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Kinetics of Li4SiO4 based carbon capture

https://doi.org/10.3390/ijms20040928

“Most of the TGA curves are fitted to the double exponential model, which is shown in Equation (5):

y=Aexpk1t+Bexpk2t+C (5)

where y represents the weight gain of Li4SiO4 material after CO2 absorption; k1 and k2 denote two exponential constants for the chemical reaction-controlled stage and the diffusion-controlled stage, respectively; and two pre-exponential factors A and B are the intervals that control the corresponding stages [28].”

Table 1 presents the kinetic parameters of the double exponential model fitted to the reaction between CO2 and Li4SiO4 [28]. As presented in Table 1, the values of k1 are usually one order of magnitude higher than those of k2, and B are always larger than A, indicating that CO2 absorption over the surface of Li4SiO4 controlled by chemical reaction is a rapid process, and CO2 absorption controlled by diffusion occurs in a large interval of time. Thus, CO2 absorption controlled by diffusion is the limiting step hindering the absorption of CO2 by Li4SiO4 [29,30].”

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“Although the double exponential model is widely used due to its simplicity, Ortiz et al. [26] thought that this model was short of the theoretical mechanism to support its fitting with the experimental data. Zhang et al. [27] reported that the Avrami–Erofeev model was relevant to the reaction mechanism of the formation and growth of product crystals, which are shown as Equations (6) and (7):

dα/dt=Kn(1α)[ln(1α)](n1)/(6)
ln[ln(1α)]=lnk+nlnt    (7)

where α refers to the degree of conversion; K denotes the kinetic constant; k equals to Kn; and n is the kinetic parameter; t represents the time. Equation (7) is an equation of a straight line with slope n in the coordinates ln (−ln (1 − α)) vs. ln t. If the value of n is higher than 1, the absorption reaction is controlled by the formation and growth of product crystals. When n equals to 0.5 approximately, the absorption reaction is controlled by the diffusion of ions [31].

As illustrated in Figure 7, the curves of Avrami–Erofeev model look similar to TGA curves obtained from 550 to 700 °C, and the rapid chemical reaction-controlled stage and the slow diffusion-controlled stage can be easily distinguished at every temperature. Additionally, Zhang et al. [27] reported that the Avrami–Erofeev model suited the regeneration process of Li4SiO4 material, and the entire regeneration process was controlled by the rate of the formation and growth of product crystals, which was also confirmed by Xiang et al. [32]. Thus, the Avrami–Erofeev model is more suitable for CO2 absorption by Li4SiO4.”
7
Figure 7. Fit of kinetic experimental data by the Avrami–Erofeev model [27].”

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