Particle size analysis
As mentioned before, all the samples were studied using FE-SEM to determine their average particle size and morphology. FE-SEM from the external surface of chitosan nanoparticle samples provided the possibility to observe the structural situation. The particle size of the final product was clearly observed to depend on designed parameters during the synthesis procedure. The designed nanoparticles have average particle sizes from 33.64 to 74.87 nm, which were determined by FE-SEM (
Figure 1 (a)).
Analytical workflow in DRIFT spectroscopy
Determining the tacrine content in chitosan nanoparticles
There are two methods for drug loading in micro/nanoparticulate systems: during the preparation of particles (incorporation), and after the formation of particles (incubation). In these systems, drug is physically embedded into the matrix or adsorbed onto the surface (
2). Yield percentage and drug loading percentage of chitosan nanoparticles that were synthesized according to the optimum method were 90 % and 13.4 ± 0.51 %, respectively (
25).
DRIFT analysis
DRIFT spectroscopy is a powerful tool for the study of materials such as polymers and powders. The bulk or surface morphology of these materials is many times an important experimental parameter that can be altered by sample preparation methods used in the more common spectroscopic techniques. DRIFT spectroscopy has been shown to be more sensitive to surface species than transmission measurements and to be an excellent in situ technique. Vibrational spectra of nanoparticles generally differ from those of respective bulk materials due to quantum confinement effect and size effect (
28), and surface amorphousness so an important conclusion is that the optical absorption and scattering in the fundamental lattice absorption region should be size-dependent. The frequency shift and the shape of the vibrational spectra also depend on the surface morphology of the materials (
29). DRIFT analyses of synthesized chitosan nanoparticles are shown in
Figure 1 (b). DRIFT spectra were taken from synthesized chitosan nanoparticle samples. Chitosan nanoparticle spectrum has free amine, hydroxyl and ether functional group. In the spectra, the strong and wide peak in the 3500-3300 area is attributed to hydrogen-bonded O-H stretching vibration. Also, the peaks at 2921 cm
-1 and 2867 cm
-1 correspond to the stretching vibrations of C-H .The stretching vibrations of C-O are found at 1088 cm
-1 and 1022 cm
-1 (
30). Amino groups are located at 1300-1700 cm
-1. The applied analytical strategy is shown in MIR workflow depicted in
Figure 1.The sample is measured in diffuse reflection; functional groups are excited by stretching and bending vibrations and absorbed energy is recorded. The intensity of light reflected is sent towards a DTGS detector and spectrum is generated by fourier transformation (FT). As differences in spectra resulting from morphology differences are in some cases hard to interpret, chemometric algorithms including PCA, CA, LDA and PLS are applied. By this, qualitative and quantitative analysis can be achieved.
Quantitative analysis
Particle size is routinely determined by FE-SEM; for the establishment of a DIRIFT-model, particle diameters provided by individual manufacturers were taken for calibration. 42 spectra of 15 different chitosan nanoparticles were recorded in a wave number range of 900-4000 cm-1 in diffuse reflection mode. PLS is always an important tool when there is partial knowledge of the data. PLS can be very robust provided that future samples contain similar features to the original data, but the predictions are essentially statistical. Multivariate calibrations are useful tools to be used in spectral analysis in order to overcome the spectral overlapping and to improve the precision and the predictive ability of the FT-IR spectrometry. With the aim of quantitative analysis of chitosan nanoparticles, the PLS multivariate model was applied with the absorption spectra data. Spectral information was mean centered prior to PLS data treatment. The net analyte signals (NAS) are useful measures in building and optimizing multivariate calibration models. Also, in this research, PLS-NAS model was applied to propose a rapid and reliable approach for estimation of the average size of chitosan nanoparticles.
Determining the optimum number of factors (rank) to be used in the calibration is a key step in PLS. The predicted residual error sum of squares (PRESS) was used to determine the optimum number of factors in PLS.
Figure 2 shows the calculated PRESS during the variation of the number of factors, contributed in the model. However, the optimum number of factors was found to be 2 for calibration set. Training set and test set samples were selected using Kennard Stone sampling algorithm. For training studies, 29 samples were selected, and the other samples from 13 synthesized chitosan nanoparticles were selected for verification. Figure of merit for 13 samples of test sets is illustrated in
Table 1. The root mean square error (RMSE) and the squared correlation coefficient of regression lines (R
2) for test set samples were also calculated (
Table 1). The predictive abilities of PLS-NAS model on the independent test set are shown in
Figure 3. Even the prediction of particle size in chitosan nanoparticles showed high linearity.
Diagram of PRESS according to number of factors for PLS–NAS model.
Graphical analysis of the predictive ability of PLS–NAS on the independent test set.
| Sample | Actual | Predicted by PLS-NAS |
|---|
| 1 | 41 | 42.18 |
| 2 | 41 | 42.12 |
| 3 | 74.87 | 73.29 |
| 4 | 74.87 | 74.44 |
| 5 | 51.52 | 43.36 |
| 6 | 51.52 | 44.76 |
| 7 | 37.6 | 38.70 |
| 8 | 68.72 | 68.65 |
| 9 | 73.33 | 69.40 |
| 10 | 73.33 | 70.20 |
| 11 | 58.71 | 57.35 |
| 12 | 41.38 | 40.39 |
| 13 | 38.5 | 36.44 |
| aRMSE | | 3.59 |
| R2 | | 0.98 |
In this work, the prepared chitosan nanoparticles were analyzed by FE-SEM in terms of size and morphology. The images were classified into two groups of appropriate and inappropriate morphology (
Figure 4). Appropriate morphology is related to the particles which have spherical shapes and uniform distributions. Classification techniques were used for qualitative analysis of synthetic nanoparticles. Size and morphology of the polymer matrix are assumed to have an extremely important role in the drug release and pharmacokinetics (
31). Morphological classification of synthetic nanoparticles was done to test if the DRIFT spectroscopy was an applicable method for determining morphological structure of nanoparticles otherwise determined using the FE-SEM. About 42 DRIFT spectra were taken from the produced chitosan nanoparticles.
FE-SEM images of optimized chitosan nanoparticles with appropriate morphology (a), chitosan nanoparticles with poor morphology (b).
Principal components analysis
PCA is a standard tool in chemometrics for that uses an orthogonal transformation to convert a set of observations of possibly correlated variables into a set of values of linearly uncorrelated variables called principal components. It is a way of identifying patterns in data, and expressing the data in such a way as to highlight their similarities and differences. PCA implies a mathematical procedure that transforms the overall set of original variables into smaller numbers of mathematical "constructs". Such constructs can be easily viewed as linear combinations of the original variables (
32). A total of 36 DRIFT spectra were processed by PCA and scores were extracted. Plotting these scores,
Figure 5 shows that 86.56 % of the total variance of data is carried by the first 3 PC. The variances are about 68.56 %, 11.12 % and 6.48 % for PC1, PC2 and PC3, respectively. One method for evaluating how much is successfully of PCA is to plot score plot that describe the under study samples in maximum variance direction
Figure 5. According to the figure of score plot, there is not a clear visual separation line between the samples. The bar plot of the first PC values is shown in
Figure 6. The bar plot is another way for determining the success of the principal component analysis technique. In this method, all samples of a same class are located on one side of the chart, and samples of other groups are on the opposite side. As shown in
figures 5 and
6, sample interferences are relatively high. In other words, it can be stated that this method is weak for the morphological classification of chitosan nanoparticles.
Score plot of first 3 PC for separating spectral data.
Bar Plot of first score for visualizing role classification power of PCA.
Cluster analysis
Cluster analysis assesses the similarity between samples by measuring the distances between the points in the measurement space. Samples that are similar lie close to one another, whereas dissimilar samples are distant from each other. The choice of the distance metric to express similarity between samples in a data set depends on the type of measurement variables used. Measurement variables are usually continuous. Ward Distance was used for cluster analysis of the data. This technique exhibited a good performance for the separation of samples into two classes.
Figure 7 shows the dendrogram of this analysis. Although samples are divided into two distinct groups according to entering distance, they are not matched with two other groups; for example, 8 and 9 are in the inappropriate class but they are located in the appropriate class of morphology. This shows that CA as a classification method could not separate these two samples correctly.
Dendrogram of cluster analysis according to ward distance calculation.
Linear Discriminant Analysis (LDA)
Supervised multivariate methods, such as LDA, are powerful tools to build rules of discrimination used later to identify new samples. LDA searches for the variables containing the greatest inter-class variance and the smallest intra-class variance and constructs a linear combination of the variables to discriminate between the classes. The rule is constructed with the training set of samples and further tested with the test set. In this research, we tried to study the morphology of chitosan nanoparticles using DRIFT spectroscopy, proposing a treatment of the results by LDA in order to improve the reliability of data interpretation. The linear combination for a discriminant analysis is derived from Equation (1), as:
Z = w1 X1 + w2 X2 + w3 X3 + …+ wn Xn Equation (1)
Where Z is the discriminant score, w
i is the discriminant weight for independent variable
i and X
i is the independent variable
i. In this case, the independent variable corresponded to the absorbance in a wavenumber (
18). Each w
i was set so as to maximize the between-group variance of Z (Z variance between poor (bad) morphology group of chitosan nanoparticles and good morphology group of chitosan nanoparticles) relative to the within-group variance of Z (Z variance within bad morphology group of chitosan nanoparticles and good morphology group of chitosan nanoparticles).
Training set and test set samples were selected using Kennard Stone sampling algorithm. For training studies, 15 samples were selected, and the other samples from 36 synthesized chitosan nanoparticles were selected for verification. Figure of merit for training and test sets are illustrated in
Table 2(b). LDA technique was successful in distinguishing the morphology of nanoparticles that are shown in
Table 2(a). The results of the predicted classes for test set indicate that LDA is a powerful methodology for classification of DRIFT spectra and could be used for nanoparticle characterization.
| (a)Sample | Actual class | Prediction class | Convergence rate of the class with appropriate morphology.(1) | Convergence rate of the class with poor morphology.(2) |
|---|
| 1 | 1.00 | 1.00 | 0.77 | 0.23 |
| 2 | 1.00 | 1.00 | 1.00 | 0.00 |
| 3 | 1.00 | 1.00 | 0.96 | 0.04 |
| 4 | 2.00 | 2.00 | 0.00 | 1.00 |
| 5 | 1.00 | 1.00 | 1.00 | 0.00 |
| 6 | 1.00 | 1.00 | 1.00 | 0.00 |
| 7 | 1.00 | 1.00 | 1.00 | 0.00 |
| 8 | 1.00 | 1.00 | 1.00 | 0.00 |
| 9 | 1.00 | 1.00 | 1.00 | 0.00 |
| 10 | 1.00 | 1.00 | 1.00 | 0.00 |
| 11 | 1.00 | 1.00 | 1.00 | 0.00 |
| 12 | 2.00 | 2.00 | 0.00 | 1.00 |
| 13 | 2.00 | 1.00 | 1.00 | 0.00 |
| 14 | 2.00 | 1.00 | 1.00 | 0.00 |
| 15 | 2.00 | 2.00 | 0.00 | 1.00 |
| 16 | 2.00 | 2.00 | 0.00 | 1.00 |
| 17 | 1.00 | 1.00 | 1.00 | 0.00 |
| 18 | 1.00 | 1.00 | 1.00 | 0.00 |
| 19 | 1.00 | 1.00 | 1.00 | 0.00 |
| 20 | 1.00 | 1.00 | 1.00 | 0.00 |
| 21 | 1.00 | 1.00 | 1.00 | 0.00 |
| | | | |
| (b)Parameter | Test Set | Training Set | Definition |
| Correct rate: | 0.9048 | 1 | Correctly Classified Samples /Classified Samples |
| Error rate: | 0.0952 | 0 | Incorrectly Classified Samples /Classified Samples |
| Sensitivity samples: | 1 | 1 | Correctly Classified Positive Samples / True Positive |
| Specificity samples: | 0.6667 | 1 | Correctly Classified Negative Samples /True Negative |