The Kinetics of Polymer Adsorption in Transport Through Porous Media: Basic Theory

A polymer transport and kinetic adsorption model is developed and applied to assist in the understanding of some recent results in polymer flow through porous media. The coupled equations in dimensionless form show that the system is governed by 3 dimensionless numbers, 2 of which are important: the Adsorption number (NAd) and the adsorption Damköhler number (NDa-A). This leads to a wide range of behaviours in terms of the polymer effluent profiles, which are in broad qualitative agreement with experimental observations. The hypothesis is that it is the kinetics of the system (principally NDa-A) that is strongly controlling the experimental observations. The model also predicts that the way to establish if this is true is to conduct a polymer core flood including “shut-in” stages where flow is stopped, then resumed after some period of time, depending on the kinetic adsorption timescale. Preliminary experiments support this, and a following paper will present these experimental results directly simulated using our model.

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Publication Details

Journal
Polymers
Published
2026-09-30
DOI
https://doi.org/10.3390/polym18192394
Primary Topic
Adsorption and biosorption for pollutant removal
Type
article
Field-Weighted Citation Impact
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article

The Kinetics of Polymer Adsorption in Transport Through Porous Media: Basic Theory

Ken Stuart Sorbie, R. S. Seright, Dongmei Wang, Alan Beteta et al.
Polymers
Adsorption and biosorption for pollutant removal
article

The Kinetics of Polymer Adsorption in Transport Through Porous Media: Basic Theory

Ken Stuart Sorbie, R. S. Seright, Dongmei Wang, Alan Beteta, Célia Silva
article en

Abstract

A polymer transport and kinetic adsorption model is developed and applied to assist in the understanding of some recent results in polymer flow through porous media. The coupled equations in dimensionless form show that the system is governed by 3 dimensionless numbers, 2 of which are important: the Adsorption number (NAd) and the adsorption Damköhler number (NDa-A). This leads to a wide range of behaviours in terms of the polymer effluent profiles, which are in broad qualitative agreement with experimental observations. The hypothesis is that it is the kinetics of the system (principally NDa-A) that is strongly controlling the experimental observations. The model also predicts that the way to establish if this is true is to conduct a polymer core flood including “shut-in” stages where flow is stopped, then resumed after some period of time, depending on the kinetic adsorption timescale. Preliminary experiments support this, and a following paper will present these experimental results directly simulated using our model.

PolymersVol. 18(19)
New Mexico Institute of Mining and Technology (US), University of North Dakota (US), Heriot-Watt University (GB), HEF Groupe (France) (FR)
Clean water and sanitation
Openalex Percentile: Top 21%
Adsorption and biosorption for pollutant removal
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The Kinetics of Polymer Adsorption in Transport Through Porous Media: Basic Theory — Ken Stuart Sorbie, R. S. Seright, et al. · Polymers (2026) | TGRS Research Map | TGRS