Abstract
In this work, the film–pore diffusion model was applied to the adsorption of phenol onto peanut shell activated carbon in a batch stirred vessel. This two-resistance model was applied to predict the phenol concentration decay curves for different initial phenol concentrations, carbon particle sizes and dosages. The predicted concentration decay curves were compared with the experimental findings. The optimum best-fit values of the external mass-transfer coefficient and effective diffusion coefficients were found by minimizing the difference between the experimental and model-predicted phenol solution concentration. It was found that, under the experimental conditions employed in this study, the influence of the external mass-transfer resistance was low. A single value of the mass transport coefficient, kf, of (4.8 ± 1.3) × 10−3 (cm/s) described the whole range of system conditions. The difference between the corresponding values of the effective diffusivity, Deff, was not statistically significant. Consequently, a constant value of the effective pore diffusivity of (4.1 ± 0.4) × 10−6 (cm2/s) was sufficient to provide an accurate correlation of the decay concentration curve.
Highlights
It is widely recognized that adsorption is one of the more important processes for wastewater treatment
We published a study of the kinetics of phenol removal from aqueous solution onto peanut shell acid activated carbon (Gonzo and Gonzo 2005) where several simple models were tested
We explained the adsorption mechanism by means of a pseudo-second-order rate equation which gave an excellent fit to the experimental values
Summary
It is widely recognized that adsorption is one of the more important processes for wastewater treatment. It was shown that the equilibrium capacities obtained from the pseudo-second-order model agreed very well with those found with the experimental Freundlich isotherm (Gonzo and Gonzo 2005). It was demonstrated that neither the pseudo-first-order rate equation (Tseng et al 2003), the intraparticle diffusion model nor the Elovich adsorption equation (Aharoni and Tompkins 1970) were capable of describing the rate and extent of phenol adsorption onto an activated carbon particle. Many two-resistance diffusion models exist which describe adsorption processes with varying accuracy (Inglezakis and Poulopoulos 2006; Al-Duri 1996; Choy et al 2004). The aim of the present work was to apply the film–pore diffusion model (film mass-transfer resistance and pore diffusion) to predict the concentration versus time decay curves in batch adsorbers
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