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Exact analytical solution for the Kissinger equation: Determination of the peak temperature and general properties of thermally activated transformations

机译:基辛格方程的精确解析解:峰值温度的确定和热活化转变的一般性质

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摘要

A key parameter of many transformations when heated at a constant rate is the peak temperature, i.e., the temperature at which the transformation rate is at its maximum. The most universal approach to determine the peak temperature for thermally activated transformations is the Kissinger equation. In this paper, we solve Kissinger equation to deduce the exact dependence of the peak temperature on the heating rate. This analytical solution is based on the Lambert W-function. In addition, an approximate solution is derived that is used to infer general properties of thermally activated processes and to obtain a test to check the validity of Kissinger method
机译:当以恒定速率加热时,许多转变的关键参数是峰值温度,即,转变速率达到其最大值时的温度。确定热激活相变的峰值温度的最通用方法是基辛格方程。在本文中,我们解决了基辛格方程,以推断出峰值温度对加热速率的确切依赖性。该分析解决方案基于Lambert W函数。另外,导出了近似解,该近似解可用于推断热激活过程的一般性质并获得用于检验Kissinger方法有效性的测试

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