Keywords
Coal, Char, Oxidation, Modeling
Abstract
Char oxidation is often modeled using an mth order intrinsic reaction rate in conjunction with an effectiveness factor to account for intraparticle diffusion of gas species. This approach involves the use of a general modulus (MT) and using the first-order curve of effectiveness factor vs MT. This method was originally referred to as the general asymptotic solution. It has been suggested that a simple Langmuir rate equation is more suitable for modeling the effects of pressure on char reactivity. Therefore, several methods of developing general moduli for the Langmuir rate expression are shown. The general asymptotic solution is most accurate as MT approaches the limits of zero and infinity. However, in the intermediate range of MT (0.2 < MT < 5), the general asymptotic solution exhibits errors of up to -17% error in spherical coordinates and -24% error in Cartesian coordinates. A correction function was constructed to improve the accuracy of predictions in the intermediate range of general modulus for both the mth-order and the Langmuir rate equations. The general asymptotic solution, combined with this correction function, is able to predict the effectiveness factor for all mth-order (0
Original Publication Citation
Hong, J., W. C. Hecker, and T. H. Fletcher, "Improving the Accuracy of Predicting Effectiveness Factors for m-th Order and Langmuir Rate Equations in Spherical Coordinates," Energy and Fuels, 14, 663-670 (2000).
BYU ScholarsArchive Citation
Hong, Jianhui; Hecker, William C.; and Fletcher, Thomas H., "Improving the Accuracy of Predicting Effectiveness Factors for mth Order and Langmuir Rate Equations in Spherical Coordinates" (2000). Faculty Publications. 7049.
https://scholarsarchive.byu.edu/facpub/7049
Document Type
Peer-Reviewed Article
Publication Date
2000
Publisher
American Chemical Society
Language
English
College
Ira A. Fulton College of Engineering
Department
Chemical Engineering
Copyright Status
© 2000 American Chemical Society
Copyright Use Information
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