2020
DOI: 10.1021/acs.iecr.0c05032
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Liquid–Solid Mass Transfer in Adsorption Systems—An Overlooked Resistance?

Abstract: In liquid–solid adsorption, fluid film diffusion is typically faster than intraparticle diffusion, especially for microporous adsorbents. However, fluid film diffusion might play a significant role in the overall rate of the process for mesoporous–macroporous and non-porous solids. In most adsorption modeling studies, the fluid film diffusion step is typically ignored, which is not always justified. This article critically discusses the theory behind the liquid–solid mass-transfer coefficient in stirred vessel… Show more

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Cited by 57 publications
(30 citation statements)
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References 62 publications
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“…Finally, a comparison of the values of surface diffusion and pores transport resistances through values highlights that both intraparticle mechanisms are relevant (cf. also the discussion reported in Inglezakis et al) …”
Section: Resultssupporting
confidence: 68%
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“…Finally, a comparison of the values of surface diffusion and pores transport resistances through values highlights that both intraparticle mechanisms are relevant (cf. also the discussion reported in Inglezakis et al) …”
Section: Resultssupporting
confidence: 68%
“…both intraparticle mechanisms are relevant (cf. also the discussion reported in Inglezakis et al) 47. 3.5.…”
supporting
confidence: 62%
See 1 more Smart Citation
“…According to the solid–liquid mass-transfer model, the mass-transfer rate is expressed by Fick’s second law q t = D normals r 2 · r ( r 2 · q r ) q t = 3 r normalp 3 · 0 r p q · r 2 normald r where q is the local concentration, t is the time, D s is the diffusion coefficient, r is the radial coordinate, q t is the concentration at time t , and r p is the radius. Based on the above analysis, the Biot (Bi) number is presented, which is a measure of the mass-transfer resistance normalB normali = k normalf · r normalp D normals · m normals where k f is the mass-transfer coefficient and m s is the ratio between solid mass and liquid volume. The ultrasound process can compress the liquid volume to increase the value of the variable m s so that the mass-transfer resistance is reduced.…”
Section: Resultsmentioning
confidence: 99%
“…To characterize the model behavior, the Biot number ( Bi ) expression was used and is given by Inglezakis et al 50: trueBi= knormalf R Dnormalp …”
Section: Model Developmentmentioning
confidence: 99%