2005
DOI: 10.1016/j.ces.2005.01.025
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Detailed modeling of hydrodynamics, mass transfer and chemical reactions in a bubble column using a discrete bubble model

Abstract: A 3D discrete bubble model is adopted to investigate complex behavior involving hydrodynamics, mass transfer and chemical reactions in a gas-liquid bubble column reactor. In this model a continuum description is adopted for the liquid phase and additionally each individual bubble is tracked in a Lagrangian framework, while accounting for bubble-bubble and bubble-wall interactions via an encounter model. The mass transfer rate is calculated for each individual bubble using a surface renewal model accounting for… Show more

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Cited by 167 publications
(217 citation statements)
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“…Expression (20) can be used in temperature range 290-314 K. Ionic force is calculated according to the following expression (Darmana, et al, 2007): Diffusion coefficient СО 2 in alkali solution is defined according to the following equation (Bobilev, 2003):…”
Section: Methodsmentioning
confidence: 99%
“…Expression (20) can be used in temperature range 290-314 K. Ionic force is calculated according to the following expression (Darmana, et al, 2007): Diffusion coefficient СО 2 in alkali solution is defined according to the following equation (Bobilev, 2003):…”
Section: Methodsmentioning
confidence: 99%
“…[79]. Zhang et al [79] followed a procedure similar to that used by Darmana et al [78], although in this case an E-E approach was used to simulate flow, mass transfer, and chemical reactions in square cross-sectional bubble column [19]. Zhang et al studied physical and chemical absorption of CO 2 bubbles in water and in an aqueous sodium hydroxide (NaOH) solution.…”
Section: Darmana Et Almentioning
confidence: 99%
“…[77,78]. Darmana et al [77,78] used LES with E-L approach to simulate flow, mass transfer, and chemical reaction in flat bubble column. They considered mass transfer, rate in liquid-phase momentum equation and reaction interfacial forces in the bubble motion equation.…”
Section: Darmana Et Almentioning
confidence: 99%
“…Integration in r from the bubble radius r 0 to infinity, and application of mass balance of the gas (pure-CO 2 ), of density ρ g =p g /(R g T), assuming time independence and constant liquid density, as in Darmana et al (2004), yields a simple expression for the total dissolution time, t d :…”
Section: Mathematical Model Of Absorption Ratementioning
confidence: 99%