[1] Derakhshandeh J, Alam M M. A review of bluff body wakes [J]. Ocean Engineering, 2019, 182: 475-88.
[2] Kieft R. Mixed convection behind a heated cylinder [M]. Citeseer, 2000.
[3] Salimipour E. A numerical study on the fluid flow and heat transfer from a horizontal circular cylinder under mixed convection [J]. International Journal of Heat and Mass Transfer, 2019, 131: 365-74.
[4] Altaç Z, Sert Z, Mahir N, et al. Mixed convection heat transfer from a triangular cylinder subjected to upward cross flow [J]. International Journal of Thermal Sciences, 2019, 137: 75-85.
[5] Vijaybabu T, Anirudh K, Dhinakaran S. Mixed convective heat transfer from a permeable square cylinder: A lattice Boltzmann analysis [J]. International Journal of Heat and Mass Transfer, 2017, 115: 854-70.
[6] Vijaybabu T, Anirudh K, Dhinakaran S. Lattice Boltzmann simulations of flow and heat transfer from a permeable triangular cylinder under the influence of aiding buoyancy [J]. International Journal of Heat and Mass Transfer, 2018, 117: 799-817.
[7] Smakulski P, Pietrowicz S. A review of the capabilities of high heat flux removal by porous materials, microchannels and spray cooling techniques [J]. Applied Thermal Engineering, 2016, 104: 636-46.
[8] 吴梦瑶, 张景新. 基于多孔介质模型的有限柱群绕流模拟 [J]. 水动力学研究与进展(A辑), 2019, 34(04): 467-74.
[9] Clark C J, Lepiane K, Liu L. Evolution and ecology of silent flight in owls and other flying vertebrates [J]. Integrative Organismal Biology, 2020, 2(1): obaa001.
[10] Dong Y, Hu K, Wang Y, et al. The steady vortex and enhanced drag effects of dandelion seeds immersed in low-Reynolds-number flow [J]. AIP Advances, 2021, 11(8): 085320.
[11] Blaszczuk A, Jagodzik S. Heat transfer characteristic in an external heat exchanger with horizontal tube bundle [J]. International Journal of Heat and Mass Transfer, 2020, 149: 119253.
[12] Malvè M, Bergstrom D, Chen X. Modeling the flow and mass transport in a mechanically stimulated parametric porous scaffold under fluid-structure interaction approach [J]. International Communications in Heat and Mass Transfer, 2018, 96: 53-60.
[13] Du Toit C, Rousseau P G, Greyvenstein G P, et al. A systems CFD model of a packed bed high temperature gas-cooled nuclear reactor [J]. International Journal of Thermal Sciences, 2006, 45(1): 70-85.
[14] Carpio A R, Martínez R M, Avallone F, et al. Experimental characterization of the turbulent boundary layer over a porous trailing edge for noise abatement [J]. Journal of Sound and Vibration, 2019, 443: 537-58.
[15] Nield D A, Bejan A. Convection in porous media [M]. Springer, 2006.
[16] Wooding R. Steady state free thermal convection of liquid in a saturated permeable medium [J]. Journal of Fluid Mechanics, 1957, 2(3): 273-85.
[17] Forchheimer P. Wasserbewegung durch boden [J]. Z Ver Deutsch, Ing, 1901, 45: 1782-8.
[18] Brinkman H. A calculation of the viscous force exerted by a flowing fluid on a dense swarm of particles [J]. Flow, Turbulence and Combustion, 1949, 1(1): 27.
[19] Vafai K, Tien C L. Boundary and inertia effects on flow and heat transfer in porous media [J]. International Journal of Heat and Mass Transfer, 1981, 24(2): 195-203.
[20] Hsu C-T, Cheng P. Thermal dispersion in a porous medium [J]. International Journal of Heat and Mass Transfer, 1990, 33(8): 1587-97.
[21] Mercier J-F O, Weisman C, Firdaouss M, et al. Heat transfer associated to natural convection flow in a partly porous cavity [J]. Journal of Heat Transfer, 2002, 124(1): 130-43.
[22] Costa V, Oliveira L, Baliga B, et al. Simulation of Coupled Flows in Adjacent Porous and Open Domains using acontrol-volume finite-element method [J]. Numerical Heat Transfer, Part A: Applications, 2004, 45(7): 675-97.
[23] Beavers G S, Joseph D D. Boundary conditions at a naturally permeable wall [J]. Journal of Fluid Mechanics, 1967, 30(1): 197-207.
[24] Neale G, Nader W. Practical significance of Brinkman's extension of Darcy's law: coupled parallel flows within a channel and a bounding porous medium [J]. The Canadian Journal of Chemical Engineering, 1974, 52(4): 475-8.
[25] Vafai K, Kim S. Fluid mechanics of the interface region between a porous medium and a fluid layer—an exact solution [J]. International Journal of Heat and fluid flow, 1990, 11(3): 254-6.
[26] Kim S J, Choi C Y. Convective heat transfer in porous and overlying fluid layers heated from below [J]. International Journal of Heat and Mass Transfer, 1996, 39(2): 319-29.
[27] Ochoa-Tapia J A, Whitaker S. Momentum transfer at the boundary between a porous medium and a homogeneous fluid—I. Theoretical development [J]. International Journal of Heat and Mass Transfer, 1995, 38(14): 2635-46.
[28] Ochoa-Tapia J A, Whitaker S. Momentum transfer at the boundary between a porous medium and a homogeneous fluid—II. Comparison with experiment [J]. International Journal of Heat and Mass Transfer, 1995, 38(14): 2647-55.
[29] Bhattacharyya A, Sekhar G R. Viscous flow past a porous sphere with an impermeable core: effect of stress jump condition [J]. Chemical Engineering Science, 2004, 59(21): 4481-92.
[30] Chen X, Yu P, Winoto S, et al. A numerical method for forced convection in porous and homogeneous fluid domains coupled at interface by stress jump [J]. International Journal for Numerical Methods in Fluids, 2008, 56(9): 1705-29.
[31] Ochoa-Tapia J A, Whitaker S. Momentum jump condition at the boundary between a porous medium and a homogeneous fluid: inertial effects [J]. J Porous Media, 1998, 1(3): 201-17.
[32] Ochoa-Tapia J A, Whitaker S. Heat transfer at the boundary between a porous medium and a homogeneous fluid: the one-equation model [J]. Journal of Porous Media, 1998, 1(1).
[33] Josef D, Tao L. The effect of permeability on the slow motion of a porous sphere in a viscous liquid [J]. Zeitschrift Angewandte Mathematik und Mechanik, 1964, 44(8/9): 361-4.
[34] Neale G, Epstein N, Nader W. Creeping flow relative to permeable spheres [J]. Chemical Engineering Science, 1973, 28(10): 1865-74.
[35] Masliyah J H, Polikar M. Terminal velocity of porous spheres [J]. The Canadian Journal of Chemical Engineering, 1980, 58(3): 299-302.
[36] Nandakumar K, Masliyah J H. Laminar flow past a permeable sphere [J]. The Canadian Journal of Chemical Engineering, 1982, 60(2): 202-11.
[37] Srinivasacharya D. Creeping flow past a porous approximate sphere [J]. ZAMM‐Journal of Applied Mathematics and Mechanics/Zeitschrift für Angewandte Mathematik und Mechanik: Applied Mathematics and Mechanics, 2003, 83(7): 499-504.
[38] Yu P, Zeng Y, Lee T S, et al. Numerical simulation on steady flow around and through a porous sphere [J]. International Journal of Heat and fluid flow, 2012, 36: 142-52.
[39] Srivastava N. Flow of a viscous fluid past a heterogeneous porous sphere at low Reynolds numbers [J]. Journal of Applied Mechanics and Technical Physics, 2016, 57(6): 1022-30.
[40] Li C, Ye M, Liu Z. On the rotation of a circular porous particle in 2D simple shear flow with fluid inertia [J]. Journal of Fluid Mechanics, 2016, 808.
[41] Chen X, Yu P, Winoto S, et al. Numerical analysis for the flow past a porous square cylinder based on the stress‐jump interfacial‐conditions [J]. International Journal of Numerical Methods for Heat & Fluid Flow, 2008.
[42] Chen X, Yu P, Winoto S, et al. Numerical analysis for the flow past a porous trapezoidal‐cylinder based on the stress‐jump interfacial‐conditions [J]. International Journal of Numerical Methods for Heat & Fluid Flow, 2009.
[43] Yu P, Zeng Y, Lee T, et al. Wake structure for flow past and through a porous square cylinder [J]. International Journal of Heat and fluid flow, 2010, 31(2): 141-53.
[44] Yu P, Zeng Y, Lee T S, et al. Steady flow around and through a permeable circular cylinder [J]. Computers & Fluids, 2011, 42(1): 1-12.
[45] Anirudh K, Dhinakaran S. On the onset of vortex shedding past a two-dimensional porous square cylinder [J]. Journal of Wind Engineering and Industrial Aerodynamics, 2018, 179: 200-14.
[46] Li Z, Zhang H, Liu Y, et al. Implementation of compressible porous–fluid coupling method in an aerodynamics and aeroacoustics code part I: Laminar flow [J]. Applied Mathematics and Computation, 2020, 364: 124682.
[47] Tang T, Yu P, Shan X, et al. The formation mechanism of recirculating wake for steady flow through and around arrays of cylinders [J]. Physics of Fluids, 2019, 31(4): 043607.
[48] Tang T, Yu P, Shan X, et al. On the transition behavior of laminar flow through and around a multi-cylinder array [J]. Physics of Fluids, 2020, 32(1): 013601.
[49] Tang T, Yu P, Shan X, et al. Investigation of drag properties for flow through and around square arrays of cylinders at low Reynolds numbers [J]. Chemical Engineering Science, 2019, 199: 285-301.
[50] 徐力群. 多孔介质空心圆柱绕流的摄动解(英文) [J]. 空气动力学学报, 1990, (01): 39-47.
[51] Noymer P D, Glicksman L R, Devendran A. Drag on a permeable cylinder in steady flow at moderate Reynolds numbers [J]. Chemical Engineering Science, 1998, 53(16): 2859-69.
[52] Bhattacharyya S, Dhinakaran S, Khalili A. Fluid motion around and through a porous cylinder [J]. Chemical Engineering Science, 2006, 61(13): 4451-61.
[53] Zhu Q, Chen Y, Yu H. Numerical simulation of the flow around and through a hygroscopic porous circular cylinder [J]. Computers & Fluids, 2014, 92: 188-98.
[54] 丁冠乔, 文军, 柳楷, 等. 多孔并列双圆柱绕流的流场分析 [J]. 广东化工, 2015, 42(12): 21-3+8.
[55] 陈洪, 朱克勤. 渗透性对多孔介质内圆柱阵列绕流特性的影响 [J]. 力学与实践, 2007, (06): 13-6+22.
[56] Yu L-H, Zhan J-M, Li Y-S. Numerical simulation of flow through circular array of cylinders using multi-body and porous models [J]. Coastal Engineering Journal, 2014, 56(03): 1450014.
[57] Zhan J-M, Hu W-Q, Cai W-H, et al. Numerical simulation of flow through circular array of cylinders using porous media approach with non-constant local inertial resistance coefficient [J]. Journal of Hydrodynamics, Ser B, 2017, 29(1): 168-71.
[58] Cummins C, Viola I M, Mastropaolo E, et al. The effect of permeability on the flow past permeable disks at low Reynolds numbers [J]. Physics of Fluids, 2017, 29(9): 097103.
[59] Liu M, Xie C, Yao M, et al. Study on the near wake of a honeycomb disk [J]. Experimental Thermal and Fluid Science, 2017, 81: 33-42.
[60] Ledda P G, Siconolfi L, Viola F, et al. Suppression of von Kármán vortex streets past porous rectangular cylinders [J]. Physical Review Fluids, 2018, 3(10): 103901.
[61] Valipour M S, Rashidi S, Bovand M, et al. Numerical modeling of flow around and through a porous cylinder with diamond cross section [J]. European Journal of Mechanics-B/Fluids, 2014, 46: 74-81.
[62] Dhinakaran S, Ponmozhi J. Heat transfer from a permeable square cylinder to a flowing fluid [J]. Energy Conversion and Management, 2011, 52(5): 2170-82.
[63] Morenko I, Fedyaev V, Galimov E. Cross-flow and heat transfer of porous permeable cylinder; proceedings of the IOP Conference Series Materials Science and Engineering (Online), F, 2015 [C].
[64] Anirudh K, Dhinakaran S. Effects of Prandtl number on the forced convection heat transfer from a porous square cylinder [J]. International Journal of Heat and Mass Transfer, 2018, 126: 1358-75.
[65] Mahdhaoui H, Chesneau X, Laatar A H. Numerical simulation of flow through a porous square cylinder [J]. Energy Procedia, 2017, 139: 785-90.
[66] Guerbaai S, Touiker M, Meftah K, et al. Numerical Study of Fluid Flow Through a Confined Porous Square Cylinder [J]. Acta Universitatis Sapientiae, Electrical and Mechanical Engineering, 2019, 11(1): 87-98.
[67] Fu W-S, Huang H-C, Liou W-Y. Thermal enhancement in laminar channel flow with a porous block [J]. International Journal of Heat and Mass Transfer, 1996, 39(10): 2165-75.
[68] Fu W, Chen S. A numerical study of heat transfer of a porous block with the random porosity model in a channel flow [J]. Heat and Mass Transfer, 2002, 38(7-8): 695-704.
[69] Huang P, Yang C, Hwang J, et al. Enhancement of forced-convection cooling of multiple heated blocks in a channel using porous covers [J]. International Journal of Heat and Mass Transfer, 2005, 48(3-4): 647-64.
[70] Yang J, Zeng M, Wang Q, et al. Forced convection heat transfer enhancement by porous pin fins in rectangular channels [J]. Journal of Heat Transfer, 2010, 132(5).
[71] Wu H-W, Wang R-H. Convective heat transfer over a heated square porous cylinder in a channel [J]. International Journal of Heat and Mass Transfer, 2010, 53(9-10): 1927-37.
[72] Perng S-W, Wu H-W, Wang R-H, et al. Unsteady convection heat transfer for a porous square cylinder varying cylinder-to-channel height ratio [J]. International Journal of Thermal Sciences, 2011, 50(10): 2006-15.
[73] Rong F, Shi B, Cui X. Lattice Boltzmann simulation of heat and fluid flow in 3D cylindrical heat exchanger with porous blocks [J]. Applied Mathematics and Computation, 2016, 276: 367-78.
[74] Sadegh Valipour M, Zare Ghadi A. Numerical investigation of forced convective heat transfer around and through a porous circular cylinder with internal heat generation [J]. Journal of Heat Transfer, 2012, 134(6).
[75] Zhang M, Zhao Q, Huang Z, et al. Numerical simulation of the drag and heat-transfer characteristics around and through a porous particle based on the lattice Boltzmann method [J]. Particuology, 2021, 58: 99-107.
[76] Schekman S, Kim T. Thermal flows around a fully permeable short circular cylinder [J]. International Journal of Heat and Mass Transfer, 2017, 105: 196-206.
[77] Ebrahimi E, Amini Y, Imani G. Numerical study of fluid flow and heat transfer characteristics of an oscillating porous circular cylinder in crossflow [J]. Physics of Fluids, 2020, 32(2): 023602.
[78] 李振环, 孙海锋, 李潇磊, 等. 高速气流冲击柱状泡沫多孔体的传热特性分析 [J]. 航空动力学报, 2018, 33(08): 1821-9.
[79] Jain A K, Basu S. Flow past a porous permeable sphere: hydrodynamics and heat-transfer studies [J]. Industrial & engineering chemistry research, 2012, 51(4): 2170-8.
[80] Wittig K, Nikrityuk P, Richter A. Drag coefficient and Nusselt number for porous particles under laminar flow conditions [J]. International Journal of Heat and Mass Transfer, 2017, 112: 1005-16.
[81] Rashidi S, Bovand M, Pop I, et al. Numerical simulation of forced convective heat transfer past a square diamond-shaped porous cylinder [J]. Transport in Porous Media, 2014, 102(2): 207-25.
[82] Lin Y, Zheng L. Marangoni boundary layer flow and heat transfer of copper-water nanofluid over a porous medium disk [J]. AIP Advances, 2015, 5(10): 107225.
[83] Lai F-C, Prasad V, Kulacki F. Aiding and opposing mixed convection in a vertical porous layer with a finite wall heat source [J]. International Journal of Heat and Mass Transfer, 1988, 31(5): 1049-61.
[84] Bae J H, Hyun J M, Kim J W. Mixed convection in a channel with porous multiblocks under imposed thermal modulation [J]. Numerical Heat Transfer, Part A: Applications, 2004, 46(9): 891-908.
[85] Huang P C, Yang C F, Chang S Y. Mixed convection cooling of heat sources mounted with porous blocks [J]. Journal of Thermophysics and Heat Transfer, 2004, 18(4): 464-75.
[86] Guerroudj N, Kahalerras H. Mixed convection in a channel provided with heated porous blocks of various shapes [J]. Energy Conversion and Management, 2010, 51(3): 505-17.
[87] Guerroudj N, Kahalerras H. Mixed convection in an inclined channel with heated porous blocks [J]. International Journal of Numerical Methods for Heat & Fluid Flow, 2012.
[88] Wu H-W, Wang R-H. Mixed convective heat transfer past a heated square porous cylinder in a horizontal channel with varying channel height [J]. Journal of Heat Transfer, 2011, 133(2).
[89] Ferziger J H, Peric M. Computational methods for fluid dynamics [M]. Springer Science & Business Media, 2012.
[90] Rhie C, Chow W L. Numerical study of the turbulent flow past an airfoil with trailing edge separation [J]. AIAA Journal, 1983, 21(11): 1525-32.
[91] Yu P, Lee T S, Zeng Y, et al. A numerical method for flows in porous and homogenous fluid domains coupled at the interface by stress jump [J]. International Journal for Numerical Methods in Fluids, 2007, 53(11): 1755-75.
[92] Biswas G, Sarkar S. Effect of thermal buoyancy on vortex shedding past a circular cylinder in cross-flow at low Reynolds numbers [J]. International Journal of Heat and Mass Transfer, 2009, 52(7-8): 1897-912.
[93] Soares A, Anacleto J, Caramelo L, et al. Mixed convection from a circular cylinder to power law fluids [J]. Industrial & engineering chemistry research, 2008, 48(17): 8219-31.
[94] Soares A, Ferreira J, Chhabra R. Flow and forced convection heat transfer in crossflow of non-Newtonian fluids over a circular cylinder [J]. Industrial & engineering chemistry research, 2005, 44(15): 5815-27.
[95] Bharti R P, Chhabra R, Eswaran V. Steady forced convection heat transfer from a heated circular cylinder to power-law fluids [J]. International Journal of Heat and Mass Transfer, 2007, 50(5): 977-90.
[96] Srinivas A T, Bharti R P, Chhabra R P. Mixed convection heat transfer from a cylinder in power-law fluids: effect of aiding buoyancy [J]. Industrial & engineering chemistry research, 2009, 48(21): 9735-54.
[97] Bharti R P, Chhabra R, Eswaran V. A numerical study of the steady forced convection heat transfer from an unconfined circular cylinder [J]. Heat and Mass Transfer, 2007, 43(7): 639-48.
[98] Badr H. Laminar combined convection from a horizontal cylinder—parallel and contra flow regimes [J]. International Journal of Heat and Mass Transfer, 1984, 27(1): 15-27.
[99] Patel S, Chhabra R. Effect of aiding buoyancy on heat transfer from an isothermal elliptical cylinder in Newtonian and Bingham plastic fluids [J]. International Journal of Heat and Mass Transfer, 2015, 89: 539-66.
[100] Juncu G. A numerical study of momentum and forced convection heat transfer around two tandem circular cylinders at low Reynolds numbers. Part II: Forced convection heat transfer [J]. International Journal of Heat and Mass Transfer, 2007, 50(19-20): 3799-808.
[101] Badr H. A theoretical study of laminar mixed convection from a horizontal cylinder in a cross stream [J]. International Journal of Heat and Mass Transfer, 1983, 26(5): 639-53.
[102] Sharma V, Dhiman A K. Heat transfer from a rotating circular cylinder in the steady regime: Effects of Prandtl number [J]. Therm Sci, 2012, 16(1): 79-91.
[103] Chatterjee D, Mondal B. Control of flow separation around bluff obstacles by superimposed thermal buoyancy [J]. International Journal of Heat and Mass Transfer, 2014, 72: 128-38.
[104] De Vahl Davis G. Natural convection of air in a square cavity: a bench mark numerical solution [J]. International Journal for Numerical Methods in Fluids, 1983, 3(3): 249-64.
[105] Nithiarasu P, Seetharamu K, Sundararajan T. Natural convective heat transfer in a fluid saturated variable porosity medium [J]. International Journal of Heat and Mass Transfer, 1997, 40(16): 3955-67.
[106] Guo Z, Zhao T. A lattice Boltzmann model for convection heat transfer in porous media [J]. Numerical Heat Transfer, Part B, 2005, 47(2): 157-77.
[107] Chen X, Yu P, Sui Y, et al. Natural convection in a cavity filled with porous layers on the top and bottom walls [J]. Transport in Porous Media, 2009, 78(2): 259-76.
[108] Wu F, Zhou W, Ma X. Natural convection in a porous rectangular enclosure with sinusoidal temperature distributions on both side walls using a thermal non-equilibrium model [J]. International Journal of Heat and Mass Transfer, 2015, 85: 756-71.
[109] Zhang Y, Huang Y, Xu M, et al. Flow and heat transfer simulation in a wall-driven porous cavity with internal heat source by multiple-relaxation time lattice Boltzmann method (MRT-LBM) [J]. Applied Thermal Engineering, 2020, 173: 115209.
[110] Feng X-B, Liu Q, He Y-L. Numerical simulations of convection heat transfer in porous media using a cascaded lattice Boltzmann method [J]. International Journal of Heat and Mass Transfer, 2020, 151: 119410.
[111] Pepona M, Favier J. A coupled Immersed Boundary–Lattice Boltzmann method for incompressible flows through moving porous media [J]. Journal of Computational Physics, 2016, 321: 1170-84.
[112] Chen H, Yu P, Shu C. A unified immersed boundary-lattice Boltzmann flux solver (UIB-LBFS) for simulation of flows past porous bodies [J]. Physics of Fluids, 2021, 33(8): 083603.
[113] Lienhard I, John H. A heat transfer textbook [M]. phlogiston press, 2005.
[114] Aichlmayr H T, Kulacki F. The effective thermal conductivity of saturated porous media [J]. Advances in heat transfer, 2006, 39: 377-460.
[115] Underwood R L. Calculation of incompressible flow past a circular cylinder at moderate Reynolds numbers [J]. Journal of Fluid Mechanics, 1969, 37(1): 95-114.
[116] Noack B R, Eckelmann H. A low‐dimensional Galerkin method for the three‐dimensional flow around a circular cylinder [J]. Physics of Fluids, 1994, 6(1): 124-43.
[117] Coutanceau M, Bouard R. Experimental determination of the main features of the viscous flow in the wake of a circular cylinder in uniform translation. Part 1. Steady flow [J]. Journal of Fluid Mechanics, 1977, 79(2): 231-56.
[118] Taneda S. Experimental investigation of the wakes behind cylinders and plates at low Reynolds numbers [J]. Journal of the Physical Society of Japan, 1956, 11(3): 302-7.
[119] Rajani B, Kandasamy A, Majumdar S. Numerical simulation of laminar flow past a circular cylinder [J]. Applied Mathematical Modelling, 2009, 33(3): 1228-47.
[120] Bovand M, Rashidi S, Dehesht M, et al. Effect of fluid-porous interface conditions on steady flow around and through a porous circular cylinder [J]. International Journal of Numerical Methods for Heat & Fluid Flow, 2015.
[121] Leal L, Acrivos A. The effect of base bleed on the steady separated flow past bluff objects [J]. Journal of Fluid Mechanics, 1969, 39(4): 735-52.
[122] Leal L. Vorticity transport and wake structure for bluff bodies at finite Reynolds number [J]. Physics of Fluids A: Fluid Dynamics, 1989, 1(1): 124-31.
[123] Tritton D J. Experiments on the flow past a circular cylinder at low Reynolds numbers [J]. Journal of Fluid Mechanics, 1959, 6(4): 547-67.
[124] Dennis S, Chang G-Z. Numerical solutions for steady flow past a circular cylinder at Reynolds numbers up to 100 [J]. Journal of Fluid Mechanics, 1970, 42(3): 471-89.
[125] Takami H, Keller H B. Steady two‐dimensional viscous flow of an incompressible fluid past a circular cylinder [J]. The Physics of Fluids, 1969, 12(12): II-51-II-6.
[126] Park J, Kwon K, Choi H. Numerical solutions of flow past a circular cylinder at Reynolds numbers up to 160 [J]. KSME international Journal, 1998, 12(6): 1200-5.
[127] Silva A L E, Silveira-Neto A, Damasceno J. Numerical simulation of two-dimensional flows over a circular cylinder using the immersed boundary method [J]. Journal of Computational Physics, 2003, 189(2): 351-70.
[128] Taira K, Colonius T. The immersed boundary method: a projection approach [J]. Journal of Computational Physics, 2007, 225(2): 2118-37.
[129] Wu J, Shu C. Implicit velocity correction-based immersed boundary-lattice Boltzmann method and its applications [J]. Journal of Computational Physics, 2009, 228(6): 1963-79.
[130] Hatton A, James D, Swire H. Combined forced and natural convection with low-speed air flow over horizontal cylinders [J]. Journal of Fluid Mechanics, 1970, 42(1): 17-31.
[131] Collis D, Williams M. Two-dimensional convection from heated wires at low Reynolds numbers [J]. Journal of Fluid Mechanics, 1959, 6(3): 357-84.
[132] Krall K, Eckert E. Local heat transfer around a cylinder at low Reynolds number [J]. 1973.
[133] Dhiman A, Chhabra R, Eswaran V. Flow and heat transfer across a confined square cylinder in the steady flow regime: effect of Peclet number [J]. International Journal of Heat and Mass Transfer, 2005, 48(21-22): 4598-614.
[134] Dhiman A, Chhabra R, Sharma A, et al. Effects of Reynolds and Prandtl numbers on heat transfer across a square cylinder in the steady flow regime [J]. Numerical Heat Transfer, Part A: Applications, 2006, 49(7): 717-31.
[135] Ajith Kumar S, Mathur M, Sameen A, et al. Effects of Prandtl number on the laminar cross flow past a heated cylinder [J]. Physics of Fluids, 2016, 28(11): 113603.
[136] Ya C, Ghajar A, Ma H. Heat and Mass Transfer Fundamentals & Applications [M]. McGraw-Hill. 2015
[137] Chatterjee D. Dual role of thermal buoyancy in controlling boundary layer separation around bluff obstacles [J]. International Communications in Heat and Mass Transfer, 2014, 56: 152-8.
[138] Patnaik B V, Narayana P A, Seetharamu K. Numerical simulation of vortex shedding past a circular cylinder under the influence of buoyancy [J]. International Journal of Heat and Mass Transfer, 1999, 42(18): 3495-507.
[139] Gandikota G, Amiroudine S, Chatterjee D, et al. The effect of aiding/opposing buoyancy on two-dimensional laminar flow across a circular cylinder [J]. Numerical Heat Transfer, Part A: Applications, 2010, 58(5): 385-402.
[140] Badr H. On the effect of flow direction on mixed convection from a horizontal cylinder [J]. International Journal for Numerical Methods in Fluids, 1985, 5(1): 1-12.
[141] Hasan N, Ali R. Vortex-shedding suppression in two-dimensional mixed convective flows past circular and square cylinders [J]. Physics of Fluids, 2013, 25(5): 88.
[142] Hasan N, Saeed A. Effects of heating and free-stream orientation in two-dimensional forced convective flow of air past a square cylinder [J]. International Journal of Thermal Sciences, 2017, 112: 1-30.
[143] Ali R, Hasan N. Steady and unsteady flow regimes in two-dimensional mixed convective flow of air past a heated square cylinder [J]. International Journal of Mechanical Sciences, 2020, 175: 105533.
[144] Kieft R N, Rindt C, Van Steenhoven A, et al. On the wake structure behind a heated horizontal cylinder in cross-flow [J]. Journal of Fluid Mechanics, 2003, 486: 189-211.
[145] Bhattacharyya S, Singh A. Vortex shedding and heat transfer dependence on effective Reynolds number for mixed convection around a cylinder in cross flow [J]. International Journal of Heat and Mass Transfer, 2010, 53(15-16): 3202-12.
修改评论