Direct Numerical Simulation of Turbulent Flows Containing Solid Particles
The turbulence modulation, that means influences of dispersed particles to the fluid turbulence, is one of the challenging subjects in the multiphase flow research. In recent decades, experimental and numerical researches have been conducted extensively. Especially the direct numerical simulation (D...
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| Published in | JAPANESE JOURNAL OF MULTIPHASE FLOW Vol. 31; no. 2; pp. 135 - 138 |
|---|---|
| Main Author | |
| Format | Journal Article |
| Language | English |
| Published |
Osaka City
THE JAPANESE SOCIETY FOR MULTIPHASE FLOW
15.06.2017
Japan Science and Technology Agency |
| Subjects | |
| Online Access | Get full text |
| ISSN | 0914-2843 1881-5790 |
| DOI | 10.3811/jjmf.31.135 |
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| Abstract | The turbulence modulation, that means influences of dispersed particles to the fluid turbulence, is one of the challenging subjects in the multiphase flow research. In recent decades, experimental and numerical researches have been conducted extensively. Especially the direct numerical simulation (DNS) became a powerful means to reveal the multiphase turbulence phenomena. But DNS cannot become a practical tool for multiphase flows in industry or in nature. In this review article, an example of particle-laden flow by the immersed solid method and our recent progress for the application to the two-phase heat transfer are shown. Then, considering the current status, it is pointed out that some moderately-averaged equation, which includes momentum exchange and residual stress terms, is essential for semi-DNS including finite-sized particles (e.g., Kolmogorov scale particle) to deal with large-scale multiphase flow fields. |
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| AbstractList | The turbulence modulation, that means influences of dispersed particles to the fluid turbulence, is one of the challenging subjects in the multiphase flow research. In recent decades, experimental and numerical researches have been conducted extensively. Especially the direct numerical simulation (DNS) became a powerful means to reveal the multiphase turbulence phenomena. But DNS cannot become a practical tool for multiphase flows in industry or in nature. In this review article, an example of particle-laden flow by the immersed solid method and our recent progress for the application to the two-phase heat transfer are shown. Then, considering the current status, it is pointed out that some moderately-averaged equation, which includes momentum exchange and residual stress terms, is essential for semi-DNS including finite-sized particles (e.g., Kolmogorov scale particle) to deal with large-scale multiphase flow fields. |
| Author | KAJISHIMA, Takeo |
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| Cites_doi | 10.1252/kakoronbunshu.32.331 10.1016/S0142-727X(02)00159-5 10.1299/jfst.2.1 10.1006/jcph.1993.1081 10.1016/j.jcp.2010.09.032 10.1016/j.jcp.2007.05.028 10.1016/0021-9991(77)90100-0 10.1299/kikaib.77.803 10.1017/CBO9780511607486 |
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| Copyright | 2017 by The Japanese Society for Multiphase Flow Copyright Japan Science and Technology Agency 2017 |
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| References | [5] Schneiders, L., Menke, M. and Schroeder, W., Direct Particle-Fluid Simulation of Kolmogorov-Length-Scale Size Particles in Decaying Isotropic Turbulence, J. Fluid Mech., Vol. 819, 188-227 (2017). [7] Goldstein, D., Handler, R. and Sirovich, L., Modeling a No-Slip Flow Boundary with an External Force Field, J. Comput. Phys., Vol. 105(2), 354-366 (1993). [1] Prosperetti, A and Tryggvason, G. (eds.), Computational Methods for Multiphase Flow, Cambridge Univ. Press (2007). [16] Ueyama, A., Moriya, S., Nakamura, M. and Kajishima, T., Immersed Boundary Method for Liquid-Solid Two-Phase Flow with Heat Transfer, Trans JSME, Ser.B (in Japanese), Vol.77(775), 803-814 (2011). [17] Takeuchi, S., Tsutsumi, T. and Kajishima, T., Effect of Temperature Gradient within a Solid Particle on the Rotation and Oscillation Modes in Solid-Dispersed Two-Phase Flows, Int. J. Heat and Fluid Flow, Vol. 43, 15-25 (2013). [6] Peskin, C. S., Numerical Analysis of Blood Flow in the Heart, J. Comput. Phys., Vol. 25(3), 220-252 (1977). [2] van der Hoef, M.A., van Sint Annaland, M., Deen, N.G. and Kuipers, J.A.M., Numerical Simulation of Dense Gas-Solid Fluidized Beds: A Multiscale Modeling Strategy, Annu. Rev. Fluid Mech., Vol. 40, 47-70 (2008). [13] Nishino, K. and Matsushita, H., Columnar Particle Accumulation in Homogeneous Turbulence, 5th Int. Conf. Multiphase Flows, 248 (2004). [14] Nishiura, D., Shimosaka, A., Shirakawa, Y. and Hidaka, J., Hybrid Simulation of Hindered Settling Behavior of Particles Using Discrete Element Method and Direct Numerical Simulation, Kagaku Kogaku Ronbunshu (in Japanese), Vol. 32(4), 331-340 (2006). [10] Sato, N., Takeuchi, S., Kajishima, T., Inagaki, M., Horinouchi, N., A Consistent Direct Discretization Scheme on Cartesian Grids for Convective and Conjugate Heat Transfer, J. Comput. Phys., Vol. 321, 76-104 (2016). [11] Kajishima, T. and Takiguchi, S., Interaction between Particle Clusters and Fluid Turbulence, Int. J. Heat and Fluid Flow, Vol. 23(5), 639-646 (2002). [12] Yuki, Y., Takeuchi, S. and Kajishima, T., Efficient Immersed Boundary Method for Strong Interaction Problem of Arbitrary Shape Object with the Self-Induced Flow, J. Fluid Sci. Tech., Vol. 2(1), 1-11 (2007). [15] Sugiyama, K., Ii, S., Takeuchi, S., Takagi, S. and Matsumoto, Y., A full Eulerian Finite Difference Approach for Solving Fluid-Structure Coupling Problems, J. Comput. Phys., Vol. 230(3), 596-627 (2011). [19] Fukada, T., Takeuchi, S. and Kajishima, T., Interaction Force and Residual Stress Models for Volume-Averaged Momentum Equation for Flow Laden with Particles of Comparable Diameter to Computational Grid Width, Int. J. Multiphase Flow, Vol.85, 298-313 (2016). [4] Maxey, M., Simulation Methods for Particulate Flows and Concentrated Suspensions, Annu. Rev. Fluid Mech., Vol. 49, 171-193 (2017). [9] Ikeno, T. and Kajishima, T., Finite-Difference Immersed Boundary Method Consistent with Wall Conditions for Incompressible Turbulent Flow Simulations, J. Comput. Phys., Vol.226(2), 1485-1508 (2007). [3] Tenneti, S. and Subramaniam, S., Particle-Resolved Direct Numerical Simulation for Gas-Solid Flow Model Development, Annu. Rev. Fluid Mech., Vol. 46, 199-230 (2014). [18] Gu, J-C., Kondo, K., Takeuchi, S. and Kajishima, T., Direct Numerical Simulation of Heat Transfer in Dense Particle-Liquid Two-Phase Media, 9th Int. Conf. Multiphase Flow, 235 (2016). [8] Fadlun, E. A., Verzicco, R., Orlandi, P. and Mohd-Yusof, J., Combined Immersed-Boundary Finite-Difference Methods for Three-Dimensional Complex Flow simulations, J. Comput. Phys., Vol. 161, 35-60 (2000). 11 12 13 14 15 16 17 18 19 1 2 3 4 5 6 7 8 9 10 |
| References_xml | – reference: [15] Sugiyama, K., Ii, S., Takeuchi, S., Takagi, S. and Matsumoto, Y., A full Eulerian Finite Difference Approach for Solving Fluid-Structure Coupling Problems, J. Comput. Phys., Vol. 230(3), 596-627 (2011). – reference: [1] Prosperetti, A and Tryggvason, G. (eds.), Computational Methods for Multiphase Flow, Cambridge Univ. Press (2007). – reference: [19] Fukada, T., Takeuchi, S. and Kajishima, T., Interaction Force and Residual Stress Models for Volume-Averaged Momentum Equation for Flow Laden with Particles of Comparable Diameter to Computational Grid Width, Int. J. Multiphase Flow, Vol.85, 298-313 (2016). – reference: [10] Sato, N., Takeuchi, S., Kajishima, T., Inagaki, M., Horinouchi, N., A Consistent Direct Discretization Scheme on Cartesian Grids for Convective and Conjugate Heat Transfer, J. Comput. Phys., Vol. 321, 76-104 (2016). – reference: [12] Yuki, Y., Takeuchi, S. and Kajishima, T., Efficient Immersed Boundary Method for Strong Interaction Problem of Arbitrary Shape Object with the Self-Induced Flow, J. Fluid Sci. Tech., Vol. 2(1), 1-11 (2007). – reference: [16] Ueyama, A., Moriya, S., Nakamura, M. and Kajishima, T., Immersed Boundary Method for Liquid-Solid Two-Phase Flow with Heat Transfer, Trans JSME, Ser.B (in Japanese), Vol.77(775), 803-814 (2011). – reference: [11] Kajishima, T. and Takiguchi, S., Interaction between Particle Clusters and Fluid Turbulence, Int. J. Heat and Fluid Flow, Vol. 23(5), 639-646 (2002). – reference: [5] Schneiders, L., Menke, M. and Schroeder, W., Direct Particle-Fluid Simulation of Kolmogorov-Length-Scale Size Particles in Decaying Isotropic Turbulence, J. Fluid Mech., Vol. 819, 188-227 (2017). – reference: [17] Takeuchi, S., Tsutsumi, T. and Kajishima, T., Effect of Temperature Gradient within a Solid Particle on the Rotation and Oscillation Modes in Solid-Dispersed Two-Phase Flows, Int. J. Heat and Fluid Flow, Vol. 43, 15-25 (2013). – reference: [6] Peskin, C. S., Numerical Analysis of Blood Flow in the Heart, J. Comput. Phys., Vol. 25(3), 220-252 (1977). – reference: [4] Maxey, M., Simulation Methods for Particulate Flows and Concentrated Suspensions, Annu. Rev. Fluid Mech., Vol. 49, 171-193 (2017). – reference: [2] van der Hoef, M.A., van Sint Annaland, M., Deen, N.G. and Kuipers, J.A.M., Numerical Simulation of Dense Gas-Solid Fluidized Beds: A Multiscale Modeling Strategy, Annu. Rev. Fluid Mech., Vol. 40, 47-70 (2008). – reference: [3] Tenneti, S. and Subramaniam, S., Particle-Resolved Direct Numerical Simulation for Gas-Solid Flow Model Development, Annu. Rev. Fluid Mech., Vol. 46, 199-230 (2014). – reference: [8] Fadlun, E. A., Verzicco, R., Orlandi, P. and Mohd-Yusof, J., Combined Immersed-Boundary Finite-Difference Methods for Three-Dimensional Complex Flow simulations, J. Comput. Phys., Vol. 161, 35-60 (2000). – reference: [18] Gu, J-C., Kondo, K., Takeuchi, S. and Kajishima, T., Direct Numerical Simulation of Heat Transfer in Dense Particle-Liquid Two-Phase Media, 9th Int. Conf. Multiphase Flow, 235 (2016). – reference: [9] Ikeno, T. and Kajishima, T., Finite-Difference Immersed Boundary Method Consistent with Wall Conditions for Incompressible Turbulent Flow Simulations, J. Comput. Phys., Vol.226(2), 1485-1508 (2007). – reference: [14] Nishiura, D., Shimosaka, A., Shirakawa, Y. and Hidaka, J., Hybrid Simulation of Hindered Settling Behavior of Particles Using Discrete Element Method and Direct Numerical Simulation, Kagaku Kogaku Ronbunshu (in Japanese), Vol. 32(4), 331-340 (2006). – reference: [7] Goldstein, D., Handler, R. and Sirovich, L., Modeling a No-Slip Flow Boundary with an External Force Field, J. Comput. Phys., Vol. 105(2), 354-366 (1993). – reference: [13] Nishino, K. and Matsushita, H., Columnar Particle Accumulation in Homogeneous Turbulence, 5th Int. Conf. Multiphase Flows, 248 (2004). – ident: 2 – ident: 17 – ident: 3 – ident: 18 – ident: 14 doi: 10.1252/kakoronbunshu.32.331 – ident: 5 – ident: 4 – ident: 11 doi: 10.1016/S0142-727X(02)00159-5 – ident: 10 – ident: 12 doi: 10.1299/jfst.2.1 – ident: 19 – ident: 13 – ident: 7 doi: 10.1006/jcph.1993.1081 – ident: 15 doi: 10.1016/j.jcp.2010.09.032 – ident: 9 doi: 10.1016/j.jcp.2007.05.028 – ident: 6 doi: 10.1016/0021-9991(77)90100-0 – ident: 16 doi: 10.1299/kikaib.77.803 – ident: 8 – ident: 1 doi: 10.1017/CBO9780511607486 |
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| SubjectTerms | Computational fluid dynamics Computer simulation Direct numerical simulation Dispersions Fluid flow Heat exchange Heat transfer Immersed boundary method Mathematical models Multiphase flow Particle-laden flow Residual stress Turbulence Turbulent flow |
| Title | Direct Numerical Simulation of Turbulent Flows Containing Solid Particles |
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