首页> 外文期刊>Thermochimica Acta: An International Journal Concerned with the Broader Aspects of Thermochemistry and Its Applications to Chemical Problems >Estimating errors in the determination of activation energy by advanced nonlinear isoconversional method applied for thermoanalytical measurements performed under arbitrary temperature programs
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Estimating errors in the determination of activation energy by advanced nonlinear isoconversional method applied for thermoanalytical measurements performed under arbitrary temperature programs

机译:估算在任意温度课程中施加的高级非线性异组方法测定激活能量的误差

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摘要

In a previous paper (Thennochim. Acta 670 (2018) 1-6) it was shown that the estimation of errors (Delta E) in the determination of apparent activation energies (E) determined by a nonlinear isoconversional method applied for thermoanalytical measurements performed under constant heating rates involves the following successive steps: (1) the determination of Fisher confidence interval (Delta E-F) for confidence level of 95 % by applying the procedure suggested by Vyazovkin and Wight, and (2) the application of the relation: Delta E = 0.2447 x Delta E-F + 0.00037 x (Delta E-F)(2). The check of this procedure when using advanced nonlinear incremental isoconversional method (A-NL method) suggested by Vyazovkin is applied for thermoanalytical data under arbitrary temperature programs has been performed for: simulated sinusoidal modulated data, thermogravimetric (TG) data for thermal decomposition of a sort of high density polyethylene (HDPE) under quasi-isothermal conditions, and TG data corresponding to thermal decomposition of a sort of low density polyethylene under arbitrary temperature programs. It has been concluded that the suggested procedure for estimating the error in E evaluation based on above relationship is also applicable when A-NL method is used for kinetic analysis of thermoanalytical data recorded under arbitrary temperature programs.
机译:在先前的论文中(ThenoChim。Acta 670(2018)1-6)表明,误差(Delta e)在测定由施加的热分析测量的非线性异组方法测定的表观激活能量(e)中的测定恒定的加热速率涉及以下连续步骤:(1)通过应用Vyazovkin和Wight建议的程序的程序来确定Fisher置信区间(Delta EF)的置信水平95%,以及(2)该关系的应用:Delta E = 0.2447 x Delta EF + 0.00037 x(Delta EF)(2)。在使用Vyazovkin建议的使用高级非线性增量等Inoconversion方法(A-NL方法)在任意温度节目下应用Vyazovkin的A-NL方法,用于:模拟正弦调制数据,用于热分解的热分解(TG)数据在准等温条件下的一种高密度聚乙烯(HDPE),以及在任意温度方案下对应于一种低密度聚乙烯的热分解的TG数据。得出的结论是,当A-NL方法用于任意温度计划记录的热分析数据的动力学分析时,还适用于估算基于上述关系的E评估误差的建议程序。

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