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Natural Convection in an Enclosure: Effect of Magnetic Field
Dependent Thermal Conductivity
Mohammadhossein Hajiyan
4th International of Fluid Flow, Heat and Mass Transfer-2017
Nanomaterial Energy Harvesting and Sensing (NES) Lab, http://nesywangsbu.wixsite.com/yawang/blank-c151z
Outline
• Introduction and applications
• Literature review
• Motivation and contribution
• Problem statement and mathematical modeling
• Results and discussion
• Conclusion
• References
2
Introduction
• Heat transfer enhancement (e.g., Battery thermal management, Cooling and Heating
applications,…)
• Adding particles result in increasing thermal conductivity.
• What if the particles can be magnetized ! Magnetic fluids
• Magnetic nanofluid (MNF) is special fluid that has both magnetic and fluid properties
• Application ? Biomedical, electrical, and thermal engineering systems.
3
Philippova, Olga, et al. "Magnetic polymer beads: recent trends and developments in synthetic design and applications." European Polymer Journal 47.4 (2011): 542-559
http://kangyisz.en.hisupplier.com/product-1078362-Cooling-device.html
https://ferrofluid.ferrotec.com/applications/ferrofluid-audio/
Literature review
Mostly numerical investigation!
impossible values for forces inside the MNF (Ha number)
Lack of accurate measurement for magnetic properties of MNF
4
Many studies confirm the effect of
nanoparticles on thermal
conductivity; however,
It is reported that it is not always the
best solution [19].
Motivation and contribution
• Lack of experimental data for MNF (permeability measurement)
• lack of realistic thermal analysis on MNF (more specifically natural convection)
Major contributions of the present study :
• Thermal analysis of MNF (Kerosene-Fe3O4) using magnetic field dependent thermal
conductivity, knf (φ,H), obtained from [19]
• Investigation on heat transfer rate (Nu) in the presence of feasible magnetic field (H)
• Variation of Nu with respect to Ra and Ha
5
Problem Statement and Mathematical modeling
6
Th Tc
Th =Hot surface
Tc =Cold surface
Definitions and Validation
7
Finite element method (FEM)
With higher mesh density along
the edges
Good agreement with previous
simulation studies
Results and Discussions
8
Results and Discussions
velocity along the radial distance for different volume fractions
9
Velocity field and velocity
vectors for Ra=106 , H=20×103
[A/m], φ = 2.23% Temperature distribution (Ra=105 and φ = 4.7%)
Ha=60 Ha=0
Results and Discussions
10
Conclusion
• We investigated the effect of transverse magnetic field on an annular enclosure
filled with magnetic nanofluid.
• A nonlinear relationship between thermal conductivity and magnetic field was
obtained and used in the properties of MNF.
• The results show increasing the magnetic field strength and Rayleigh number both
increase the Nusselt number, significantly.
• In our numerical investigation, the same trend for thermal conductivity of MNF in
experimental data were observed when different Nu and H were used.
11
References
• [1] P. Keblinski, R. Prasher, and J. Eapen, “Thermal conductance of nanofluids: is the controversy over,” Journal of Nanoparticle research, vol. 10, no. 7, pp. 1089–
1097, 2008.
• [2] H. Engler, D. Borin, and S. Odenbach, “Thermomagnetic convection influenced by the magnetoviscous effect,” in Journal of Physics: Conference Series, vol.
149, p. 012105, IOP Publishing, 2009.
• [3] H. Ozoe and K. Okada, “The effect of the direction of the external magnetic field on the threedimensional natural convection in a cubical enclosure,”
International Journal of Heat and Mass Transfer, vol. 32, no. 10, pp. 1939–1954, 1989.
• [4] J.-J. Chieh, S.-J. Lin, and S.-L. Chen, “Thermal performance of cold storage in thermal battery for air conditioning,” International journal of refrigeration, vol.
27, no. 2, pp. 120–128, 2004.
• [5] H. Yamaguchi, Z. Zhang, S. Shuchi, and K. Shimada, “Heat transfer characteristics of magnetic fluid in a partitioned rectangular box,” Journal of Magnetism and
Magnetic Materials, vol. 252, pp. 203–205, 2002.
• [6] A. Mukhopadhyay, R. Ganguly, S. Sen, and I. K. Puri, “A scaling analysis to characterize thermomagnetic convection,” International Journal of Heat and Mass
Transfer, vol. 48, no. 17, pp. 3485–3492, 2005.
• [7] E. Blums, A. Mezulis, and G. Kronkalns, “Magnetoconvective heat transfer from a cylinder under the influence of a nonuniform magnetic field,” Journal of
Physics: Condensed Matter, vol. 20, no. 20 p. 204128, 2008.
• [8] Z. Ming, L. Zhongliang, M. Guoyuan, and C. Shuiyuan, “The experimental study on flat plate heat pipe of magnetic working fluid,” Experimental Thermal and
Fluid Science, vol. 33, no. 7, pp. 1100–1105, 2009.
• [9] D. Zablotsky, A. Mezulis, and E. Blums, “Surface cooling based on the thermomagnetic convection: Numerical simulation and experiment,” International
Journal of Heat and Mass Transfer, vol. 52, no. 23, pp. 5302–5308, 2009.
• [10] X. Fang, Y. Xuan, and Q. Li, “Anisotropic thermal conductivity of magnetic fluids,” Progress in natural science, vol. 19, no. 2, pp. 205–211, 2009.
• [11] M. Ashouri, B. Ebrahimi, M. Shafii, M. Saidi, and M. Saidi, “Correlation for nusselt number in pure magnetic convection ferrofluid flow in a square cavity by a
numerical investigation,” Journal of Magnetic and Magnetic Materials, vol. 322, no. 22, pp. 3607–3613, 2010.
• [12] Y. Iwamoto, H. Yamaguchi, and X.-D. Niu, “Magnetically-driven heat transport device using a binary temperature-sensitive magnetic fluid,” Journal of
Magnetism and Magnetic Materials, vol. 323, no. 10, pp. 1378–1383, 2011.
12
13

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Ffhmt effect of magnetic field dependant thermal conductivity

  • 1. Natural Convection in an Enclosure: Effect of Magnetic Field Dependent Thermal Conductivity Mohammadhossein Hajiyan 4th International of Fluid Flow, Heat and Mass Transfer-2017 Nanomaterial Energy Harvesting and Sensing (NES) Lab, http://nesywangsbu.wixsite.com/yawang/blank-c151z
  • 2. Outline • Introduction and applications • Literature review • Motivation and contribution • Problem statement and mathematical modeling • Results and discussion • Conclusion • References 2
  • 3. Introduction • Heat transfer enhancement (e.g., Battery thermal management, Cooling and Heating applications,…) • Adding particles result in increasing thermal conductivity. • What if the particles can be magnetized ! Magnetic fluids • Magnetic nanofluid (MNF) is special fluid that has both magnetic and fluid properties • Application ? Biomedical, electrical, and thermal engineering systems. 3 Philippova, Olga, et al. "Magnetic polymer beads: recent trends and developments in synthetic design and applications." European Polymer Journal 47.4 (2011): 542-559 http://kangyisz.en.hisupplier.com/product-1078362-Cooling-device.html https://ferrofluid.ferrotec.com/applications/ferrofluid-audio/
  • 4. Literature review Mostly numerical investigation! impossible values for forces inside the MNF (Ha number) Lack of accurate measurement for magnetic properties of MNF 4 Many studies confirm the effect of nanoparticles on thermal conductivity; however, It is reported that it is not always the best solution [19].
  • 5. Motivation and contribution • Lack of experimental data for MNF (permeability measurement) • lack of realistic thermal analysis on MNF (more specifically natural convection) Major contributions of the present study : • Thermal analysis of MNF (Kerosene-Fe3O4) using magnetic field dependent thermal conductivity, knf (φ,H), obtained from [19] • Investigation on heat transfer rate (Nu) in the presence of feasible magnetic field (H) • Variation of Nu with respect to Ra and Ha 5
  • 6. Problem Statement and Mathematical modeling 6 Th Tc Th =Hot surface Tc =Cold surface
  • 7. Definitions and Validation 7 Finite element method (FEM) With higher mesh density along the edges Good agreement with previous simulation studies
  • 9. Results and Discussions velocity along the radial distance for different volume fractions 9 Velocity field and velocity vectors for Ra=106 , H=20×103 [A/m], φ = 2.23% Temperature distribution (Ra=105 and φ = 4.7%) Ha=60 Ha=0
  • 11. Conclusion • We investigated the effect of transverse magnetic field on an annular enclosure filled with magnetic nanofluid. • A nonlinear relationship between thermal conductivity and magnetic field was obtained and used in the properties of MNF. • The results show increasing the magnetic field strength and Rayleigh number both increase the Nusselt number, significantly. • In our numerical investigation, the same trend for thermal conductivity of MNF in experimental data were observed when different Nu and H were used. 11
  • 12. References • [1] P. Keblinski, R. Prasher, and J. Eapen, “Thermal conductance of nanofluids: is the controversy over,” Journal of Nanoparticle research, vol. 10, no. 7, pp. 1089– 1097, 2008. • [2] H. Engler, D. Borin, and S. Odenbach, “Thermomagnetic convection influenced by the magnetoviscous effect,” in Journal of Physics: Conference Series, vol. 149, p. 012105, IOP Publishing, 2009. • [3] H. Ozoe and K. Okada, “The effect of the direction of the external magnetic field on the threedimensional natural convection in a cubical enclosure,” International Journal of Heat and Mass Transfer, vol. 32, no. 10, pp. 1939–1954, 1989. • [4] J.-J. Chieh, S.-J. Lin, and S.-L. Chen, “Thermal performance of cold storage in thermal battery for air conditioning,” International journal of refrigeration, vol. 27, no. 2, pp. 120–128, 2004. • [5] H. Yamaguchi, Z. Zhang, S. Shuchi, and K. Shimada, “Heat transfer characteristics of magnetic fluid in a partitioned rectangular box,” Journal of Magnetism and Magnetic Materials, vol. 252, pp. 203–205, 2002. • [6] A. Mukhopadhyay, R. Ganguly, S. Sen, and I. K. Puri, “A scaling analysis to characterize thermomagnetic convection,” International Journal of Heat and Mass Transfer, vol. 48, no. 17, pp. 3485–3492, 2005. • [7] E. Blums, A. Mezulis, and G. Kronkalns, “Magnetoconvective heat transfer from a cylinder under the influence of a nonuniform magnetic field,” Journal of Physics: Condensed Matter, vol. 20, no. 20 p. 204128, 2008. • [8] Z. Ming, L. Zhongliang, M. Guoyuan, and C. Shuiyuan, “The experimental study on flat plate heat pipe of magnetic working fluid,” Experimental Thermal and Fluid Science, vol. 33, no. 7, pp. 1100–1105, 2009. • [9] D. Zablotsky, A. Mezulis, and E. Blums, “Surface cooling based on the thermomagnetic convection: Numerical simulation and experiment,” International Journal of Heat and Mass Transfer, vol. 52, no. 23, pp. 5302–5308, 2009. • [10] X. Fang, Y. Xuan, and Q. Li, “Anisotropic thermal conductivity of magnetic fluids,” Progress in natural science, vol. 19, no. 2, pp. 205–211, 2009. • [11] M. Ashouri, B. Ebrahimi, M. Shafii, M. Saidi, and M. Saidi, “Correlation for nusselt number in pure magnetic convection ferrofluid flow in a square cavity by a numerical investigation,” Journal of Magnetic and Magnetic Materials, vol. 322, no. 22, pp. 3607–3613, 2010. • [12] Y. Iwamoto, H. Yamaguchi, and X.-D. Niu, “Magnetically-driven heat transport device using a binary temperature-sensitive magnetic fluid,” Journal of Magnetism and Magnetic Materials, vol. 323, no. 10, pp. 1378–1383, 2011. 12
  • 13. 13