What is the activation energy of SiO2 oxidation?

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The discussion focuses on calculating the activation energy for the oxidation of silicon dioxide (SiO2) using an Arrhenius plot. The formula k = A e^{-E_a/kT} is used, where the activation energy (E_a) is derived from the slope of the natural logarithm plot of the rate constant. A linear fit to the plot allows for the extraction of E_a, with a note that log10 can also be used with a conversion. Additionally, challenges are mentioned regarding extracting the parabolic constant and intercept from the oxidation time versus thickness graph, specifically in the context of the Deal and Grove model for dry oxygen. Understanding these calculations is crucial for accurately determining the oxidation kinetics of SiO2.
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Hi..
How to calculate the activation energy of oxidation of Si. For example, from the Arrhenius plot (parabolic constant versus 1000/T (K-1)).
 
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If you have an Arrhenius plot of the rate constant, it's pretty simple. You have
k = A e^{-E_a/kT}
Take the logarithm, which is what you plot:
ln(k) = ln(A) -E_a/kT
So the activation energy is proportional to the slope of the plot, which means you just do a linear fit and multiply the slope by a constant. Note that sometimes people plot log10(k) instead of the natural logarithm, but you can deal with that by applying the change of base formula.
 
Thank you very much..
So far, I have difficulties to extract the parabolic constant and intercept of the graph (t/xo+t1) vs xo), where t is oxidation time, xo is thickness and t1 is the time value after extrapolating the curve of oxidation time vs thickness (refer to deal and grove) model. This equation is for the dry oxygen case.
 
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