Instituto de Ciencia de Materiales de Sevilla, C. Américo Vespucio 49, Sevilla 41092, Spain.
J Phys Chem B. 2011 Mar 3;115(8):1780-91. doi: 10.1021/jp110895z. Epub 2011 Feb 8.
The kinetic analysis of complex solid-state reactions that involve simultaneous overlapping processes is challenging. A method that involves the deconvolution of the individual processes from the overall differential kinetic curves obtained under linear heating rate conditions, followed by the kinetic analysis of the discrete processes using combined kinetic analysis, is proposed. Different conventional mathematical fitting functions have been tested for deconvolution, paying special attention to the shape analysis of the kinetic curves. It has been shown that many conventional mathematical curves such as the Gaussian and Lorentzian ones fit kinetic curves inaccurately and the subsequent kinetic analysis yields incorrect kinetic parameters. Alternatively, other fitting functions such as the Fraser-Suzuki one properly fit the kinetic curves independently of the kinetic model followed by the reaction and their kinetic parameters, and moreover, the subsequent kinetic analysis yields the correct kinetic parameters. The method has been tested with the kinetic analysis of complex processes, both simulated and experimental.
涉及同时重叠过程的复杂固态反应的动力学分析具有挑战性。提出了一种方法,该方法涉及从线性升温速率条件下获得的整体差示动力学曲线中解卷积各个过程,然后使用组合动力学分析对离散过程进行动力学分析。已经测试了不同的常规数学拟合函数进行解卷积,特别注意了动力学曲线的形状分析。结果表明,许多常规数学曲线(例如高斯和洛伦兹曲线)对动力学曲线的拟合不准确,随后的动力学分析得出的动力学参数也不准确。相反,其他拟合函数(例如弗雷泽-铃木(Fraser-Suzuki)函数)可以正确拟合动力学曲线,而与所遵循的反应动力学模型无关,并且其动力学参数也无关,此外,随后的动力学分析得出了正确的动力学参数。该方法已通过对复杂过程(包括模拟和实验)的动力学分析进行了测试。