图书馆订阅: Guest

CHARACTERIZATION OF FLUID FLOW THROUGH PERFORATED PLATES

卷 22, 册 11, 2019, pp. 1439-1448
DOI: 10.1615/JPorMedia.2019027751
Get accessGet access

摘要

Perforated plates are important in many applications because of their properties for fluid and thermal management. In this paper, we address fundamental questions about how the geometry of the holes and the void fraction of plates affect fluid flow. Fluid flows in three-dimensional perforated plates are solved numerically over a wide range of porosity (0.15 ≤ ε ≤ 0.90) and Reynolds number (10−1 ≤ Re ≤ 104). The complete set of Navier-Stokes equations is numerically solved for both viscous and nonviscous flow regimes. According to this analysis, equations to calculate loss factor are presented. These equations accurately predict the relation between pressure drop and the fluid flow. In addition, a close examination of results obtained shows that perforated panels with noncircular holes are likely to be more efficient for transporting fluid than panels with circular holes. Apart from the focus on the shape effects, the onset of nonlinear flows is also analyzed. These results provide vital information for the efficient design of perforated panels.

参考文献
  1. Alizadeh, H. and Piri, M., Three-Phase Flow in Porous Media: A Review of Experimental Studies on Relative Permeability, Rev. Geophys, vol. 52, pp. 468-521,2014.

  2. Allori, D., Mitigation of Cross Wind Effects on Road Vehicles by Porous Screens, PhD, University of Florence and TU Braunschweig, 2012.

  3. Allori, D., Bartoli, G., and Miguel, A.F., Fluid Flow through Macro-Porous Materials: Friction Coefficient and Wind Tunnel Similitude Criteria, Int. J. Fluid Mech. Res, vol. 39, pp. 136-148,2012.

  4. Bejan, A., Dincer, I., Lorente, S., Miguel, A.F., and Reis, A.H., Porous and Complex Flow Structures in Modern Technologies, New York: Springer, 2004.

  5. Carman, O.C., Flow of Gases through Porous Media, London: Butterworths, 1956.

  6. Despois, J.F. and Mortensen, A., Permeability of Open-Pore Microcellular Materials, Acta Mater., vol. 53, pp. 1381-1388,2005.

  7. Firdaouss, M. and Duplessis, J.P., On the Prediction of Darcy Permeability in Nonisotropic Periodic Two-Dimensional Porous Media, J. Porous Media, vol. 7, pp. 119-132, 2004.

  8. Gascoin, N., Fau, G., Gillard, P., Kuhn, M., Bouchez, M., and Steelant, J., Comparison of Two Permeation Test Benches and of Two Determination Methods for Darcy's and Forchheimer's Permeabilities, J. Porous Media, vol. 15, pp. 705-720,2012.

  9. Hooman, K. and Dukhan, N., A Theoretical Model with Experimental Verification to Predict Hydrodynamics of Foams, Transp. Porous Media, vol. 100, pp. 393-406,2013.

  10. Koponen, A., Kandhai, D., Hellen, E., Alava, M.J., Hoekstra, A., Kataja, M., Niskanen, K., Sloot, P., andTimonen, J., Permeability of Three-Dimensional Random Fiber Webs, Phys. Rev. Lett, vol. 80, pp. 716-719, 1998.

  11. Kozeny, J., Ueber Kapillare Leitung des Wassers im Boden, Sitzungsber Akad. Wiss., vol. 136, pp. 271-306, 1927.

  12. Lorenzini, G., Helbig, D., Real, M.V., dos Santos, E.D., Isoldi, L.A., and Rocha, L.A.O., Computational Modeling and Constructal Design Method Applied to the Mechanical Behavior Improvement of Thin Perforated Steel Plates Subject to Buckling, J. Eng. Thermophys, vol. 25, pp. 197-215, 2016.

  13. Madani, B., Topin, F., Rigollet, F., and Tadrist, L., Flow Laws in Metallic Foams: Experimental Determination of Inertial and Viscous Contributions, J. Porous Media, vol. 10, pp. 51-70, 2007.

  14. Miguel, A.F., Airflow through Porous Screens: From Theory to Practical Considerations, Energy Buildings, vol. 28, pp. 63-69, 1998.

  15. Miguel, A.F., Fluid Flow in Tree-Shaped Constructal Networks: Porosity, Permeability and Inertial Parameter, Defect Diffus. Forum, vol. 297-301, pp. 408-412, 2010.

  16. Miguel, A.F., Non-Darcy Porous Media Flow in No-Slip and Slip Regimes, Therm. Sci., vol. 16, pp. 167-176, 2012.

  17. Miguel, A.F., Braak, N.J., and Bot, G.P.A., Analysis of Airflow Characteristics of Greenhouse Screens, J. Agric. Eng. Res., vol. 67, pp. 105-112, 1997.

  18. Miguel, A.F. and Serrenho, A., On the Experimental Evaluation of the Permeability in Porous Media Using a Gas Flow Method, J Phys. D, vol. 40, pp. 6824-6828, 2007.

  19. Miyamoto, Y., Kaysser, W., Rabin, B., Kawasaki, A., and Ford, R., Functionally Graded Materials: Design, Processing and Applications, New York: Springer Science & Business Media, 2013.

  20. Mohammadi, B. and Pironneau, O., Analysis of the k-Epsilon Turbulence Model, Paris: Wiley, 1994.

  21. Nield, D.A. and Bejan, A., Convection in Porous Media, New York: Springer, 2013.

  22. Nordlund, M., Lopez Penha, D.J., Stolz, S., Kuczaj, A., Winkelmann, C., and Geurts, B.J., A New Analytical Model for the Permeability of Anisotropic Structured Porous Media, Int. J. Eng. Sci, vol. 68, pp. 38-60, 2013.

  23. Papathanasiou, T.D., The Hydraulic Permeability of Periodic Arrays of Cylinders of Varying Size, J. Porous Media, vol. 4, pp. 323-337, 2001.

  24. Tamayol, A. and Bahrami, M., Analytical Determination of Viscous Permeability of Fibrous Porous Media, Int. J. Heat Mass Transf., vol. 52, pp. 2407-2414, 2009.

  25. Tamayol, A. and Bahrami, M., Transverse Permeability of Fibrous Porous Media, Phys. Rev. E, vol. 83, p. 046314, 2011.

  26. Vafai, K., Handbook of Porous Media, Boca Raton, FL: CRC Press, 2015.

  27. Vafai, K. and Tien, C.L., Boundary and Inertia Effects on Flow and Heat Transfer in Porous Media, Int. J. Heat Mass Transf., vol. 24, pp. 195-203, 1981.

  28. Wang, J., Song, H., Zhu, W., He, J., and Killough, J., A Fractal-Based Model for Relative Permeability in Nanoscale Pores with Interfacial Effects, Spec. Topics Rev. Porous Media: Int. J, vol. 7, pp. 335-343, 2016.

  29. Ward, J.C., Turbulent Flow in Porous Media, ASCEJ. Hydraul. Div., vol. 90, pp. 1-12, 1964.

  30. Yang, X., Lu, T.J., and Kim, T., An Analytical Model for Permeability of Isotropic Porous Media, Phys. Lett. A, vol. 378, pp. 2308-2311,2014.

对本文的引用
  1. Bengoechea Asier, Antón Raúl, Rivas Alejandro, Larraona Gorka S., Ramos Juan Carlos, Compact Model of a Screen under Fan-Induced Swirl Conditions Using a Porous Media Approach, Applied Sciences, 11, 5, 2021. Crossref

  2. Zhao Feng, Wei Aibo, Chen Qiangfeng, Song Yucai, Wu Shuqin, Zhang Xiaobin, Performance analysis of double-stage perforated plate flowmeter for cryogenic fluids, Cryogenics, 124, 2022. Crossref

  3. Groma Adam, Kazda Adam, Kotek Michal, Jašíková Darina, Kuře Adam, Dančová P., Novosád J., Pulec J., Analysis of velocity distribution in an air flow through a thin perforated plate, EPJ Web of Conferences, 264, 2022. Crossref

将发表的论文

ON THERMAL CONVECTION IN ROTATING CASSON NANOFLUID PERMEATED WITH SUSPENDED PARTICLES IN A DARCY-BRINKMAN POROUS MEDIUM Pushap Sharma, Deepak Bains, G. C. Rana Effect of Microstructures on Mass Transfer inside a Hierarchically-structured Porous Catalyst Masood Moghaddam, Abbas Abbassi, Jafar Ghazanfarian Insight into the impact of melting heat transfer and MHD on stagnation point flow of tangent hyperbolic fluid over a porous rotating disk Priya Bartwal, Himanshu Upreti, Alok Kumar Pandey Numerical Simulation of 3D Darcy-Forchheimer Hybrid Nanofluid Flow with Heat Source/Sink and Partial Slip Effect across a Spinning Disc Bilal Ali, Sidra Jubair, Md Irfanul Haque Siddiqui Fractal model of solid-liquid two-phase thermal transport characteristics in the rough fracture network shanshan yang, Qiong Sheng, Mingqing Zou, Mengying Wang, Ruike Cui, Shuaiyin Chen, Qian Zheng Application of Artificial Neural Network for Modeling of Motile Microorganism-Enhanced MHD Tangent Hyperbolic Nanofluid across a vertical Slender Stretching Surface Bilal Ali, Shengjun Liu, Hongjuan Liu Estimating the Spreading Rates of Hazardous Materials on Unmodified Cellulose Filter Paper: Implications on Risk Assessment of Transporting Hazardous Materials Heshani Manaweera Wickramage, Pan Lu, Peter Oduor, Jianbang Du ELASTIC INTERACTIONS BETWEEN EQUILIBRIUM PORES/HOLES IN POROUS MEDIA UNDER REMOTE STRESS Kostas Davanas Gravity modulation and its impact on weakly nonlinear bio-thermal convection in a porous layer under rotation: a Ginzburg-Landau model approach Michael Kopp, Vladimir Yanovsky Pore structure and permeability behavior of porous media under in-situ stress and pore pressure: Discrete element method simulation on digital core Jun Yao, Chunqi Wang, Xiaoyu Wang, Zhaoqin Huang, Fugui Liu, Quan Xu, Yongfei Yang Influence of Lorentz forces on forced convection of Nanofluid in a porous lid driven enclosure Yi Man, Mostafa Barzegar Gerdroodbary SUTTERBY NANOFLUID FLOW WITH MICROORGANISMS AROUND A CURVED EXPANDING SURFACE THROUGH A POROUS MEDIUM: THERMAL DIFFUSION AND DIFFUSION THERMO IMPACTS galal Moatimid, Mona Mohamed, Khaled Elagamy CHARACTERISTICS OF FLOW REGIMES IN SPIRAL PACKED BEDS WITH SPHERES Mustafa Yasin Gökaslan, Mustafa Özdemir, Lütfullah Kuddusi Numerical study of the influence of magnetic field and throughflow on the onset of thermo-bio-convection in a Forchheimer‑extended Darcy-Brinkman porous nanofluid layer containing gyrotactic microorganisms Arpan Garg, Y.D. Sharma, Subit K. Jain, Sanjalee Maheshwari A nanofluid couple stress flow due to porous stretching and shrinking sheet with heat transfer A. B. Vishalakshi, U.S. Mahabaleshwar, V. Anitha, Dia Zeidan ROTATING WAVY CYLINDER ON BIOCONVECTION FLOW OF NANOENCAPSULATED PHASE CHANGE MATERIALS IN A FINNED CIRCULAR CYLINDER Noura Alsedais, Sang-Wook Lee, Abdelraheem Aly Porosity Impacts on MHD Casson Fluid past a Shrinking Cylinder with Suction Annuri Shobha, Murugan Mageswari, Aisha M. Alqahtani, Asokan Arulmozhi, Manyala Gangadhar Rao, Sudar Mozhi K, Ilyas Khan CREEPING FLOW OF COUPLE STRESS FLUID OVER A SPHERICAL FIELD ON A SATURATED BIPOROUS MEDIUM Shyamala Sakthivel , Pankaj Shukla, Selvi Ramasamy
Begell Digital Portal Begell 数字图书馆 电子图书 期刊 参考文献及会议录 研究收集 订购及政策 Begell House 联系我们 Language English 中文 Русский Português German French Spain