MATHEMATICAL MODELING OF POROUS ADSORPTION LAYERS USED IN A MEMBRANOUS GAS SEPARATION

Authors

  • Zhanat Umarova Department of Information Systems, South Kazakhstan State University, Tauke Khan avenue, 5, Shymkent, Kazakhstan
  • Anar Makhatova Department of Computer Science, South Kazakhstan State University, Baytursinov street, 5, Shymkent, Kazakhstan
  • Aiman Kozhabekova Department of Computer Science, South Kazakhstan State University, Baytursinov street, 5, Shymkent, Kazakhstan
  • Darkhan Ydyrysbayev Department of Computer Science, South Kazakhstan State University, Baytursinov street, 5, Shymkent, Kazakhstan
  • Gairatzhan Mavlankulov Department of Communication Technology and Network, Universiti Putra Malaysia, 43400 UPM, Serdang, Selangor D.E., Malaysia

DOI:

https://doi.org/10.11113/jt.v78.8322

Keywords:

Modeling, porous adsorption layers, porousness, substance flow, membranes, ultrafiltration

Abstract

The article considers the analysis of the membrane surface resistance influence on a mass transfer intensity. Objective of the analysis was to develop approaches for engineering calculation of the process. The article carries out analysis of modern approaches for description of different porous adsorption layers’ structure and offers new models of porous adsorption layers used in a membranous gas separation modeling as well.

References

Dytnersky, Y. I., Brykov, V. P., & Kagramov, G. G. 1991. Membrane separation of gases. Khimia, Moscow.

Smirnov, A. V., Bartov, A. S., & Smirnova, O. D. 2007. Probabilistic Approach To Evaluating The Coefficient Of Separation Of Individual Ions From Multicomponent Mixtures On Nanofiltering Membranes. Russian Journal of Physical Chemistry A. 81: 463-468.

Denisyuk, E. Y., & Volkova, E. R. Influence Of The Thermodynamic Quality Of The Solvent On The Kinetics Of Swelling Of Polymer Networks. Vys. Soed. A. 45: 1160-1168.

Umarova, Z. 2011. Algorithm for Solving the Model of Multistage Hollow Fiber Membrane Systems and the Identification of Model Parameters. In Informatics Engineering and Information Science. 466-476. Springer Berlin Heidelberg.

Higuchi, T. 1988. Approach To An Irregular Time Series On The Basis Of The Fractal Theory. Physica D: Nonlinear Phenomena, 31(2); 277-283.

Dukhin, S. S., Churaev, N. V., Shilov, V. N., & Starov, V. M. 1988. Modeling Problems Of The Reverse-Osmosis Process. Uspekhi KhimiI. 57(6): 1010-1030.

Umarova, Z., Botayeva, S., Yegenova, A., & Usenova, A. 2015. Mathematical Model And Calculation Algorithm Of Micro And Meso Levels Of Separation Process Of Gaseous Mixtures In Molecular Sieves. In International Conference On Mathematics, Engineering And Industrial Applications 2014 (Icomeia 2014). 1660: 070035). AIP Publishing.

Baker, R. W. 2000. Membrane Technology. John Wiley & Sons

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Published

2016-04-18

Issue

Vol. 78 No. 4-4: Mathematics ,Computer Science, IT, Computation Life Science and Application Vol. 2

Section

Science and Engineering

License

Copyright of articles that appear in Jurnal Teknologi belongs exclusively to Penerbit Universiti Teknologi Malaysia (Penerbit UTM Press). This copyright covers the rights to reproduce the article, including reprints, electronic reproductions, or any other reproductions of similar nature.

How to Cite

MATHEMATICAL MODELING OF POROUS ADSORPTION LAYERS USED IN A MEMBRANOUS GAS SEPARATION. (2016). Jurnal Teknologi, 78(4-4). https://doi.org/10.11113/jt.v78.8322