CS with 82% degree of deacetylation was obtained from India Sea Foods, Kochi, Kerala, India. Ethylene-co-vinyl acetate (EVA-40) (vinyl acetate content 40%) was procured from Sreenivasa polymers, Chennai, India. Other chemicals such as aniline (Merck), ammonium persulfate (APS) (Merck), hydrochloric acid (HiMedia Laboratories), and acetic acid (Spectrum reagents and Chemicals, Cochin) of AR grade were used as such.
2.1. Mechanical studies
From the stress-strain anaylsis tensile strength, elongation at break and Young’s modulus were determined. Tensile properties of dumb shell shaped specimens of EVA and the composites were evaluated using a ‘Shimadzu Autograph AG-X series’ Universal Testing Machine (UTM) at a cross-head speed of 50 mm/min. The length between the jaws at the start of each test was fixed to 40 mm. All tensile data were obtained for three replicates specimens and averaged data are included into the final results. A digital thickness gauge was used to measure the thickness of the narrow portion of the specimen.
2.2. Dielectric Studies
Dielectric measurements were carried out using a GmBH Alpha impedance analyzer by Novo-Control Technologies at room temperature. The dielectric measurements were collected over a wide range of frequency (10 − 2 to 10 7 Hz).
2.3. Kinetic evaluation using thermogravimetric analysis
One of the key aspects that help determine the characteristic of the developed materials is the assessment of the Arrhenius parameters and kinetics. The International Confederation for Thermal Analysis and Calorimetry (ICTAC) tender recommendations for the evaluation of kinetic parameters using the data acquired by thermal methods of analysis [10]. Literatures show that the isoconversional methods can give significant activation energy values in the wide range of conditions. The decomposition features of the composites were studied using a Hitachi STA 7200 thermogravimetric analyzer (TGA). In order to predict the kinetic and thermodynamic parameters two model free isoconversional methods were employed by making a number of patterns at different heating rates (β) ie, β = dT/dt = constant. The extent of conversion (α) was derived from the data of weight loss using the reported methods [11]. Among the two techniques employed Friedman uses the differential route and the other, Kissinger-Akahira-Sunose (KAS), uses the integral route to calculate the kinetic parameters.
Friedman’s (FR) method applies the logarithm of conversion rate as a function of the reciprocal temperature at different degrees of conversion and can be represented as,
$$\:\text{ln}\left[\begin{array}{c}d\alpha\:\\\:\stackrel{-}{\text{d}\text{t}}\end{array}\right]=\text{ln}\left[\text{A}\text{f}\left({\alpha\:}\right)\right]-\frac{{E}_{a}}{RT}$$
1
Where, f(α) is the reaction model, α is the conversion rate, Ea is the activation energy (kJ/mol), R is the universal gas constant (8.314 Jmol− 1K− 1).
$$\:-\text{ln}\left(\frac{\beta\:}{{T}^{2}}\right)=\frac{{E}_{a}}{RT}-\text{ln}\left(\frac{AR}{{E}_{a}}\right)$$
2
2.4. Thermodynamic Parameters
Thermodynamic parameters, such as, ΔH, ΔG and ΔS, can be determined using the Ea and A values calculated from FR and KAS methods according to the following equations
ΔH\(\:\:={E}_{a}-RT\) (3)
ΔG = \(\:{E}_{a}+R{T}_{p}{ln}\left(\frac{{K}_{B}{T}_{P}}{hA}\right)\) (4)
ΔS = \(\:\:\frac{\varDelta\:H-\varDelta\:G}{{T}_{P}}\)(5)
where KB (1.3819 x 10–23 J/K) and h (6.6269 x 10–34 Js) are the Boltzmann and Planck constants, respectively. In order to reduce interaction effects, the value Tp (the DTG peak temperature) value was calculated based on the lowest heating rate i.e., 5°C/min [12].