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      Numerical investigation of fluid flow past a square cylinder using upstream, downstream and dual splitter plates

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      https://www.riss.kr/link?id=A105077729

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      다국어 초록 (Multilingual Abstract)

      A two-dimensional numerical study is carried out to analyze the drag reduction and vortex shedding suppression behind a square cylinder in presence of splitter plate arranged in upstream, downstream and both upstream and downstream location at low Rey...

      A two-dimensional numerical study is carried out to analyze the drag reduction and vortex shedding suppression behind a square cylinder in presence of splitter plate arranged in upstream, downstream and both upstream and downstream location at low Reynolds number (Re = 160). Computations are performed using a Single relaxation time lattice Boltzmann method (SRT-LBM). Firstly, the code is validated for flow past a single square cylinder. The obtained results are compared to those available in literature and found to be in good agreement. Numerical simulations are performed in the ranges of 1 ≤ L ≤ 4 and 0 ≤ g ≤ 7, where L and g are the length of splitter plate and gap spacing between the splitter plate and main square cylinder, respectively. The effect of these parameters on the vortex shedding frequency, time-trace analysis of drag and lift coefficients, power spectra analysis of lift coefficient, vorticity contours visualization and force exerted on the cylinder are quantified together with the observed flow patterns around the main cylinder and within the gap spacings. The observed results are also compared with a single square cylinder without splitter plate. We found that at some combinations of L and g, the mean drag coefficient and Strouhal number reach either its maximum or minimum value. It is found that the drag is reduced up to 62.2 %, 13.3 % and 70.2 % for upstream, downstream and dual splitter plates, respectively as compared to a single square cylinder (without splitter plate). In addition, in this paper we also discussed the applications of SRT-LBM for suppression of vortex shedding and reduction of the drag coefficients.

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      참고문헌 (Reference)

      1 Y. Dazhi, "Viscous flow computations with the method of lattice Boltzmann equation" 39 (39): 329-367, 2003

      2 C. J. Apelt, "The effects of wake splitter plates on the flow past a circular cylinder in the range 104 < R < 5×104" 61 : 87-198, 1973

      3 C. J. Apelt, "The effects of wake splitter plates on bluff-body flow in the range 104 < R < 5×104 : Part 2" 71 (71): 145-160, 1975

      4 S. Succi, "The Lattice Boltzmann method for fluid dynamics and beyond" Clarendon Press 2001

      5 Shams-Ul-Islam, "Suppression of fluid force on flow past a square cylinder with a detached flat plate at low Reynolds number for various spacing ratios" 대한기계학회 28 (28): 4969-4978, 2014

      6 A. Okajima, "Strouhal numbers of rectangular cylinders" 123 (123): 379-398, 1982

      7 M. M. Zdravkovich, "Review and classification of various aerodynamic and hydrodynamic means for suppressing vortex shedding" 7 (7): 145-189, 1981

      8 S. Malekzadeh, "Reduction of fluid forces and heat transfer on a square cylinder in a laminar flow regime using a control plate" 34 : 15-27, 2012

      9 A. Roshko, "On the drag and shedding frequency of two dimensional bluff bodies" National Advisory Committee for Aeronautics 1954

      10 J. Wu, "Numerical study of flow characteristics behind a stationary circular cylinder with a flapping plate" 17 (17): 23-, 2011

      1 Y. Dazhi, "Viscous flow computations with the method of lattice Boltzmann equation" 39 (39): 329-367, 2003

      2 C. J. Apelt, "The effects of wake splitter plates on the flow past a circular cylinder in the range 104 < R < 5×104" 61 : 87-198, 1973

      3 C. J. Apelt, "The effects of wake splitter plates on bluff-body flow in the range 104 < R < 5×104 : Part 2" 71 (71): 145-160, 1975

      4 S. Succi, "The Lattice Boltzmann method for fluid dynamics and beyond" Clarendon Press 2001

      5 Shams-Ul-Islam, "Suppression of fluid force on flow past a square cylinder with a detached flat plate at low Reynolds number for various spacing ratios" 대한기계학회 28 (28): 4969-4978, 2014

      6 A. Okajima, "Strouhal numbers of rectangular cylinders" 123 (123): 379-398, 1982

      7 M. M. Zdravkovich, "Review and classification of various aerodynamic and hydrodynamic means for suppressing vortex shedding" 7 (7): 145-189, 1981

      8 S. Malekzadeh, "Reduction of fluid forces and heat transfer on a square cylinder in a laminar flow regime using a control plate" 34 : 15-27, 2012

      9 A. Roshko, "On the drag and shedding frequency of two dimensional bluff bodies" National Advisory Committee for Aeronautics 1954

      10 J. Wu, "Numerical study of flow characteristics behind a stationary circular cylinder with a flapping plate" 17 (17): 23-, 2011

      11 S. Turki, "Numerical simulation of passive control on vortex shedding behind square cylinder using splitter plate" 2 (2): 514-524, 2008

      12 S. Ul Islam, "Numerical simulation of flow past rectangular cylinders with different aspect ratios using the incompressible lattice Boltzmann method" 대한기계학회 26 (26): 1027-1041, 2012

      13 M. Cheng, "Numerical simulation of flow around a square cylinder in uniform-shear flow" 23 : 207-226, 2007

      14 K. M. Kelker, "Numerical prediction of vortex shedding behind a square cylinder" 14 (14): 327-341, 1992

      15 W. C. Park, "Numerical investigation of wake flow control by a splitter plate" 12 (12): 123-131, 1998

      16 M. S. M. Ali, "Low Reynolds number flow over a square cylinder with a splitter plate" 12 : 23-, 2011

      17 M. S. M. Ali, "Low Reynolds number flow over a square cylinder with a detached flat plate" 36 : 133-141, 2012

      18 S. Ul. Islam, "Lattice Boltzmann study of wake structures and force statistics for various gap spacings between a square cylinder with a detached flat plate" 40 : 2169-2182, 2015

      19 X. He, "Lattice Boltzmann model for the incompressible Navier-Stokes equation" 88 (88): 927-944, 1997

      20 A. A. Mohamad, "Lattice Boltzmann method, Fundamentals and Engineering Applications with Computer Codes" Springer 2011

      21 J. Wu, "Investigation of flow characteris tics around a stationary circular cylinder with an undulatory plate" 48 : 27-39, 2014

      22 A. Okajima, "Flow-induced in-line oscillation of a circular cylinder" 23 (23): 115-125, 2004

      23 M. Gad-el-Hak, "Flow control: Passive, Active, and Reactive Flow Management" Cambridge University Press 2000

      24 C. J. Doolan, "Flat-plate interaction with the near wake of a square cylinder" 47 : 475-478, 2009

      25 V. Mansingh, "Effects of spltter plates on the wake flow behind a bluff body" 28 (28): 778-783, 1990

      26 E. A. Anderson, "Effects of a splitter plate on the near wake of a circular cylinder in 2 and 3- dimensional flow configurations" 23 (23): 161-174, 1997

      27 E. Rathakrishan, "Effect of splitter plate on bluff-body drag" 37 (37): 1125-1126, 1999

      28 B. Barman, "Effect of dual splitter plate attached with a square cylinder immersed in a uniform flow" 146 : 161-170, 2015

      29 S. Singh, "Effect of buoyancy on the wakes of circular and square cylinders: a Schlieren-interferometric study" 43 (43): 101-123, 2007

      30 G. R. Vamsee, "Effect of arrangement of inline splitter plate on flow past square cylinder" 14 (14): 277-294, 2014

      31 Waqas Sarwar Abbasi, "Effect of Reynolds numbers on flow past four square cylinders in an in-line square configuration for different gap spacings" 대한기계학회 28 (28): 539-552, 2014

      32 K. Kwon, "Control of laminar vortex shedding behind a circular cylinder using splitter plates" 8 (8): 479-486, 1996

      33 H. Choi, "Control of flow over a bluff body" 40 : 113-139, 2008

      34 B. Gera, "CFD analysis of 2D unsteady flow around a square cylinder" 1 (1): 602-610, 2010

      35 M. S. M. Ali, "Aeolian tones generated by a square cylinder with a detached flat plate" 51 (51): 291-301, 2013

      36 M. Breuer, "Accurate computations of the laminar flow past a square cylinder based on two different methods: Lattice Boltzmann and finite-element" 21 : 186-196, 2000

      37 Z. Guo, "A comparative study of the LBE and GKS methods for 2D near incompressible laminar flows" 227 : 4955-4976, 2008

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