasonable chromatographic resolution. Identification of the isolated components from saffron was carried out by comparing their spectral profiles and retention times with those of standards and identified components in the literature.34–36
The main identified components, their retention times and their maximum absorption wavelengths are presented in Table 4. These main components are safranal, picrocrocin,34 crocetin derivatives10 such as crocin, crocetin-mono-(β-D-glucosyl)-ester, crocetin-di-(β-D-glucosyl)-ester, and carotenoid derivatives such as kaempferol35,36 and kaempferol-3,7,40-triglucoside.35
| Peak number | Retention time (min) | λmax (nm) | Estimation of chemical species |
|---|---|---|---|
| 1 | 1.3 | 250 | Picrocrocin |
| 2 | 1.6 | 260, 320, 380 | Kaempferol-3,7,4′-triglucoside |
| 3 | 3.7 | 320 | Safranal |
| 4 | 4.4 | 250, 330, 450 | cis-Crocin3 |
| 5 | 5.0 | 250, 440, 470 | trans-Crocin3 |
| 6 | 5.6 | 255, 425, 450 | trans-Crocetin |
| 7 | 5.9 | 260, 320, 448 | trans-Crocin4 |
| 8 | 6.9 | 319, 419, 443 | cis-Crocetin |
| 9 | 8.2 | 260, 353, 450 | cis-Crocin4 |
The obtained HPLC-DAD chromatograms of a standard saffron sample can be considered as a reference chromatographic fingerprint for the quality control of different commercial saffron samples. Additionally, the proposed analytical method can be used as an alternative method to the one described in ISO3632 for the quality control of saffron. The proposed method has many advantages over the one described in ISO3632. These advantages are faster extraction (18.6 min instead of 60 min for the ISO method), lower solvent volume (1.1 mL instead of 5.0 mL for the ISO method), lower sample amount (79.6 mg instead of 500 mg for the ISO method), more efficient extraction of components (twenty extracted chemical components for the current method instead of three components for the ISO method) with higher relative concentrations, and a greater number of components in the quality evaluation of saffron.
Fig. 6 shows the overlaid HPLC-DAD fingerprints of fifteen saffron samples from the five different commercial brands listed in Table 5.
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| Fig. 6 Overlaid HPLC-DAD fingerprints of fifteen saffron samples from five different commercial brands listed in Table 5. | ||
| Number | Brand name | Samples code |
|---|---|---|
| 1 | Bahraman | B1(1), B2(2), B3(3) |
| 2 | Abbasszadeh | A1(4), A2(5), A3(6) |
| 3 | Standard | Std(7) |
| 4 | Naffis | N1(8), N2(9), N3(10) |
| 5 | Saharkhiz | S1(11), S2(12), S3(13) |
| 6 | Golestan | G1(14), G2(15), G3(16) |
Shifts of elution times for the same chemical components in different samples were an important issue that can be clearly seen from this figure. It should be pointed out that the elution time shifts were different among various runs and for different peaks. In addition, other common chromatographic problems, such as baseline/background contribution, low S/N peaks, noise and peak overlap existed in the chromatographic fingerprints of saffron samples. Therefore, the effects of baseline/background contribution and elution time shifts were corrected using asymmetric least squares (AsLS)37 and correlation optimized warping (COW),38 before cluster analysis.
For multivariate clustering of the chromatographic fingerprints of commercial saffron samples and comparison of their fingerprints with the standard saffron sample, the corrected data matrix was analyzed using PCA. Autoscaling was chosen as a preprocessing step before PCA analysis.
Fig. 7 shows the results of PCA analysis. The PC1–PC3 plot accounted for 51.86% of the explained variance (PC1 = 22.91%, PC2 = 15.81% and PC3 = 13.14%). The scores plot in Fig. 7 shows the samples distribution in 3D space of the first, second and third principal components. The chromatographic fingerprint of the standard saffron sample is shown in red. As can be seen, most of the samples have similar scores to the standard. However, there are some samples with thoroughly different scores on three PCs. PCA can provide information about the similarities and dissimilarities of chromatographic fingerprints of commercial saffron samples compared to the standard one.
To have a better discrimination between clear-cut clusters, distance-based clustering methods, such as hierarchical cluster analysis (HCA) and k-means can be used.39
As an example, Fig. 8 shows the cluster analysis results obtained by the k-means method. By selecting a linkage of 1.5 as the threshold in this dendrogram, samples are shown to belong to three clear-cut clusters. The standard saffron sample is highlighted in red in this figure. Similar to the PCA results, the similarities and dissimilarities between standard and commercial saffron samples can be clearly seen using this figure. In other words, samples with similar chemical compositions (chromatographic fingerprints) to the standard saffron sample are placed in the same cluster (green color) and the other samples are placed in two different clusters (red and blue colors).
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| Fig. 8 Dendrogram obtained by k-means method for standard and commercial saffron samples. Red box demonstrates the standard saffron sample. | ||
In summary, the chemometrics-based strategy used in this work provided a great deal of useful information from the chromatographic fingerprints of saffron. Multivariate optimization of UASE-USAEME-HPLC-DAD was performed, and then the optimized method combined with a multivariate clustering method was used for the quality control of the commercial saffron samples. Additionally, the main chemical components of saffron were tentatively identified.
Footnote |
| † Electronic supplementary information (ESI) available. See DOI: 10.1039/c5ra00488h |
| This journal is © The Royal Society of Chemistry 2015 |