Kinetic study of anti-HIV drugs by thermal decomposition analysis

Kinetic study by thermal decomposition of antiretroviral drugs, efavirenz (EFV) and lamivudine (3TC), usually present in the HIV cocktail, can be done by individual adjustment of the solid decomposition models. However, in some cases, unacceptable errors are found using this methodology. To circumve...

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Veröffentlicht in:Journal of thermal analysis and calorimetry 2017-01, Vol.127 (1), p.577-585
Hauptverfasser: Ferreira, B. D. L, Araujo, B. C. R, Sebastião, R. C. O, Yoshida, M. I, Mussel, W. N, Fialho, S. L, Barbosa, J
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Sprache:eng
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Zusammenfassung:Kinetic study by thermal decomposition of antiretroviral drugs, efavirenz (EFV) and lamivudine (3TC), usually present in the HIV cocktail, can be done by individual adjustment of the solid decomposition models. However, in some cases, unacceptable errors are found using this methodology. To circumvent this problem, here is proposed to use a multilayer perceptron neural network, with an appropriate algorithm, which constitutes a linearization of the network by setting weights between the input layer and the intermediate one and the use of kinetic models as activation functions of neurons in the hidden layer. The interconnection weights between that intermediate layer and output layer determine the contribution of each model in the overall fit of the experimental data. Thus, the decomposition is assumed to be a phenomenon that can occur following different kinetic processes. In investigated data, the kinetic thermal decomposition process was best described by R sub(1) and D sub(4) models for all temperatures to EFV and 3TC, respectively. The residual error of adjustment over the network is on average 10 super(3) times lower for EFV and 10 super(2) times lower for 3TC compared to the best individual kinetic model. These improvements in physical adjustment allow detailed study of the process and therefore a more accurate calculation of the kinetic parameters such as the activation energy and frequency factor. It was found \(E_{\text{a}} = 75.230\,{\text{kJ}}\,{\text{mol}} super({ - 1})\) and \(\ln \left( A \right) = 3.2190 \times 10 super({ - 16}) \,{\text{s}} super({ - 1})\) for EFV and \(E_{\text{a}} = 103.25\,{\text{kJ}}\,{\text{mol}} super({ - 1})\) and \(\ln \left( A \right) = 2.5587 \times 10 super({ - 3}) \,{\text{s}} super({ - 1})\) for 3TC.
ISSN:1388-6150
1588-2926
1572-8943
DOI:10.1007/s10973-016-5855-2