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MODELING CHAR OXIDATION AS A FUNCTION OF PRESSURE ...

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While much research has been conducted on char oxidation at atmospheric<br />

pressure, relatively few char oxidation experiments have been conducted at elevated<br />

pressures. Among these experiments, drop tube experiments and TGA (or fixed-bed)<br />

experiments have provided the most useful kinetic data for char oxidation at elevated<br />

pressures. Other high pressure experiments, such as pressurized, fluidized bed<br />

combustion, are less helpful in providing kinetic data due to the complex flow patterns<br />

involved.<br />

A global n-th order rate equation is often used to model char oxidation rates at<br />

atmospheric pressure. The global n-th order approach, however, was recently shown to<br />

be inadequate in modeling char oxidation rates when total pressure is varied (Monson,<br />

1992; Monson et al., 1995). It is generally thought that in order to model the effects of<br />

total pressure over a broad temperature range, an intrinsic modeling approach (i.e., pore<br />

diffusion effects are accounted for explicitly) is required, and a Langmuir-Hinshelwood<br />

type expression is needed (Essenhigh, 1988; Essenhigh, 1991; Banin et al., 1997; Du et<br />

al., 1991; Croiset et al., 1996). A Langmuir-Hinshelwood type expression can reflect the<br />

physical processes involved in the carbon-oxygen reaction and thus hold more potential in<br />

modeling char oxidation rates at elevated pressures. A significant challenge of using a<br />

Langmuir-Hinshelwood type expression lies in accounting for the pore diffusion effects in<br />

a numerically economic manner. Methods of accounting for pore diffusion effects on<br />

such rate expressions will be explored in this project.<br />

Organization of this Dissertation<br />

First, literature pertinent to high pressure char oxidation is presented in Chapter 2.<br />

The objective and approach used in this study are explained in Chapter 3. Analytical<br />

expressions are developed to accurately predict the effectiveness factors for m-th order<br />

rate equations and the Langmuir rate equation in Chapter 4. Some theoretical<br />

developments related to high pressure char oxidation are presented in Chapter 5. Next,<br />

2

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