Predicting membrane flux decline from complex mixtures using flow-field flow fractionation measurements and semi-empirical theory

Water Science and Technology

Volumn 51, Issue 6-7, 2005, Pages 85-92

  Pellegrino, John ^a   Wright, S ^b   Ranvill, J ^c   Amy, G ^a  

^a UCB 450   (United States)

^b U S ARMY   (United States)

^c Department of Geology and Geological Engineering   (United States)

Author keywords

Flow fractionation; Fouling; Membrane flux; Residence time distribution

Indexed keywords

BOUNDARY LAYERS; COLLOIDS; FLUXES; FOULING; HYDRODYNAMICS; IONIC STRENGTH; PROBABILITY; PROTEINS; ULTRAFILTRATION;

FLOW-FIELD FLOW FRACTIONATION (FI-FFF); FLUX DECLINE MODEL; LAMINAR-FLOW HYDRODYNAMIC CONDITION;

MEMBRANES;

CELLULOSE; SILICON DIOXIDE; SOLVENT; WATER;

MEMBRANE; PERFORMANCE ASSESSMENT;

ADSORPTION; ADVECTION; ARTICLE; BIOFOULING; COMPLEX FORMATION; CONCENTRATION RESPONSE; CONTROLLED STUDY; CORRELATION COEFFICIENT; CROSSFLOW FILTRATION; DIFFUSION; DISPERSION; EXPERIMENTAL DESIGN; FIELD FLOW FRACTIONATION; FILTER CAKE; HYDRODYNAMICS; IONIC STRENGTH; LAMINAR FLOW; MEASUREMENT; MEMBRANE FILTER; MEMBRANE RESISTANCE; MEMBRANE TRANSPORT; PARTICLE SIZE; POLARIZATION; PREDICTION; PROBABILITY; PROCESS TECHNOLOGY; SOLUTE; STEADY STATE; THEORETICAL MODEL; VARIANCE; VELOCITY;

EID: 21244479336     PISSN: 02731223     EISSN: None     Source Type: Journal    
DOI: 10.2166/wst.2005.0625     Document Type: Article

References (5)

1. Fogler, H.S. (1986). Elements of chemical reaction engineering. Prentice-Hall, Englewood Cliffs, NJ, USA, Chapter 13 - Distributions of residence times for chemical reactors.
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5. Suslov, S.A. and Roberts, A.J. (1999). Advection-dispersion in symmetric field-flow fractionation channels. Journal of Mathematical Chemistry, 26, 27-46.