Santana Naienne da Silva, Monteiro Sergio Neves, Silva Tatiana Carestiato da, Mothé Michelle Gonçalves
Department of Organic Processes, School of Chemistry, Federal University of Rio de Janeiro, Rio de Janeiro 21941909, Brazil.
Department of Science and Technology, Military Engineering Institute, Rio de Janeiro 22290270, Brazil.
Foods. 2025 Mar 31;14(7):1233. doi: 10.3390/foods14071233.
In this study, the decomposition processes of tabletop sweeteners based on steviol glycosides were investigated to determine the kinetic parameters of activation energy (E) and the logarithm of the pre-exponential factor (ln A) based on the converted fraction (α). These parameters were assessed using the Friedman and Ozawa-Flynn-Wall isoconversion methods with the NETZSCH Kinetics Neo software and the Model Free package. This study also aimed to explore the probable mechanism of the thermal decomposition of these materials. The thermal degradation of the samples was carried out in a temperature range of 150 to 400 °C under nitrogen flow, with heating rates of 5, 10, and 20 °C min. The results indicated that both stevioside and steviol glycoside (E3) samples require higher energy to initiate their decomposition. Furthermore, the samples based on steviol glycosides exhibited distinct probable decomposition mechanisms: a model of two consecutive reactions followed by two competitive reactions for stevioside (FnFnFnFn model), three consecutive stages for the steviol glycoside sample (FnCnFn model), two consecutive stages for the steviol glycoside + erythritol sample (FnCn model), and three consecutive stages for the steviol glycoside + xylitol sample (FnFnFn model).
在本研究中,对基于甜菊糖苷的桌面甜味剂的分解过程进行了研究,以根据转化率(α)确定活化能(E)和指前因子对数(ln A)的动力学参数。使用NETZSCH Kinetics Neo软件和无模型软件包,通过Friedman和Ozawa-Flynn-Wall等转化率方法对这些参数进行了评估。本研究还旨在探索这些材料热分解的可能机制。样品的热降解在150至400°C的温度范围内,在氮气流下进行,加热速率分别为5、10和20°C/分钟。结果表明,甜菊糖苷和甜菊醇糖苷(E3)样品都需要更高的能量来引发其分解。此外,基于甜菊醇糖苷的样品表现出不同的可能分解机制:甜菊糖苷为两个连续反应后接两个竞争反应的模型(FnFnFnFn模型),甜菊醇糖苷样品为三个连续阶段(FnCnFn模型),甜菊醇糖苷+赤藓糖醇样品为两个连续阶段(FnCn模型),甜菊醇糖苷+木糖醇样品为三个连续阶段(FnFnFn模型)。