Three dimensional cyclonic turbulent flow structures at various geometries, inlet-outlet orientations and operating conditions

Authors

  • Pasymi Pasymi EPSChE Research Group,  Department of Chemical Engineering, Faculty of Industrial Technology, Institut Teknologi Bandung, Indonesia
  • Y. W. Budhi DDChEP Research Group Department of Chemical Engineering, Faculty of Industrial Technology, Institut Teknologi Bandung, Indonesia
  • A. Irawan Department of Chemical Engineering, Sultan Ageng Tirtayasa University, Indonesia
  • Y. Bindar EPSChE Research Group,  Department of Chemical Engineering, Faculty of Industrial Technology, Institut Teknologi Bandung, Indonesia

DOI:

https://doi.org/10.15282/jmes.12.4.2018.23.0369

Keywords:

Cyclonic flows, flow structures, turbulence models, CFD technique, vortex pattern, inlet aspect ratio, initial tangential intensity

Abstract

Flow structure inside a chamber greatly determines the process performances. Therefore, the flow structure inside a chamber are often constructed in such a way as an effort to obtain equipment performances in accordance with the expectations. This study explored flow structure inside several chamber geometries and operating conditions. Three types of chamber, namely; GTC, DTC and TJC were set as the investigated chambers. The Computational Fluid Dynamics technique, supported by some experimental data from the literature, is used as an investigation method. The RANS based models, under Ansys-Fluent software were used in this numerical investigation. Simulation results revealed that the flow structures of GTC and DTC are predominantly created by spiral and vortex patterns. The vortex stabilizer diameter in the GTC affects the vortex pattern, velocity profile and pressure drop. The flow structure of DTC presents the most complex behavior. The flow structure inside TJC, in the case of unconfined outlet boundary, is characterized by the helical and wavy jet pattern. This structure is determined by the initial tangential intensity (IIT) and the inlet aspect ratio (RIA). The structures of vortex, helical, and wavy axial flow are properly constructed and visualized in this paper. There is no a turbulence model which is always superior to the other models, consistently. The standard k-ε model exhibits the realistic and robust performances among  all of investigatied cases.

References

Hoekstra AJ, Derksen JJ, Van Den Akker HE. An experimental and numerical study of turbulent swirling flow in gas cyclones. Chem Eng Sci. 1999; 54: 2055-2065.

Obermair S, Woisetschlager J, Staudinger G. Investigation of the flow pattern in different dust outlet geometries of a gas cyclone by laser doppler anemometry. Powder Technol. 2003; 138: 239– 251.

Ko J. Numerical modelling of highly swirling flows in a cylindrical through-flow hydrocyclone, Thesis. Royal Institute of Technology, Stockholm, Sweden. 2005.

Houben JJH, Weiss C, Brunnmair E, Pirker S. CFD simulations of pressure drop and velocity field in a cyclone separator with central vortex stabilization rod. Journal of Applied Fluid Mechanics. 2016; 9: 487-499.

Gupta A, Kumar R. Three dimensional turbulent swirling flow in a cylinder: Experiments and computation. Int J Heat Fluid Flow. 2007; 28: 249-261.

Hreiz R, Gentric C, Midoux N. Numerical investigation of swirling flow in cylindrical cyclones numerical investigation of swirling flow in cylindrical cyclones. Chem Eng Res and Des. 2011; 89: 2521-2539.

Hreiz R, Gentric C, Midoux N, Lainé R, Fünfschilling D. Hydrodynamic sand velocity measurements in gas–liquid swirling flows in cylindrical cyclones. Chem Eng Res and Des. 2014; 92: 2231–2246.

Chen J, Haynes BS, Fletcher DF. Numerical and experimental study of tangensially injected swirling pipe flows. 2nd International Conference on CFD in the Minerals and Process Industries. Melbourne, Australia. 1999.

Nemoda S, Bakic V, Oka S, Zivkovic G, Crnomarkavic N. Experimental and numerical investigation of gaseous fuel combustion in swirl chamber. Int J Heat Mass Transfer. 2005; 48: 4623–4632.

Escudier MP, Nickson AK, Poole RJ. Influent of outlet geometri on strongly swirling turbulent flow through a circular tube. Phys of Fluids. 2006; 18: 1-18.

Escue A, Cui J. Comparison of turbulence models in simulating swirling pipe flows. Appl math model. 2010; 34: 2840-2849.

Vazquez JAR. A computational fluid dynamics investigation of turbulent swirling burner. Thesis. University of Zaragoza, Zaragoza, Spain. 2012.

Bourgouin JF, Moeck J, Durox D, Schuller T, Candel S. Sensitivity of swirling flows to small changes in the swirler geometry. CR Mecanique. 2013; 341.

Reda E, Zulkifli R. Harun Z. Large eddy simulation of wind flow through an urban environment in its full-scale wind tunnel models. Journal of Mechanical Engineering and Sciences. 2017; 11: 2665-2678.

Galvan S, Reggio M, Guibault F. Assesment study of k-ε turbulence models and nearwall modeling for steady state swirling flow analysis in draft tube using fluent. Engineering Applications of Computational Fluid Mechanics. 2001; 5: 459-478.

Shamam KK, Birouk M. Assessment of the performances of rans models for simulating swirling. The Open Aerospace Engineering Journal. 2008; 1: 8-27.

El-Behery SM, Hamed MH. A comparative study of turbulence models performance for turbulent flow in a planar asymmetric diffuser. World Academy of Science, Engineering and Technology. 2009; 53: 769-780.

Aroussi A, Kucukgokoglan S, Pickering SJ, Menacer M. Evaluation of four turbulence models in the interaction of multi burners swirling flows. 4th International Conference On Multiphase Flow. New Orleans, Louisiana, USA. 2011.

Liu C, Liu C, Ma W. RANS detached eddy simulation and large eddy simulation of internal Torque converters flows: A comparative study. Engineering Applications of Computational Fluid Mechanics. 2015; 9: 114-125.

Ansys Inc. Ansys documentation: Solver theory. United States: Canonsburg; 2013.

Bindar Y. Computational engineering on turbulent multi-dimensional flows (in Indonesian language), First Edition. Bandung: ITB Press; 2017.

Launder BE, Spalding DB. Mathematical models of turbulence. London: Academic Press. 1972.

Launder BE, Reece GJ, Rodi W. Progress in the development of a Reynolds-stress turbulence closure. J Fluid Mech. 1975; 68: 537–566.

Patankar SV. Numerical heat transfer and fluid flow. Washington DC: Hemisphere; 1980.

Chung TJ. Computational fluid dynamics. New York: Cambridge University Press; 2010.

Xia B, Sun DW. Applications of computational fluid dynamics (CFD) in the food industry. Comput Electron Agr. 2002; 34: 5-24.

Bindar Y. Geometry effect investigation on a conical chamber with porous media boundary condition using computational fluid dynamic (CFD) technique. ITB J. Eng. Sci. 2009; 42: 97-110.

Elsayed K, Lacor C. Optimization of the cyclone separator geometry for minimum pressure drop using mathematical models and cfd simulations. Chem Eng Sci. 2010; 65: 6048-6058.

Lopes GC, Rosa LM, Mori M, Nunhez JR, Martignoni WP. CFD study of industrial FCC risers: the effect of outlet configurations on hydrodynamics and reactions. Int J Chem Eng. 2012; 2012: 1-16.

Talbi K, Nemouchi Z, Belghar N. An experimental study and a numerical simulation of the turbulent flow under the vortex finder of a cyclone separator. Journal of Applied Fluid Mechanics. 2011; 4: 69-75.

Riahi A. Turbulent swirling flow in short cylindrical chambers. Thesis. University of British Columbia, Van Couver, Canada. 1990.

Jakirlic S, Hanjalic K, Tropea C. Modelling rotating and swirling turbulent flows: A perpetual challenge. AIAA J. 2002; 40: 1984-1996.

Noor MM, Wandel AP, Talal Y. Design and development of mild combustion burner. Journal of Mechanical Engineering and Sciences. 2013; 5: 662-676.

Treedet W, Suntivarakorn R. Effect of various inlet geometries on swirling flow in can combustor. Journal of Mechanical Engineering and Sciences. 2018;12: 3712-3723.

Wang L, Parnell CB, Shaw BW, Lacey RE. A theoritical approach for predicting number of turns and cylone pressure drop. ASABE. 2006; 49: 491-503.

Hing YK, Chin WM, Heikal MR. Numerical and experimental determination of wavy fin-tube shape factor. Journal of Mechanical Engineering and Sciences. 2014; 6: 889-900.

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Published

2018-12-27

How to Cite

[1]
P. Pasymi, Y. W. Budhi, A. Irawan, and Y. Bindar, “Three dimensional cyclonic turbulent flow structures at various geometries, inlet-outlet orientations and operating conditions”, J. Mech. Eng. Sci., vol. 12, no. 4, pp. 4300–4328, Dec. 2018.