Thermo-Bioconvection in a Square Porous Cavity Filled by Oxytactic Microorganisms
This paper studies the thermo-bioconvection in a square porous cavity filled by oxytactic microorganisms. The Darcy model with Boussinesq approximation has been used to solve the flow and heat and mass transfer in the porous region. The governing equations formulated in terms of the dimensionless st...
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Published in | Transport in porous media Vol. 103; no. 2; pp. 191 - 205 |
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Main Authors | , |
Format | Journal Article |
Language | English |
Published |
Dordrecht
Springer Netherlands
01.06.2014
Springer Nature B.V |
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Abstract | This paper studies the thermo-bioconvection in a square porous cavity filled by oxytactic microorganisms. The Darcy model with Boussinesq approximation has been used to solve the flow and heat and mass transfer in the porous region. The governing equations formulated in terms of the dimensionless stream function, temperature and concentration have been solved using the finite difference method. Comparison with results from the open literature of the mean Nusselt number for a square cavity filled with a regular porous medium is made. It is shown that the results are in very good agreement. The main objective was to investigate the influence of the traditional Rayleigh number
Ra
= 10, 100, bioconvection Rayleigh number
Rb
= 10, 100, Lewis number
Le
= 1, 10, and Péclet number
Pe
= 0.1, 1 on the fluid flow and heat and mass transfer. Comprehensive analysis of an effect of these key parameters on the Nusselt and Sherwood numbers at the vertical walls has been conducted. |
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AbstractList | This paper studies the thermo-bioconvection in a square porous cavity filled by oxytactic microorganisms. The Darcy model with Boussinesq approximation has been used to solve the flow and heat and mass transfer in the porous region. The governing equations formulated in terms of the dimensionless stream function, temperature and concentration have been solved using the finite difference method. Comparison with results from the open literature of the mean Nusselt number for a square cavity filled with a regular porous medium is made. It is shown that the results are in very good agreement. The main objective was to investigate the influence of the traditional Rayleigh number
Ra
= 10, 100, bioconvection Rayleigh number
Rb
= 10, 100, Lewis number
Le
= 1, 10, and Péclet number
Pe
= 0.1, 1 on the fluid flow and heat and mass transfer. Comprehensive analysis of an effect of these key parameters on the Nusselt and Sherwood numbers at the vertical walls has been conducted. This paper studies the thermo-bioconvection in a square porous cavity filled by oxytactic microorganisms. The Darcy model with Boussinesq approximation has been used to solve the flow and heat and mass transfer in the porous region. The governing equations formulated in terms of the dimensionless stream function, temperature and concentration have been solved using the finite difference method. Comparison with results from the open literature of the mean Nusselt number for a square cavity filled with a regular porous medium is made. It is shown that the results are in very good agreement. The main objective was to investigate the influence of the traditional Rayleigh number Ra = 10, 100, bioconvection Rayleigh number Rb = 10, 100, Lewis number Le = 1, 10, and Peclet number Pe = 0.1, 1 on the fluid flow and heat and mass transfer. Comprehensive analysis of an effect of these key parameters on the Nusselt and Sherwood numbers at the vertical walls has been conducted. This paper studies the thermo-bioconvection in a square porous cavity filled by oxytactic microorganisms. The Darcy model with Boussinesq approximation has been used to solve the flow and heat and mass transfer in the porous region. The governing equations formulated in terms of the dimensionless stream function, temperature and concentration have been solved using the finite difference method. Comparison with results from the open literature of the mean Nusselt number for a square cavity filled with a regular porous medium is made. It is shown that the results are in very good agreement. The main objective was to investigate the influence of the traditional Rayleigh number Ra = 10, 100, bioconvection Rayleigh number Rb = 10, 100, Lewis number Le = 1, 10, and Péclet number Pe = 0.1, 1 on the fluid flow and heat and mass transfer. Comprehensive analysis of an effect of these key parameters on the Nusselt and Sherwood numbers at the vertical walls has been conducted. |
Author | Pop, I. Sheremet, M. A. |
Author_xml | – sequence: 1 givenname: M. A. surname: Sheremet fullname: Sheremet, M. A. organization: Department of Mechanics and Mathematics, Tomsk State University, Institute of Power Engineering, Tomsk Polytechnic University – sequence: 2 givenname: I. surname: Pop fullname: Pop, I. email: popm.ioan@yahoo.co.uk organization: Department of Applied Mathematics, Babeş-Bolyai University |
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Copyright | Springer Science+Business Media Dordrecht 2014 Transport in Porous Media is a copyright of Springer, (2014). All Rights Reserved. |
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Keywords | Boussinesq approximation Thermo-bioconvection Stream function formulation Square porous cavity Darcy model |
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SubjectTerms | Boussinesq approximation Civil Engineering Classical and Continuum Physics Computational fluid dynamics Earth and Environmental Science Earth Sciences Finite difference method Fluid flow Geotechnical Engineering & Applied Earth Sciences Heat transfer Holes Hydrogeology Hydrology/Water Resources Industrial Chemistry/Chemical Engineering Mass transfer Mathematical analysis Mathematical models Microorganisms Porous media Rayleigh number Stream functions (fluids) Viscosity |
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Title | Thermo-Bioconvection in a Square Porous Cavity Filled by Oxytactic Microorganisms |
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