首页> 外文期刊>Thermochimica Acta: An International Journal Concerned with the Broader Aspects of Thermochemistry and Its Applications to Chemical Problems >Kinetic approach of multi-step thermal decomposition processes of iron(III) phosphate dihydrate FePO4 center dot 2H(2)O
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Kinetic approach of multi-step thermal decomposition processes of iron(III) phosphate dihydrate FePO4 center dot 2H(2)O

机译:二水合磷酸铁(III)FePO4中心点2H(2)O的多步热分解动力学

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In this study, we have reinvestigated the thermal decomposition kinetics of iron(III) phosphate dihydrate FePO4 center dot 2H(2)O in air atmosphere by TG/DTG and DTA techniques using non-isothermal experiments. The apparent activation energy E-alpha was determined by the differential and integral isoconversional methods and suggested that the decomposition reaction is complex and follows multi-step processes. A mathematical deconvolution technique using Fraser-Suzuki equation was applied to the DTG curves and allowed the separation of two distinct processes. The apparent activation energies determined by the isoconversional Friedman's method were 93.05 +/- 3.80 kJ mol(-1) and 73.41 +/- 3.14 kJ mol(-1) for the first and second process respectively. Using Malek's procedure for each process, the characteristics of y(alpha) and z(alpha) functions showed that the kinetic reaction follows the Johnson-Mehl-Avrami model (JMA(n)). One-dimensional nucleation and growth mechanism occurred firstly with f(alpha(1))= 1.272(1 - alpha(1))[-In(1 - alpha(1))]((1-1/1.272)) and pre-exponential factor A(1) = 9.11 x 10(10) min(-1). After 27% of total conversion, a two-dimensional nucleation and growth mechanism becomes predominant with f(alpha(2))= 2.306(1 - alpha(2))[-In(1 - alpha(2))] ((1-1/2.306)) and A(2) =1.28 x 10(8) min(-1). It was concluded that the two decomposition processes of FePO4 center dot 2H(2)O are closely interrelated and thus neglected the first process leads to incoherent results. (C) 2015 Elsevier B.V. All rights reserved.
机译:在这项研究中,我们通过TG / DTG和DTA技术,使用非等温实验,重新研究了磷酸铁二水合物FePO4中心点2H(2)O在空气中的热分解动力学。表观活化能E-alpha是通过微分和积分等转换方法确定的,表明分解反应很复杂,并且遵循多步过程。将使用Fraser-Suzuki方程的数学解卷积技术应用于DTG曲线,并允许分离两个不同的过程。通过等转换弗里德曼方法确定的表观活化能在第一和第二过程中分别为93.05 +/- 3.80 kJ mol(-1)和73.41 +/- 3.14 kJ mol(-1)。使用Malek的过程的每个过程,y(alpha)和z(alpha)函数的特征表明,动力学反应遵循Johnson-Mehl-Avrami模型(JMA(n))。一维成核和生长机制首先出现于f(alpha(1))= 1.272(1-α(1))[-In(1- alpha(1))]((1-1 / 1.272))且先于-指数因子A(1)= 9.11 x 10(10)min(-1)。在总转化率达到27%之后,二维成核和生长机制占主导地位,其中f(alpha(2))= 2.306(1- alpha(2))[-In(1- alpha(2))]((1 -1 / 2.306))和A(2)= 1.28 x 10(8)min(-1)。结论是,FePO4中心点2H(2)O的两个分解过程密切相关,因此被忽略的第一个过程导致结果不一致。 (C)2015 Elsevier B.V.保留所有权利。

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