2020
DOI: 10.1080/1023666x.2020.1819085
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Comparative isoconversional thermal analysis of Artemisia vulgaris hydrogel and its acetates; a potential matrix for sustained drug delivery

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Cited by 6 publications
(6 citation statements)
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“…From Figure 14 and Figure 15 and Table 2 , it can be seen that gel 1 and gel 2 showed two significant weight losses, while gel 3 and gel 4 showed almost one weight loss. This shows that the thermal stability of gel 3 and gel 4 is higher than that of gel 1 and gel 2 [ 43 , 53 ]. This is because the higher the degree of polymerization, the more hydrogen bonding, the stronger the force and the higher the relative weight loss temperature [ 45 ].…”
Section: Resultsmentioning
confidence: 99%
“…From Figure 14 and Figure 15 and Table 2 , it can be seen that gel 1 and gel 2 showed two significant weight losses, while gel 3 and gel 4 showed almost one weight loss. This shows that the thermal stability of gel 3 and gel 4 is higher than that of gel 1 and gel 2 [ 43 , 53 ]. This is because the higher the degree of polymerization, the more hydrogen bonding, the stronger the force and the higher the relative weight loss temperature [ 45 ].…”
Section: Resultsmentioning
confidence: 99%
“…Therefore these multistep processes occur at different E a values relative to α . [ 18 ] The following equation (Equation (2)) was generally believed that this equation can only be applied to one α value, so that single step equation with several specific alpha values was used to determine the kinetics process of degradation. dαdTbadbreak=AeEaRTf(α)\begin{equation}\frac{{d\alpha }}{{dT}} = A{e^{\frac{{ - {E_a}}}{{RT}}}}f(\alpha )\end{equation}…”
Section: Methodsmentioning
confidence: 99%
“…Definite thermal and kinetic parameters were determined through Flynn–Wall–Ozawa (FWO) and Kissinger methods. [ 18 ] Significant kinetic of degradation were determined by model free linear integral technique FWO. The FWO whose non‐graphical shape was given below as Equation (3): lnβbadbreak=lnAEαRgfalse(xfalse)goodbreak−5.331goodbreak−1.052EaRT\begin{equation} ln\beta = \frac{{\ln A{E_\alpha }}}{{Rg(x)}} - 5.331 - 1.052\frac{{{E_a}}}{{RT}}\;\end{equation}where, β represented the heating rate, A was a pre‐exponential factor, E a was the activation energy, R was a general gas constant, T was the absolute temperature at the conversion rate ( α ).…”
Section: Methodsmentioning
confidence: 99%
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“…Isoconversional methods of thermal analysis are based on assuming that the reaction model remains independent of the degree of conversion. Two methods were used in the current work: [33] Kissinger-Akahira-Sunose (KAS, equation (5)) and Flynn-Wall-Ozawa (FWO, equation (6)).…”
Section: Thermal Analysismentioning
confidence: 99%