Journals / International Journal of Chemistry and Technology / 2026 / Volume: 4 Issue: 1

A numerical study of mixed convection heat transfer in a lid-driven cavity using Al2O3-water nanofluid

Neşe Keklikcioğlu Çakmak(SİVAS CUMHURİYET ÜNİVERSİTESİ)0000-0002-8634-9232
Kerim Yapıcı(Süleyman Demirel University)0000-0002-3902-9375
Pages
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Publication Date
2020-06-30
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AI Summary & Key Takeaways

AI Insight
⚡ TL;DR(Too Long; Didn't Read)

Numerical solution results were obtained in different models in cases where Gr number is between 103 and 105, Re number is 10-100-1000 and nanoparticle volumetric fraction is 0-5%.

📌 3 Key Takeaways

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Objective & Hypothesis:This study aims a numerical investigation of steady, laminar mixed convection heat transfer in a two-dimensional cavity by employing a finite volume method with a fourth-order approximation of convective terms, when nanoparticles are present.
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Key Findings & Data:With the aim of solving two-dimensional momentum and energy conservation equations, a finite volume method on a non-uniform staggered grid is utilized.
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Conclusion & Impact:Numerical solution results were obtained in different models in cases where Gr number is between 103 and 105, Re number is 10-100-1000 and nanoparticle volumetric fraction is 0-5%.
🔬Design:Modeling & Simulation
📍Scope:Comprehensive Sample
⚙️Variables:Nanofluid · Finite volume method · Fourth-order linear scheme

Abstract

This study aims a numerical investigation of steady, laminar mixed convection heat transfer in a two-dimensional cavity by employing a finite volume method with a fourth-order approximation of convective terms, when nanoparticles are present. With the aim of solving two-dimensional momentum and energy conservation equations, a finite volume method on a non-uniform staggered grid is utilized. Second-order central differences are utilized to approximate diffusion terms in momentum and energy equations, while the development of a non-uniform four-point fourth-order interpolation (FPFOI) scheme is performed for the convective terms. Continuity and momentum equations are solved using the SIMPLE (Semi-Implicit Method for Pressure-Linked Equation) algorithm. In order to evaluate heat transfer enhancement, various viscosity and thermal conductivity models were employed. Numerical solution results were obtained in different models in cases where Gr number is between 103 and 105, Re number is 10-100-1000 and nanoparticle volumetric fraction is 0-5%.

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Cite This Article

Çakmak, N. K., Durmazuçar, H. H., Yapıcı, K. (2020). A numerical study of mixed convection heat transfer in a lid-driven cavity using Al2O3-water nanofluid. International Journal of Chemistry and Technology, Volume: 4 Issue: 1. https://doi.org/10.32571/ijct.697728

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References (19)

  1. Esfe, M. H.; Saedodin, S.; Malekshah, E. H.; Babaie, A.; Rostamian, H. J. Therm. Anal. and Calorim. 2019, 135 (1), 813-859.
  2. Tiwari, R. K.; Das, M. K. Int. J. Heat Mass Transf. 2007, 50, 2002-2018.
  3. Talebi, F.; Mahmoudi, A. H.; Shahi, M. Int. Commun. Heat Mass Tran. 2010, 37 (1), 79-90.
  4. Arefmanesh, A.; Mahmoodi, M. Int. J. Therm. Sci. 2011, 50 (9), 1706-1719.
  5. Brinkman, H. C. J. Chem. Phys. 1952, 20 (4), 571-582.
  6. Maiga, S. E. B.; Nguyen, C. T.; Galanis, N.; Roy, G. Heat transfer enhancement in forced convection laminar tube flow by using nanofluids, Proceedings of the International Symposium on Advances in Computational Heat Transfer III, Paper CHT-040101, p. 24, Begell House Publishers, 2004.
  7. Chamkha, A. J.; Rashad, A. M.; Armaghani, T.; Mansour, M. A. J. Therm. Anal. Calorim. 2018, 132 (2), 1291-1306.
  8. Kapil, M.; Roy, D., Sharma, B., Rana, S. C., Pramanik, S., Barman, R. N. Mater. Today-Proc. 2019, 11, 700-707.
  9. Abu-Nada, E.; Masoud, Z.; Hijazi, A. Int. Commun. Heat Mass Tran. 2008, 35 (5), 657-665.
  10. Kim, C. S.; Okuyama, K.; Fernández de la Mora, J. Aerosol Sci. Tech. 2003, 37 (10), 791-803.
  11. Yapici, K.; Obut, S. Int. J. Numer. Method H. 2015, 25 (5), 998-1029.
  12. Einstein, A. Investigations on the theory of the Brownian movement, Dover Books, 1956.
  13. Maxwell, J.C. A Treatise on Electricity and Magnetism. Third ed Clarendon Press, Oxford, 1904.
  14. Chandrasekar, M.; Suresh, S.; Chandra Bose, A. Exp. Therm. Fluid Sci. 2010, 34 (2), 210-216.
  15. Öğüt, E. B.; Kahveci, K. J. Mol. Liq. 2016, 224, 338-345.
  16. Yapici, K.; Obut, S. Heat Transfer Eng. 2015, 36 (3), 303-314.
  17. Heydari, M. R.; Esfe, M. H.; Hajmohammad, M. H.; Akbari, M.; Esforjani, S. S. M. Heat Transf. Res. 2014, 45 (1), 75-95.
  18. Taamneh, Y.; Bataineh, K., Stroj. Vestn-J. Mech. E. 2017, 63 (6), 383-393.
  19. Lauriat, G. Appl. Therm. Eng. 2018, 129, 1039-1057.