[1] BÉNARD H. Les tourbillons cellulaires dans une nappe liquide.-Méthodes optiques d'observation et d'enregistrement[J]. Journal de Physique Théorique et Appliquée, 1901, 10(1):254-266.
[2] RAYLEIGH L. On convection currents in a horizontal layer of fluid, when the higher temperature is on the under side[J]. The London, Edinburgh, and Dublin Philosophical Magazine and Journal of Science, 1916, 32(192):529-546.
[3] AHLERS G, GROSSMANN S, LOHSE D. Heat transfer and large scale dynamics in turbulent Rayleigh-Bénard convection[J]. Reviews of Modern Physics, 2009, 81(2):503-537.
[4] LOHSE D, XIA K Q. Small-scale properties of turbulent Rayleigh-Bénard convection[J]. Annual Review of Fluid Mechanics, 2010, 42:335-364.
[5] CHILLÀ F, SCHUMACHER J. New perspectives in turbulent Rayleigh-Bénard convection[J]. The European Physical Journal E, 2012, 35(7):58.
[6] XIA K Q. Current trends and future directions in turbulent thermal convection[J]. Theoretical and Applied Mechanics Letters, 2013, 3(5):052001.
[7] ZHU X J, STEVENS R J A M, VERZICCO R, et al. Roughness-facilitated local 1/2 scaling does not imply the onset of the ultimate regime of thermal convection[J]. Physical Review Letters, 2017, 119(15):154501.
[8] 朱旭, 张义招, 周全, 等. 粗糙壁面Rayleigh-Bénard湍流热对流研究进展[J]. 中国科学:物理学 力学 天文学, 2018, 48(9):094701. ZHU X, ZHANG Y Z, ZHOU Q, et al. Progresses in turbulent Rayleigh-Bénard convection over rough surfaces[J]. SCIENTIA SINICA Physica, Mechanica & Astronomica, 2018, 48(9):094701. (in Chinese)
[9] KING E M, STELLMACH S, NOIR J, et al. Boundary layer control of rotating convection systems[J]. Nature, 2009, 457(7227):301-304.
[10] KUNNEN R P J, STEVENS R J A M, OVERKAMP J, et al. The role of stewartson and Ekman layers in turbulent rotating Rayleigh-Bénard convection[J]. Journal of Fluid Mechanics, 2011, 688:422-442.
[11] ZHANG X, VAN GILS D P M, HORN S, et al. Boundary zonal flow in rotating turbulent Rayleigh-Bénard convection[J]. Physical Review Letters, 2020, 124(8):084505.
[12] AHLERS G, NIKOLAENKO A. Effect of a polymer additive on heat transport in turbulent Rayleigh-Bénard convection[J]. Physical Review Letters, 2010, 104(3):034503.
[13] LAKKARAJU R, STEVENS R J A M, ORESTA P, et al. Heat transport in bubbling turbulent convection[J]. Proceedings of the National Academy of Sciences of the United States of America, 2013, 110(23):9237-9242.
[14] KRAICHNAN R H. Turbulent thermal convection at arbitrary Prandtl number[J]. The Physics of Fluids, 1962, 5(11):1374-1389.
[15] ZHANG Y Z, SUN C, BAO Y, et al. How surface roughness reduces heat transport for small roughness heights in turbulent Rayleigh-Bénard convection[J]. Journal of Fluid Mechanics, 2018, 836:R2.
[16] TOPPALADODDI S, WELLS A J, DOERING C R, et al. Thermal convection over fractal surfaces[J]. Journal of Fluid Mechanics, 2021, 907:A12.
[17] GUZMAN D N, XIE Y B, CHEN S Y, et al. Heat-flux enhancement by vapour-bubble nucleation in Rayleigh-Bénard turbulence[J]. Journal of Fluid Mechanics, 2016, 787:331-366.
[18] 温荣福, 杜宾港, 杨思艳, 等. 蒸气冷凝传热强化研究进展[J]. 清华大学学报(自然科学版), 2021, 61(12):1353-1370. WEN R F, DU B G, YANG S Y, et al. Advances in condensation heat transfer enhancement[J]. Journal of Tsinghua University (Science and Technology), 2021, 61(12):1353-1370. (in Chinese)
[19] BOHN D, DEUKER E, EMUNDS R, et al. Experimental and theoretical investigations of heat transfer in closed gas-filled rotating annuli[J]. Journal of Turbomachinery, 1995, 117(1):175-183.
[20] OWEN J M, LONG C A. Review of buoyancy-induced flow in rotating cavities[J]. Journal of Turbomachinery, 2015, 137(11):111001.
[21] JIANG H C, ZHU X J, WANG D P, et al. Supergravitational turbulent thermal convection[J]. Science Advances, 2020, 6(40):eabb8676.
[22] LIU S, JIANG L F, CHONG K L, et al. From Rayleigh-Bénard convection to porous-media convection:How porosity affects heat transfer and flow structure[J]. Journal of Fluid Mechanics, 2020, 895:A18.
[23] LIU S, JIANG L F, WANG C, et al. Lagrangian dynamics and heat transfer in porous-media convection[J]. Journal of Fluid Mechanics, 2021, 917:A32.
[24] JIANG L F, CALZAVARINI E, SUN C. Rotation of anisotropic particles in Rayleigh-Bénard turbulence[J]. Journal of Fluid Mechanics, 2020, 901:A8.
[25] YI L, TOSCHI F, SUN C. Global and local statistics in turbulent emulsions[J]. Journal of Fluid Mechanics, 2021, 912:A13.
[26] VAN GILS D P M, BRUGGERT G W, LATHROP D P, et al. The Twente turbulent Taylor-Couette (T3C) facility:Strongly turbulent (multiphase) flow between two independently rotating cylinders[J]. Review of Scientific Instruments, 2011, 82(2):025105.
[27] TOPPALADODDI S, SUCCI S, WETTLAUFER J S. Roughness as a route to the ultimate regime of thermal convection[J]. Physical Review Letters, 2017, 118(7):074503.
[28] ZHU X J, VERSCHOOF R A, BAKHUIS D, et al. Wall roughness induces asymptotic ultimate turbulence[J]. Nature Physics, 2018, 14(4):417-423.
[29] SHEN Y, TONG P, XIA K Q. Turbulent convection over rough surfaces[J]. Physical Review Letters, 1996, 76(6):908-911.
[30] TISSERAND J C, CREYSSELS M, GASTEUIL Y, et al. Comparison between rough and smooth plates within the same Rayleigh-Bénard cell[J]. Physics of Fluids, 2011, 23(1):015105.
[31] XIE Y C, XI K Q. Turbulent thermal convection over rough plates with varying roughness geometries[J]. Journal of Fluid Mechanics, 2017, 825:573-599.
[32] JIANG H C, ZHU X J, MATHAI V, et al. Controlling heat transport and flow structures in thermal turbulence using ratchet surfaces[J]. Physical Review Letters, 2018, 120(4):044501.
[33] JIANG H C, ZHU X J, MATHAI V, et al. Convective heat transfer along ratchet surfaces in vertical natural convection[J]. Journal of Fluid Mechanics, 2019, 873:1055-1071.
[34] REIMANN P. Brownian motors:Noisy transport far from equilibrium[J]. Physics Reports, 2002, 361(2-4):57-265.
[35] LAGUBEAU G, LE MERRER M, CLANET C, et al. Leidenfrost on a ratchet[J]. Nature Physics, 2011, 7(5):395-398.
[36] CHEN J, BAO Y, YIN Z X, et al. Theoretical and numerical study of enhanced heat transfer in partitioned thermal convection[J]. International Journal of Heat and Mass Transfer, 2017, 115:556-569.
[37] BAO Y, CHEN J, LIU B F, et al. Enhanced heat transport in partitioned thermal convection[J]. Journal of Fluid Mechanics, 2015, 784:R5.
[38] CHONG K L, HUANG S D, KACZOROWSKI M, et al. Condensation of coherent structures in turbulent flows[J]. Physical Review Letters, 2015, 115(26):264503.
[39] GVOZDIĆ B, ALMÉRAS E, MATHAI V, et al. Experimental investigation of heat transport in homogeneous bubbly flow[J]. Journal of Fluid Mechanics, 2018, 845:226-244.
[40] GVOZDIĆ B, DUNG O Y, ALMÉRAS E, et al. Experimental investigation of heat transport in inhomogeneous bubbly flow[J]. Chemical Engineering Science, 2018, 198:260-267.
[41] KHANAFER K, VAFAI K, LIGHTSTONE M. Buoyancy-driven heat transfer enhancement in a two-dimensional enclosure utilizing nanofluids[J]. International Journal of Heat and Mass Transfer, 2003, 46(19):3639-3653.
[42] NGUYEN T B, LIU D D, KAYES M I, et al. Critical heat flux enhancement in pool boiling through increased rewetting on nanopillar array surfaces[J]. Scientific Reports, 2018, 8(1):4815.
[43] STEVENS R J A M, ZHONG J Q, CLERCX H J H, et al. Transitions between turbulent states in rotating Rayleigh-Bénard convection[J]. Physical Review Letters, 2009, 103(2):024503.
[44] WANG Z Q, MATHAI V, SUN C. Self-sustained biphasic catalytic particle turbulence[J]. Nature Communications, 2019, 10(1):3333.
[45] WANG Z Q, MATHAI V, SUN C. Experimental study of the heat transfer properties of self-sustained biphasic thermally driven turbulence[J]. International Journal of Heat and Mass Transfer, 2020, 152:119515.
[46] ESFAHANI B R, HIRATA S C, BERTI S, et al. Basal melting driven by turbulent thermal convection[J]. Physical Review Fluids, 2018, 3(5):053501.
[47] SATBHAI O, ROY S, GHOSH S, et al. Comparison of the quasi-steady-state heat transport in phase-change and classical Rayleigh-Bénard convection for a wide range of Stefan number and Rayleigh number[J]. Physics of Fluids, 2019, 31(9):096605.
[48] MADRUGA S, CURBELO J. Dynamic of plumes and scaling during the melting of a phase change material heated from below[J]. International Journal of Heat and Mass Transfer, 2018, 126:206-220.
[49] FAVIER B, PURSEED J, DUCHEMIN L. Rayleigh-Bénard convection with a melting boundary[J]. Journal of Fluid Mechanics, 2019, 858:437-473.
[50] DIETSCHE C, MÜLLER U. Influence of Bénard convection on solid-liquid interfaces[J]. Journal of Fluid Mechanics, 1985, 161:249-268.
[51] PURSEED J, FAVIER B, DUCHEMIN L, et al. Bistability in Rayleigh-Bénard convection with a melting boundary[J]. Physical Review Fluids, 2020, 5(2):023501.
[52] VASIL G M, PROCTOR M R E. Dynamic bifurcations and pattern formation in melting-boundary convection[J]. Journal of Fluid Mechanics, 2011, 686:77-108.
[53] SUGAWARA M, IRVINE T F. The effect of concentration gradient on the melting of a horizontal ice plate from above[J]. International Journal of Heat and Mass Transfer, 2000, 43(9):1591-1601.
[54] MERGUI S, GEOFFROY S, BEHARD C. Ice block melting into a binary solution:Coupling of the interfacial equilibrium and the flow structures[J]. Journal of Heat Transfer, 2002, 124(6):1147-1157.
[55] SUGAWARA M, TAMURA E, SATOH Y, et al. Visual observations of flow structure and melting front morphology in horizontal ice plate melting from above into a mixture[J]. Heat and Mass Transfer, 2007, 43(10):1009-1018.
[56] HU Y, LI D C, SHU S, et al. Lattice Boltzmann simulation for three-dimensional natural convection with solid-liquid phase change[J]. International Journal of Heat and Mass Transfer, 2017, 113:1168-1178.
[57] DHAIDAN N S, KHODADADI J M. Melting and convection of phase change materials in different shape containers:A review[J]. Renewable and Sustainable Energy Reviews, 2015, 43:449-477.
[58] SUGAWARA M, KOMATSU Y, BEER H. Melting and freezing around a horizontal cylinder placed in a square cavity[J]. Heat and Mass Transfer, 2008, 45(1):83-92.
[59] WANG Z Q, CALZAVARINI E, SUN C, et al. How the growth of ice depends on the fluid dynamics underneath[J]. Proceedings of the National Academy of Sciences of the United States of America, 2021, 118(10):e2012870118.
[60] CIONI S, CILIBERTO S, SOMMERIA J. Strongly turbulent Rayleigh-Bénard convection in mercury:Comparison with results at moderate Prandtl number[J]. Journal of Fluid Mechanics, 1997, 335:111-140.
[61] CHAVANNE X, CHILLÀ F, CASTAING B, et al. Observation of the ultimate regime in Rayleigh-Bénard convection[J]. Physical Review Letters, 1997, 79(19):3648-3651.
[62] NIEMELA J J, SREENIVASAN K R. Confined turbulent convection[J]. Journal of Fluid Mechanics, 2003, 481:355-384.
[63] DU PUITS R, RESAGK C, THESS A. Mean velocity profile in confined turbulent convection[J]. Physical Review Letters, 2007, 99(23):234504.
[64] FUNFSCHILLING D, BODENSCHATZ E, AHLERS G. Search for the "ultimate state" in turbulent Rayleigh-Bénard convection[J]. Physical Review Letters, 2009, 103(1):014503.
[65] HE X Z, FUNFSCHILLING D, NOBACH H. Transition to the ultimate state of turbulent Rayleigh-Bénard convection[J]. Physical Review Letters, 2012, 108(2):024502.
[66] PROUDMAN J. On the motion of solids in a liquid possessing vorticity[J]. Proceedings of the Royal Society A:Mathematical, Physical and Engineering Sciences, 1916, 92(642):408-424.
[67] TAYLOR G I. The motion of a sphere in a rotating liquid[J]. Proceedings of the Royal Society A:Mathematical, Physical and Engineering Sciences, 1922, 102(715):180-189.
[68] GROSSMANN S, LOHSE S. Scaling in thermal convection:A unifying theory[J]. Journal of Fluid Mechanics, 2000, 407:27-56.
[69] WANG D P, JIANG H C, LIU S, et al. Effects of radius ratio on annular centrifugal Rayleigh-Rayleigh-Bénard convection[J]. Journal of Fluid Mechanics, 2022, 930:A19.
[70] CHRISTENSEN U R. Zonal flow driven by strongly supercritical convection in rotating spherical shells[J]. Journal of Fluid Mechanics, 2002, 470:115-133.
[71] HEIMPEL M, AURNOU J, WICHT J. Simulation of equatorial and high-latitude jets on Jupiter in a deep convection model[J]. Nature, 2005, 438(7065):193-196.
[72] PITZ D B, CHEW J W, MARXEN O, et al. Direct numerical simulation of rotating cavity flows using a spectral element-Fourier method[J]. Journal of Engineering for Gas Turbines and Power, 2017, 139(7):072602.
[73] PITZ D B, MARXEN O, CHEW J W. Onset of convection induced by centrifugal buoyancy in a rotating cavity[J]. Journal of Fluid Mechanics, 2017, 826:484-502.
[74] HUPPERT H E, NEUFELD J A. The fluid mechanics of carbon dioxide sequestration[J]. Annual Review of Fluid Mechanics, 2014, 46:255-272.
[75] NIELD D A, BEJAN A. Convection in porous media[M]. New York:Springer, 2006.
[76] VAFAI K. Handbook of porous media[M]. Boca Raton:Taylor & Francis, 2015.
[77] HEWITT D R, NEUFELD J A, LISTER J R. Ultimate regime of high Rayleigh number convection in a porous medium[J]. Physical Review Letters, 2012, 108(22):224503.
[78] WEN B L, CORSON L T, CHINI G P. Structure and stability of steady porous medium convection at large Rayleigh number[J]. Journal of Fluid Mechanics, 2015, 772:197-224.
[79] HEWITT D R. Vigorous convection in porous media[J]. Proceedings of the Royal Society A:Mathematical, Physical and Engineering Sciences, 2020, 476(2239):20200111.
[80] BERKOWITZ B, CORTIS A, DENTZ M, et al. Modeling non-Fickian transport in geological formations as a continuous time random walk[J]. Reviews of Geophysics, 2006, 44(2):RG2003.
[81] SOUZY M, LHUISSIER H, MÉHEUST Y, et al. Velocity distributions, dispersion and stretching in three-dimensional porous media[J]. Journal of Fluid Mechanics, 2020, 891:A16.
[82] HEYMSFIELD A J. Precipitation development in stratiform ice clouds:A microphysical and dynamical study[J]. Journal of the Atmospheric Sciences, 1977, 34(2):367-381.
[83] ARDESHIRI H, SCHMITT F G, SOUISSI S, et al. Copepods encounter rates from a model of escape jump behaviour in turbulence[J]. Journal of Plankton Research, 2017, 39(6):878-890.
[84] OLSON J A, KEREKES R J. The motion of fibres in turbulent flow[J]. Journal of Fluid Mechanics, 1998, 377:47-64.
[85] KRAMEL S, VOTH G A, TYMPEL S, et al. Preferential rotation of chiral dipoles in isotropic turbulence[J]. Physical Review Letters, 2016, 117(15):154501.
[86] PARSA S, VOTH G A. Inertial range scaling in rotations of long rods in turbulence[J]. Physical Review Letters, 2014, 112(2):024501.
[87] BOUNOUA S, BOUCHET G, VERHILLE G. Tumbling of inertial fibers in turbulence[J]. Physical Review Letters, 2018, 121(12):124502.
[88] CHEVILLARD L, MENEVEAU C. Orientation dynamics of small, triaxial-ellipsoidal particles in isotropic turbulence[J]. Journal of Fluid Mechanics, 2013, 737:571-596.
[89] PUJARA N, VARIANO E A. Rotations of small, inertialess triaxial ellipsoids in isotropic turbulence[J]. Journal of Fluid Mechanics, 2017, 821:517-538.
[90] JEFFERY G B. The motion of ellipsoidal particles immersed in a viscous fluid[J]. Proceedings of the Royal Society A:Mathematical, Physical and Engineering Sciences, 1922, 102(715):161-179.
[91] ZHAO L H, CHALLABOTLA N R, ANDERSSON H I, et al. Rotation of nonspherical particles in turbulent channel flow[J]. Physical Review Letters, 2015, 115(24):244501.
[92] MARCHIOLI C, SOLDATI A. Rotation statistics of fibers in wall shear turbulence[J]. Acta Mechanica, 2013, 224(10):2311-2329.
[93] CHALLABOTLA N R, ZHAO L H, ANDERSSON H I. Orientation and rotation of inertial disk particles in wall turbulence[J]. Journal of Fluid Mechanics, 2015, 766:R2.
[94] BAKHUIS D, MATHAI V, VERSCHOOF R A, et al. Statistics of rigid fibers in strongly sheared turbulence[J]. Physical Review Fluids, 2019, 4(7):072301.
[95] MORTENSEN P H, ANDERSSON H I, GILLISSEN J J J, et al. Dynamics of prolate ellipsoidal particles in a turbulent channel flow[J]. Physics of Fluids, 2008, 20(9):093302.
[96] DIBENEDETTO M H, OUELLETTE N T, KOSEFF J R. Transport of anisotropic particles under waves[J]. Journal of Fluid Mechanics, 2018, 837:320-340.
[97] SHRAIMAN B I, SIGGIA E D. Heat transport in high-Rayleigh-number convection[J]. Physical Review A, 1990, 42(6):3650-3653.
[98] MANDAL A, SAMANTA A, BERA A, et al. Characterization of oil-water emulsion and its use in enhanced oil recovery[J]. Industrial & Engineering Chemistry Research, 2010, 49(24):12756-12761.
[99] WANG L J, LI X F, ZHANG G Y, et al. Oil-in-water nanoemulsions for pesticide formulations[J]. Journal of Colloid and Interface Science, 2007, 314(1):230-235.
[100] MCCLEMENTS D J. Critical review of techniques and methodologies for characterization of emulsion stability[J]. Critical Reviews in Food Science and Nutrition, 2007, 47(7):611-649.
[101] VILLERMAUX E. Fragmentation[J]. Annual Review of Fluid Mechanics, 2007, 39:419-446.
[102] ZHOU Q, SUN C, XIA K Q. Morphological evolution of thermal plumes in turbulent Rayleigh-Bénard convection[J]. Physical Review Letters, 2007, 98(7):074501.
[103] BOSBACH J, WEISS S, AHLERS G. Plume fragmentation by bulk interactions in turbulent Rayleigh-Bénard convection[J]. Physical Review Letters, 2012, 108(5):054501.
[104] GROSSMANN S, LOHSE D, SUN C. High-Reynolds number Taylor-Couette turbulence[J]. Annual Review of Fluid Mechanics, 2016, 48:53-80.
[105] KOLMOGOROV A N. On the breakage of drops in a turbulent flow[J]. Doklady Akademii Nauk SSSR, 1949, 66:825-828.
[106] HINZE J O. Fundamentals of the hydrodynamic mechanism of splitting in dispersion processes[J]. AIChE Journal, 1955, 1(3):289-295.
[107] BAKHUIS D, EZETA R, BULLEE P A, et al. Catastrophic phase inversion in high-Reynolds-number turbulent Taylor-Couette flow[J]. Physical Review Letters, 2021, 126(6):064501.
[108] KRIEGER I M, DOUGHERTY T J. A mechanism for non-Newtonian flow in suspensions of rigid spheres[J]. Transactions of the Society of Rheology, 1959, 3(1):137-152.
[109] GUAZZELLI É, POULIQUEN O. Rheology of dense granular suspensions[J]. Journal of Fluid Mechanics, 2018, 852:P1.
[110] HERSCHEL W H, BULKLEY R. Konsistenzmessungen von Gummi-Benzoll sungen[J]. Kolloid-Zeitschrift, 1926, 39(4):291-300.
[111] LI Q, LUO K H, KANG Q J, et al. Lattice Boltzmann methods for multiphase flow and phase-change heat transfer[J]. Progress in Energy and Combustion Science, 2016, 52:62-105.
[112] YAMAMOTO K, HE X Y, DOOLEN G D. Simulation of combustion field with lattice Boltzmann method[J]. Journal of Statistical Physics, 2002, 107(1-2):367-383.
[113] YAMAMOTO K. LB simulation on combustion with turbulence[J]. International Journal of Modern Physics B, 2003, 17(1-2):197-200.
[114] YAMAMOTO K, HE X Y, DOOLEN G D. Combustion simulation using the lattice Boltzmann method[J]. JSME International Journal Series B, Fluids and Thermal Engineering, 2004, 47(2):403-409.
[115] YAMAMOTO K, TAKADA N. LB simulation on soot combustion in porous media[J]. Physica A:Statistical Mechanics and its Applications, 2006, 362(1):111-117.
[116] GAN Y B, XU A G, ZHANG G C, et al. Lattice Boltzmann study of thermal phase separation:Effects of heat conduction, viscosity and Prandtl number[J]. EPL (Europhysics Letters), 2012, 97(4):44002.
[117] GAN Y B, XU A G, ZHANG G C, et al. Phase separation in thermal systems:A lattice Boltzmann study and morphological characterization[J]. Physical Review E, 2011, 84(4):046715.
[118] LIN C D, LUO K H, XU A G, et al. Multiple-relaxation-time discrete Boltzmann modeling of multicomponent mixture with nonequilibrium effects[J]. Physical Review E, 2021, 103(1):013305.