2011
DOI: 10.1016/j.seppur.2010.11.006
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Dynamic simulation of multicomponent gas separation by hollow-fiber membrane module: Nonideal mixing flows in permeate and residue sides using the tanks-in-series model

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Cited by 69 publications
(26 citation statements)
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“…Katoh et al [7] developed a simulation model to examine the unsteady-state behaviors of hollow-fiber membrane modules for multi component gas separation. They considered the nonideal mixing flows in the permeate and residue sides by using a tanks-in-series model.…”
Section: Hollow Fibermentioning
confidence: 99%
“…Katoh et al [7] developed a simulation model to examine the unsteady-state behaviors of hollow-fiber membrane modules for multi component gas separation. They considered the nonideal mixing flows in the permeate and residue sides by using a tanks-in-series model.…”
Section: Hollow Fibermentioning
confidence: 99%
“…In this work membrane separation is simulated based on the models and equations given by Katoh et al [10] and Coker et al [9]. These simulations model the gas separation of hollow fiber membranes operated in a counter-current flow pattern.…”
Section: Membrane Separationmentioning
confidence: 99%
“…(4) and (5). Also, J i, j, n refers to the volumetric flow rate of component i between tanks j and n. In this model it is assumed that there is no pressure drop on the retentate side and on the permeate side the pressure change can be calculated using the Hagen-Poiseuille equation [9,10,15].…”
Section: Membrane Separationmentioning
confidence: 99%
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“…Makaruk and Harasek [20] presented a model for multicomponent permeation established on the finite difference Gauß-Seidel method, and the solution was stabilized by adjusting a relaxation factor in case of problems with convergence. Katoh et al [21] developed a tanks-in-series model to consider non-ideal mixing flows and an applied relaxation model as a steady computational procedure to solve the governing differential equations. The numerical technique of is a combination of improved Powell hybrid algorithms, the L'Hospital's rule, the Gear's BDF method, and secant method.…”
Section: Introductionmentioning
confidence: 99%