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Dergiler / GİDB Dergi / 2023 / Sayı: 23

Geri Çekildi: 2D BACKWARD FACING STEP FLOW SIMULATION BY FINITE DIFFERENCE METHOD

Cihad ÇELİK
Bülent DANIŞMAN
Barış BARLAS
Sayfa
66–79
Yayın Tarihi
2023-07-31
DOI
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The code written in Matlab is provided in the Appendix.

📌 3 Maddede Bu Makale

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Amaç & Hipotez:In the current study, a backward-facing step flow (BFS) by finite difference discretization is solved in 2D Cartesian coordinate system.
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Temel Bulgular & Veri:The problem is considered as a Stokes flow (Re=0).
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Sonuç & Katkı:The code written in Matlab is provided in the Appendix.
🔬Tür:Araştırma Makalesi
📍Kapsam:Genişletilmiş Akademik Örneklem
⚙️Değişkenler:Backward-Facing Step Flow · Finite Difference Method · Stokes Flow

Özet

In the current study, a backward-facing step flow (BFS) by finite difference discretization is solved in 2D Cartesian coordinate system. The governing equations of the problem are the incompressible Navier-Stokes equations and the continuity equation. The no-slip boundary conditions are applied using ghost cells within the solid domain. The Dirichlet and Neumann boundary conditions are implemented at the inlet and outlet of the channel, respectively. MAC (Marker and Cell) method is utilized as a numerical scheme to solve the flow. The problem is considered as a Stokes flow (Re=0). Results show good agreement with the data that is calculated by the commercial software. The code written in Matlab is provided in the Appendix.

Abstract

In the current study, a backward-facing step flow (BFS) by finite difference discretization is solved in 2D Cartesian coordinate system. The governing equations of the problem are the incompressible Navier-Stokes equations and the continuity equation. The no-slip boundary conditions are applied using ghost cells within the solid domain. The Dirichlet and Neumann boundary conditions are implemented at the inlet and outlet of the channel, respectively. MAC (Marker and Cell) method is utilized as a numerical scheme to solve the flow. The problem is considered as a Stokes flow (Re=0). Results show good agreement with the data that is calculated by the commercial software. The code written in Matlab is provided in the Appendix.

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Bu Makaleye Atıf Yap

ÇELİK, C., DANIŞMAN, B., BARLAS, B. (2023). Geri Çekildi: 2D BACKWARD FACING STEP FLOW SIMULATION BY FINITE DIFFERENCE METHOD. GİDB Dergi, Sayı: 23, 66–79. https://ajindex.com/articles/958065

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Kaynakça (8)

  1. Armaly, B. F., Durst, F., Pereira, J. C. F., & Schönung, B. (1983). Experimental and theoretical investigation of backward-facing step flow. Journal of fluid Mechanics, 127, 473-496
  2. Tihon, J., Pěnkavová, V., Havlica, J., & Šimčík, M. (2012). The transitional backward-facing step flow in a water channel with variable expansion geometry. Experimental Thermal and Fluid Science, 40, 112-125
  3. Biswas, G., Breuer, M., & Durst, F. (2004). Backward-facing step flows for various expansion ratios at low and moderate Reynolds numbers. J. Fluids Eng., 126(3), 362-374
  4. Chen, L., Asai, K., Nonomura, T., Xi, G., & Liu, T. (2018). A review of Backward-Facing Step (BFS) flow mechanisms, heat transfer and control. Thermal Science and Engineering Progress, 6, 194-216
  5. Pont-Vílchez, A., Trias, F. X., Gorobets, A., & Oliva, A. (2019). Direct numerical simulation of backward-facing step flow at Re=395 and expansion ratio 2. Journal of Fluid Mechanics, 863, 341-363
  6. Erturk, E. (2008). Numerical solutions of 2-D steady incompressible flow over a backward-facing step, Part I: High Reynolds number solutions. Computers & Fluids, 37(6), 633-655
  7. Harlow, F. H., & Welch, J. E. (1965). Numerical calculation of time‐dependent viscous incompressible flow of fluid with free surface. The physics of fluids, 8(12), 2182-2189
  8. McKee, S., Tomé, M. F., Ferreira, V. G., Cuminato, J. A., Castelo, A., Sousa, F. S., & Mangiavacchi, N. (2008). The MAC method. Computers & Fluids, 37(8), 907-930.