Membrane Transport Modeling
A special issue of Membranes (ISSN 2077-0375). This special issue belongs to the section "Membrane Physics and Theory".
Deadline for manuscript submissions: closed (30 June 2017) | Viewed by 31627
Special Issue Editor
Interests: ion-exchange and liquid membranes; membrane applications in passive sampling; flow analysis; water treatment; chemical sensing; synthesis of metal nanoparticles
Special Issues, Collections and Topics in MDPI journals
Special Issue Information
Dear Colleagues,
Nearly a century ago, Daynes (1920) and Sakai (1922) pioneered the analysis of unsteady-state diffusive transport in single sheets and laminates. Since then, applied scientists have paired conservation equations with Fick’s Law and other phenomenological relations to formulate mathematical models of steady-state and unsteady-state membrane processes, designed experiments to test them, and extracted parameters from the data. Validated models have enabled rational design of a wide array of membrane-based industrial, biomedical and environmentally protective processes and devices.
In recent years, the rapid growth in digital computation capacity and the availability of Molecular Dynamics (MD) software have spurred microscopic transport modeling – the á priori prediction of permeation rates based on rigorous calculation of the specific interactions of various membrane materials with atoms, ions and molecules.
This Special Issue will focus on recent progress in the development and practical application of (a) microscopic membrane transport models; (b) macroscopic membrane transport models which account for the coupling of permeation to, or dependence of permeance and selectivity upon, factors including but not limited to: chemical reactions, heat and viscoelastic effects, electrical and other force fields, external transport resistances and membrane heterogeneity; and (c) mathematical analyses which facilitate inference of model parameters from experimental data.
Daynes, H.A. (1920) “The process of diffusion through a rubber membrane,” Proc. Royal Soc. London A, 97, 285-307.
Sakai, S. (1922) “Linear conduction of heat through a series of connected rods,” Sci. Rep. Tohoku Imperial Univ., Ser. I (Math, Phys., Chem.), 11, 351- 378.
Research articles as well as reviews are invited. If you are uncertain of the suitability of your work to this Special Issue, I encourage you to contact me directly ([email protected]).
Dr. Jerry H. Meldon
Guest Editor
Manuscript Submission Information
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Keywords
- Membrane transport
- Mathematical model
- Model
- Mass balances
- Fick’s Law
- Permeation
- Permeance
- Selectivity
- Computational capacity
- Phenomenological relations
- Sheets
- Laminates
- Unsteady-state
- Steady-state
- Processes
- Devices
- Modeling
- Macroscopic
- Microscopic
- Molecular Dynamics software
- Model development
- Model validation
- Experiments
- Parameters
- Rational design
- á priori prediction
- Materials
- Atoms
- Ions
- Molecules
- Interactions
- Coupling
- Chemical reactions
- Heat effects
- Electrical fields
- Force fields
- External transport resistance
- Heterogeneity
- Analyses
- Experimental Data
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