Mixing Cell Models for the Separation and Recovery of Metals. Flow with Multiple Reactions in Porous Media. (5ddece34-708d-4dba-bf5b-3e6707d142ec)

The Minerals, Metals and Materials Society
KNona C. Liddell
Organization:
The Minerals, Metals and Materials Society
Pages:
13
File Size:
477 KB
Publication Date:
Jan 1, 1996

Abstract

"Many metal recovery processes involve heterogeneous reactions in porous media accompanied by fluid flow and mass transfer. Modeling such systems is difficult because of the number of rate processes involved and is complicated even further by effects due to the structure of the porous medium. Data on even bulk properties of the medium are often severely limited or unavailable. For many such systems, a cell model may provide an attractive alternative to models based on transport mechanisms in a differential volume. A cell model requires less input data and is computationally efficient. Identical residence time distributions can be obtained with models of both types, and both allow conversion and concentration profiles and histories to be calculated. The formulation and properties of cell models for metals recovery are described in detail.INTRODUCTIONSubsurface mineral leaching, metal ion recovery and environmental remediation are significant modeling challenges. They involve one-, two-, or three-dimensional reactive flow in multi reaction open systems. Dissolution, adsorption, and ion exchange occur at reactive mineral surfaces, and these heterogeneous reactions are accompanied by acid-base, complexation, and redox reactions in the solution phase.Two approaches have been taken to reactive flow problems in geologic media: mixing cell and transport models. Mixing cell models, the subject of this review, are based on a network of connected cells, each with a specified number of input and output streams. Mixing cells are assumed to have no internal solute concentration gradients, that is, each cell behaves like a well-stirred tank. Gradients are represented by step changes between connected cells; this results in a model that is spatially discretized at the outset. Different methods of discretizing the model equations are considered more fully below. Although this is not strictly necessary, it has usually been assumed in subsurface flow applications that all cells in the network have the same volume and identical initial properties."
Citation

APA: KNona C. Liddell  (1996)  Mixing Cell Models for the Separation and Recovery of Metals. Flow with Multiple Reactions in Porous Media. (5ddece34-708d-4dba-bf5b-3e6707d142ec)

MLA: KNona C. Liddell Mixing Cell Models for the Separation and Recovery of Metals. Flow with Multiple Reactions in Porous Media. (5ddece34-708d-4dba-bf5b-3e6707d142ec). The Minerals, Metals and Materials Society, 1996.

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