Siti Husnaa Mohd Taiba,
Siti Salwa Abd Gani*abc,
Mohamad Zaki Ab Rahmanb,
Mahiran Basriabc,
Amin Ismaila and
Rosnah Shamsudind
aHalal Products Research Institute, Universiti Putra Malaysia, 43400 UPM, Serdang, Selangor, Malaysia. E-mail: shmt1988@gmail.com; mahiran@upm.edu.my; aminis@upm.edu.my; ssalwaag@upm.edu.my; ssalwa.abdgani@gmail.com; Fax: +60-3-89466997; Tel: +60-3-89468431
bCentre of Foundation Studies for Agricultural Sciences, Universiti Putra Malaysia, 43400 UPM, Serdang, Selangor, Malaysia. E-mail: mzaki@upm.edu.my; mzaki53@gmail.com
cDepartment of Chemistry, Faculty of Science, Universiti Putra Malaysia, 43400 UPM, Serdang, Selangor, Malaysia
dDepartment of Process and Food Engineering, Faculty of Engineering, Universiti Putra Malaysia, 434000 UPM, Serdang, Selangor, Malaysia. E-mail: rosnahs@upm.edu.my
First published on 6th May 2015
The good effects of swiftlet nest (SN) on the skin have been widely investigated. However, the importance of the SN in the area of nano-cosmeceutical research is still limited as it is commonly consumed, rather than being applied to the skin. Formulation and optimization processes are two important issues in the manufacturing of cosmetics. In this work, Response surface methodology (RSM) was utilized to investigate the influence of the nano-cosmeceuticals composition; purified SN (1–5% w/w), and Tween 80 (3–6% w/w) as well as the preparation method; time of homogenization (10–30 min), on the physicochemical properties of nano-cosmeceuticals. The response variables were particle size and zeta potential which were very important characteristics in nano-cosmeceuticals. Formulation and optimization of three independent variables were carried out to obtain an optimum nano-cosmeceuticals with the lowest particle size and high stability formulation. The optimized nano-emulsion containing purified SN with particle size of 136.35 nm and zeta potential of −40.2 mV was successfully formulated. This was obtained experimentally and was closer to the predicted values of 136.22 nm and −40.07 mV, respectively. The optimized formulation remained stable for three months after the centrifugation test as well as storage at different temperatures of 4 °C, 25 °C and 45 °C.
In cosmeceuticals, emulsions are widely used as delivery system for certain active ingredients. Emulsions are metastable colloids made out of two immiscible fluids, one being dispersed in the other, in the presence of surfactants. Emulsion droplets exhibit all the classical behaviours of metastable colloids: Brownian motion, reversible phase transitions due to droplet interactions that may be strongly modified and irreversible transitions that generally involve their destruction.1 Emulsion consists of oil droplets dispersed in an aqueous phase is called oil-in-water or o/w emulsion and water-in-oil or w/o emulsion that consists of water droplets dispersed in an oil phase.2 The delivery system used in this nano-cosmeceuticals is nano-emulsion. Nano-emulsion is defined as emulsion systems having particle sizes ranging from 20–500 nm.3
Recently, research about flora and fauna has been undertaken which might prove beneficial to the human body. Some of them are being used as active ingredients in new cosmetics. One of the fauna that was found to have a good value was a swiftlet nest (SN). This is made from the saliva of an insectivorous bird named the swiftlet, which mainly inhabit limestone caves.4 SN can be produced by several different swiftlet species in the genus of Aerodramus and Collocalia. The nests are mainly built by male swiftlet and made almost entirely from the saliva secreted by the swiftlet's two sublingual glands.5 There have been a number of studies conducted on the benefits of SN in food, medicine and cosmetics. The main component of the SN is glycoprotein. The existence of glycoprotein is capable of promoting cell division, and it has demonstrated the presence of an epidermal growth factor-like protein.6,7 SN has a good effect on the skin and is attractive to women due to the properties that make the skin delicate and radiant. Although the importance of the SN has provided a high potential in the area of new nano-cosmeceuticals, research in this area is still limited as it is commonly consumed, rather than being applied to the skin. Hence, in this research, new formulations of nano-cosmeceuticals containing purified SN were developed and formulated with using nanotechnology to allow better penetration, in order to treat various skin conditions, such as redness, dehydration or lack of firmness, wrinkles and dark spots, or to brighten the skin.
Formulation and optimization processes are two important issues in manufacturing. The process of optimizing parameters not only increases the utility of the technologist, but also the quality of the product as well. Hence, in this study, response surface methodology was selected as the optimization technique for the formulation of nano-cosmeceuticals, as it is a practical and simple method of analyzing, improving and optimizing over the feasible domain of parameter settings. RSM is the most popular optimization method used in recent years.8–10 Several studies have been investigated based on the application of the RSM in industrial processes. This method is a collection of statistical techniques in which a response of interest is influenced by several variables. The objective is to optimize this response by determining the relationship between the response and independent variables.11
Therefore, the aim of this work was to find the optimum formulation of nano-cosmeceuticals by using RSM and to simultaneously evaluate the main effects and interaction effects between the factors, including the composition of purified SN percentage, Tween 80, and the time of homogenization on the responses, particle size and zeta potential of the formulation.
Formulation number | Type | A | B | C | Particle size (nm) | Zeta potential (mV) |
---|---|---|---|---|---|---|
a A: Tween 80 amount; B: swiftlet nest amount; C: time of homogenization. | ||||||
1 | Fact | 3.61 | 1.81 | 14 | 140.4 | −48.3 |
2 | Fact | 3.61 | 4.19 | 14 | 329.4 | −42.8 |
3 | Fact | 3.61 | 1.81 | 26 | 116.6 | −51 |
4 | Fact | 5.39 | 4.19 | 26 | 110.3 | −44.2 |
5 | Fact | 5.39 | 1.81 | 14 | 98.2 | −31 |
6 | Fact | 5.39 | 1.81 | 26 | 105.1 | −34.4 |
7 | Centre | 4.50 | 3.00 | 20 | 123.5 | −35.7 |
8 | Fact | 5.39 | 4.19 | 14 | 280 | −46.9 |
9 | Centre | 4.50 | 3.00 | 20 | 123.1 | −36.9 |
10 | Centre | 4.50 | 3.00 | 20 | 125.9 | −36.3 |
11 | Fact | 3.61 | 4.19 | 26 | 127.5 | −39.8 |
12 | Centre | 4.50 | 3.00 | 20 | 123.1 | −36.2 |
13 | Axial | 6.00 | 3.00 | 20 | 91.5 | −36.1 |
14 | Axial | 4.50 | 3.00 | 30 | 97.6 | −44.9 |
15 | Centre | 4.50 | 3.00 | 20 | 118.4 | −35.6 |
16 | Axial | 4.50 | 5.00 | 20 | 253.8 | −43 |
17 | Centre | 4.50 | 3.00 | 20 | 118.1 | −35.6 |
18 | Axial | 3.00 | 3.00 | 20 | 135 | −47.8 |
19 | Axial | 4.50 | 3.00 | 10 | 254.2 | −47.2 |
20 | Axial | 4.50 | 1.00 | 20 | 95.3 | −37.4 |
Yi = A0 + βaA + βbB + βcC + βaaA2 + βbbB2 + βccC2 + βabAB + βacAC + βbcBC |
The experimental data were statistically analyzed. The statistical analysis was used to determine the best fitted model for the three independent variables. The estimated regression coefficients, R2, adjusted R2, regression (p-value), regression (F-value), lack of fit (p-value) and probability values related to the effect of the three independent variables are shown in Table 2. Negative values of coefficient estimates denote negative influence of independent variables on the responses, while positive values indicate the directly proportional relationship between factors and responses.
Source | Particle size | Zeta potential | ||||
---|---|---|---|---|---|---|
Coefficient estimate | F-value | p-value | Coefficient estimate | F-value | p-Value | |
a A0 is constant; A, B, C and D are the linear, regression coefficient for the linear effect; A2, B2 and C2: regression coefficient for the quadratic effect; AB, AC and BC: regression coefficient for the interaction effect of the quadratic polynomial model. | ||||||
A0 | 120.95 | — | — | −36.13 | — | — |
A | −14.17 | 619.91 | <0.0001 | 3.30 | 226.43 | <0.0001 |
B | 47.85 | 7072.88 | <0.0001 | −1.35 | 37.80 | 0.0002 |
C | −47.73 | 7038.39 | <0.0001 | 0.25 | 1.34 | 0.2768 |
A2 | −1.54 | 7.74 | 0.0213 | −1.90 | 79.33 | <0.0001 |
B2 | 20.13 | 1320.10 | <0.0001 | −1.28 | 36.12 | 0.0002 |
C2 | 20.61 | 1383.44 | <0.0001 | −3.35 | 246.26 | <0.0001 |
AB | −1.61 | 4.71 | 0.0582 | −5.30 | 342.00 | <0.0001 |
AC | 7.86 | 111.87 | <0.0001 | −0.12 | 0.19 | 0.6730 |
BC | −44.34 | 3557.43 | <0.0001 | 1.48 | 26.49 | 0.0006 |
Response variable | F-value | (p-value) | R2 | Adjusted R2 | Lack of fit (p-value) |
---|---|---|---|---|---|
Particle size | 2328.25 | <0.0001 | 0.9996 | 0.9991 | 0.0720 |
Zeta potential | 105.49 | <0.0001 | 0.9906 | 0.9812 | 0.0583 |
The response surface analysis demonstrated that the second-order polynomial used for particle size has a higher coefficient of determination (R2 = 0.9996) as compared to the zeta potential (R2 = 0.9906). The obtained coefficient of determination shows that more than 90% of the response variation of the particle size and zeta potential could be described by RSM models as the function of the main nano-cosmeceuticals and preparation variables. It was observed that the lack of fit gave no indication of significance (p < 0.05) for the model, therefore proving the satisfactory fitness of the response surface model to the significant (p < 0.05) factors effect.
Table 2 shows that only one independent variable (B) exhibited a positive effect on the response of particle size. Thus, the positive effect of SN on response implies that higher SN amount causes higher particle size. For zeta potential, two independent variables (A and C) presented a positive effect. Coefficients with more than one factor, or higher order terms in the regression equation, represent the interaction between terms or the quadratic relationship, respectively, which suggest a non-linear relationship between factors and responses.16 Both of the responses were affected by the interaction of independent variables, presenting a quadratic relationship. The interaction effects between A and C were favourable only for particle size response. A favourable effect was also noticed for zeta potential response, for the interaction between B and C. However, it was observed that the interaction between A and B had an inverse effect for both responses.
The coefficient significance of the quadratic polynomial models was evaluated by using ANOVA. For any of the terms in the models, a large F-value and a small p-value indicated a more significant effect on the respective response variables.17 Table 2 also shows the effect of independent variables on the variation of the physicochemical properties of nano-cosmeceuticals. All independent variables affect on the particle size of the nano-cosmeceuticals for the linear terms. The quadratic term of all independent variables also had a significant effect on the particle size of nano-emulsions. For the interaction between Tween 80 amount and time of homogenization (AC) and between SN amount and time of homogenization (BC), the significant effects were observed on the particle size of nano-cosmeceuticals.
The variable which exhibited the largest effect on the zeta potential of the nano-cosmeceuticals for the linear term were Tween 80 amount with F-value of 226.43 and followed by SN amount with F-value of 37.80. The time of homogenization showed insignificant effects (p > 0.05). The quadratic terms of all three factors exhibited significant effects (p < 0.05) on the zeta potential value with larger F-value of 246.26 for C2 that indicated more significant effects. However, the interaction between Tween 80 and SN amount showed highest effect on the zeta potential compared to the rest of terms.
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Fig. 1 Response surface plots showing the interaction effects of time of homogenization and Tween 80 amount on particle size. |
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Fig. 2 Response surface plots showing the interaction effects swiftlet nest (SN) amount and time of homogenization on particle size. |
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Fig. 3 Response surface plots showing the interaction effects of time of homogenization and swiftlet nest (SN) amount on zeta potential. |
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Fig. 4 Response surface plots showing the interaction effects of swiftlet nest amount and Tween 80 amount on zeta potential. |
Fig. 1 and 2 demonstrate that the particle size was decreased with increasing homogenization time. The homogenization time is an important duration factor for the resulting particles. Short periods of homogenization restrain the droplet into nano-particles; otherwise, long periods of time may cause instability of the colloidal particles due to the high input of energy that leads to the aggregation of colloidal particles into larger micro-particles.18 In order to avoid aggregation, colloidal particles are typically stabilized kinetically by electrostatic repulsions.19 Repulsive electrostatic forces could be formed when SN, which acts as a protein, is dissolved in an electrolyte solution. These repulsive forces between proteins prevent aggregation and facilitate dissolution.
Fig. 1 shows that increasing Tween 80 content lead to a decrease in particle size. This could be due to the fact that emulsifier plays a vital role in the formation of emulsion as it lowers the interfacial tension, thereby the Laplace pressure, p, is reduced and the stress required for droplet deformation is reduced.13
The zeta potential is a stability indicative parameter in colloidal systems like submicron emulsions due to electrostatic repulsion.19,20 We found that initially, with increasing the time of homogenization, the negative zeta potential value decreases and then increases with further increase in the time of homogenization (Fig. 3). Fig. 3 and 4 demonstrates that by increasing the amount of SN and Tween 80, the negative zeta potential value increased. This condition could be due to inter-particle tend to repel each other as the same charges give rise to higher repulsion which resulted in the decrease rate of coagulation and flocculation. In addition, increasing amount of Tween 80 decreased the negative value of zeta potential with decreasing of SN amount. The reason for this behaviour could be due to van der Waals attraction forces that will eventually aggregate. This phenomenon is not only contributed by the surfactant role but is also due to the SN amount.
In order to verify the optimum formulation, the nano-cosmeceuticals using the optimal ingredient and homogenization level were formulated and analyzed and the results were statistically compared to the predicted values of the mathematical model. The predicted response values and the actual obtained response values for the optimized products were within the range and found to be not statistically different at the 95% confidence level. Based on the optimum formulation, the predicted values of particle size and zeta potential were 136.22 nm and −40.07 mV, respectively. The analysis showed that the nano-cosmeceuticals formulation had the particle size value of 136.35 nm and zeta potential value of −40.2 mV.
This journal is © The Royal Society of Chemistry 2015 |