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      Simulation of Two-Dimensional Taylor-Couette Flow using the Lattice Boltzmann Method Combined with Smoothed Profile Method

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      https://www.riss.kr/link?id=A103793551

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      다국어 초록 (Multilingual Abstract)

      The flow between two rotating concentric cylinders, also known as Taylor-Couette flow system, is one ofthe most widely studied systems in the classical fluid dynamics. In this work, a two-dimensionalTaylor-Couette flow system is simulated using the lattice Boltzmann method combined with the smoothedprofile method. The fluid flow between the rotating cylinders is solved by lattice Boltzmann equation whilethe curved boundaries of the cylinders are treated with a smoothed profile function. To assess the validity ofthe present simulation technique, three different cases of rotation of the cylinders were considered: ⅰ) innercylinder is only rotating, ⅱ) outer cylinder is only rotating, and ⅲ) both inner and outer cylinders arerotating. For all the three cases, the numerical results of the flow velocity in azimuthal direction and thehydrodynamic torque acting on the cylinders are in good agreement with the corresponding analytical solutionresults.
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      The flow between two rotating concentric cylinders, also known as Taylor-Couette flow system, is one ofthe most widely studied systems in the classical fluid dynamics. In this work, a two-dimensionalTaylor-Couette flow system is simulated using the la...

      The flow between two rotating concentric cylinders, also known as Taylor-Couette flow system, is one ofthe most widely studied systems in the classical fluid dynamics. In this work, a two-dimensionalTaylor-Couette flow system is simulated using the lattice Boltzmann method combined with the smoothedprofile method. The fluid flow between the rotating cylinders is solved by lattice Boltzmann equation whilethe curved boundaries of the cylinders are treated with a smoothed profile function. To assess the validity ofthe present simulation technique, three different cases of rotation of the cylinders were considered: ⅰ) innercylinder is only rotating, ⅱ) outer cylinder is only rotating, and ⅲ) both inner and outer cylinders arerotating. For all the three cases, the numerical results of the flow velocity in azimuthal direction and thehydrodynamic torque acting on the cylinders are in good agreement with the corresponding analytical solutionresults.

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      참고문헌 (Reference)

      1 S. Succi, "The Lattice Boltzmann Equation for Fluid Dynamics and Beyond" Oxford University Press 2001

      2 R. Benzi, "The Lattice Boltzmann Equation : Theory and Applications" (222) : 145-197, 1992

      3 Z. G. Feng, "The Immersed Boundary-Lattice Boltzmann Method for Solving Fluid–Particles Interaction Problems" (195) : 602-628, 2004

      4 G. I. Taylor, "Stability of a Viscous Liquid Contained Between Two Rotating Cylinders" (A223) : 289-343, 1923

      5 P. S. Marcus, "Simulation of Taylor-Couette Flow. Part 2. Numerical Results for Wavy-Vortex Flow with One Travelling Wave" (146) : 65-113, 1984

      6 P. S. Marcus, "Simulation of Taylor-Couette Flow. Part 1. Numerical Methods and Comparison with Experiment" (146) : 45-64, 1984

      7 Y. Nakayama, "Simulation Method to Resolve Hydrodynamic Interactions in Colloidal Dispersions" (71) : 036707-, 2005

      8 S. Alapati, "Parallel Computation of Two-Phase Flow in a Microchannel using the Lattice Boltzmann Method" (23) : 2492-2501, 2009

      9 A. J. C. Ladd, "Numerical simulations of particulate suspensions via a discretized Boltzmann equation. Part 2. Numerical results" (271) : 311-339, 1994

      10 M. Belotserkovskii, "Numerical Stability Analysis of the Taylor-Couette Flow in the Two-Dimensional Case" (49) : 729-742, 2009

      1 S. Succi, "The Lattice Boltzmann Equation for Fluid Dynamics and Beyond" Oxford University Press 2001

      2 R. Benzi, "The Lattice Boltzmann Equation : Theory and Applications" (222) : 145-197, 1992

      3 Z. G. Feng, "The Immersed Boundary-Lattice Boltzmann Method for Solving Fluid–Particles Interaction Problems" (195) : 602-628, 2004

      4 G. I. Taylor, "Stability of a Viscous Liquid Contained Between Two Rotating Cylinders" (A223) : 289-343, 1923

      5 P. S. Marcus, "Simulation of Taylor-Couette Flow. Part 2. Numerical Results for Wavy-Vortex Flow with One Travelling Wave" (146) : 65-113, 1984

      6 P. S. Marcus, "Simulation of Taylor-Couette Flow. Part 1. Numerical Methods and Comparison with Experiment" (146) : 45-64, 1984

      7 Y. Nakayama, "Simulation Method to Resolve Hydrodynamic Interactions in Colloidal Dispersions" (71) : 036707-, 2005

      8 S. Alapati, "Parallel Computation of Two-Phase Flow in a Microchannel using the Lattice Boltzmann Method" (23) : 2492-2501, 2009

      9 A. J. C. Ladd, "Numerical simulations of particulate suspensions via a discretized Boltzmann equation. Part 2. Numerical results" (271) : 311-339, 1994

      10 M. Belotserkovskii, "Numerical Stability Analysis of the Taylor-Couette Flow in the Two-Dimensional Case" (49) : 729-742, 2009

      11 A. J. C. Ladd, "Numerical Simulations of Particulate Suspensions via a discretized Boltzmann Equation. Part I. Theoretical Foundation" (271) : 285-310, 1994

      12 N. -Q. Nguyen, "Lubrication Corrections for Lattice-Boltzmann Simulations of Particle Suspensions" (66) : 046708-, 2002

      13 S. Jafari, "Lattice-Boltzmann Method Combined with Smoothed-Profile Method for Particulate Suspensions" (83) : 026702-, 2011

      14 K. Stratford, "Lattice Boltzmann for Binary Fluids with Suspended Colloids" (121) : 163-178, 2005

      15 R. Mei, "Lattice Boltzmann Method for 3-D Flows with Curved Boundary" (161) : 680-699, 2000

      16 M. M. Couette, "Etudes Sur Le Frottement Des Liquids" (21) : 433-510, 1890

      17 S. Dong, "Direct Numerical Simulation of Turbulent Taylor–Couette Flow" (587) : 373-393, 2007

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      기준연도 WOS-KCI 통합IF(2년) KCIF(2년) KCIF(3년)
      2016 0.4 0.4 0.36
      KCIF(4년) KCIF(5년) 중심성지수(3년) 즉시성지수
      0.39 0.38 0.279 0.22
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