[1] SAKIADIS, B. C. Boundary-layer behavior on continuous solid surfaces, I:boundary-layer equations for two-dimensional and axisymmetric flow. AIChE Journal, 7, 26-28(1961) [2] SUDOH, M., TAKUWA, K., ⅡZUKA, H., and NAGAMATSUYA, K. Effects of thermal and concentration boundary layers on vapor permeation in membrane distillation of aqueous lithium bromide solution. Journal of Membrane Science, 131, 1-7(1997) [3] CHAMKHA, A. J. Hydromagnetic three-dimensional free convection on a vertical stretching surface with heat generation or absorption. International Journal of Heat and Fluid Flow, 20, 84-92(1999) [4] JUEL, A., MULLIN, T., BEN HADID, H., and HENRY, D. Three-dimensional free convection in molten gallium. Journal of Fluid Mechanics, 436, 267-281(2001) [5] MORGANA, N. O. and LOPEZ, S. E. Numerical simulation of three-dimensional mixed convection in an air-cooled cavity. Numerical Heat Transfer, Part A:Applications, 45, 811-824(2004) [6] MAHANTHESH, B., GIREESHA, B. J., and GORLA, R. S. R. Mixed convection squeezing threedimensional flow in a rotating channel filled with nanofluid. International Journal of Numerical Methods for Heat and Fluid Flow, 26, 1460-1485(2016) [7] FIVELAND, W. A. Three-dimensional radiative heat-transfer solutions by the discrete-ordinates method. Journal of Thermophysics and Heat Transfer, 2, 309-316(2004) [8] LAKSHMISHA, K. N., VENKATESWARAN, S., and NATH, G. Three-dimensional unsteady flow with heat and mass transfer over a continuous stretching surface. Journal of Heat Transfer, 110, 590-595(1988) [9] MONTGOMERY, D., TURNER, L., and VAHALA, G. Three-dimensional magnetohydrodynamic turbulence in cylindrical geometry. Physics of Fluids, 21, 757-764(1978) [10] AWAIS, M., HAYAT, T., ALSAEDI, A., and ASGHAR, S. Time-dependent three-dimensional boundary layer flow of a Maxwell fluid. Computers and Fluids, 91, 21-27(2014) [11] WANG, C. Y. Stagnation flow towards a shrinking sheet. International Journal of Non-Linear Mechanics, 43, 377-382(2008) [12] HIEMENZ, K. Die grenzschicht an einem in den gleichformigen flüssigkeitsstrom eingetauchten geraden kreiszylinder. Dinglers Polytech Journal, 326, 321-324(1911) [13] JOSEPH, L. N. Incompressible two-dimensional stagnation-point flow of an electrically conducting viscous fluid in the presence of a magnetic field. Journal of the Aerospace Sciences, 25, 194-198(1958) [14] BARIS, S. and DOKUZ, M. S. Three-dimensional stagnation point flow of a second grade fluid towards a moving plate. International Journal of Engineering Science, 44, 49-58(2006) [15] WEIDMAN, P. D. and MAHALINGAM, S. Axisymmetric stagnation-point flow impinging on a transversely oscillating plate with suction. Journal of Engineering Mathematics, 31, 305-318(1997) [16] GERSTEN, K., PAPENFUSS, H. D., and GROSS, J. F. Influence of the Prandtl number on second-order heat transfer due to surface curvature at a three-dimensional stagnation point. International Journal of Heat and Mass Transfer, 21, 275-284(1978) [17] CHAMKHA, A. J. and AHMED, S. E. Similarity solution for unsteady MHD flow near a stagnation point of a three-dimensional porous body with heat and mass transfer, heat generation/absorption and chemical reaction. Journal of Applied Fluid Mechanics, 4, 87-96(2011) [18] UDDIN, M. J., KHAN, W. A., ISMAIL, A. I. M., and BEG, O. A. Computational study of threedimensional stagnation point nanofluid bioconvection flow on a moving surface with anisotropic slip and thermal jump effect. Journal of Heat Transfer, 138, 1-7(2016) [19] SUBBA, R., GORLA, R., DAKAPPAGARI, V., and POP, I. Boundary layer flow at a threedimensional stagnation point in power-law non-Newtonian fluids. International Journal of Heat and Fluid Flow, 14, 4008-4012(1993) [20] TURKYILMAZOGLU, M. Three dimensional MHD stagnation flow due to a stretchable rotating disk. International Journal of Heat Transfer, 55, 6959-6965(2012) [21] EL-KABEIR S. M. M. and GORLA, R. S. R. MHD effects on natural convection in a micropolar fluid at a three-dimensional stagnation point in a porous medium. International Journal of Fluid Mechanics Research, 34, 145-158(2007) [22] DEHGHAN, A. A. and BEHNIA, M. Combined natural convection-conduction and radiation heat transfer in a discretely heated open cavity. Journal of Heat Transfer, 21, 56-64(1996) [23] BASU, S., ZHANG, Z. M., and FU, C. J. Review of near-field thermal radiation and its application to energy conversion. International Journal of Energy Research, 33, 56-64(2009) [24] ROSSELAND, S. Astrophysik:Auf Atomtheoretischer Grundlage, Springer-Verlag, Berlin, 272-276(1931) [25] HAYAT, T., SHEHZAD, S. A., and ALSAEDI, A. Three-dimensional stretched flow of Jeffrey fluid with variable thermal conductivity and thermal radiation. Applied Mathematics and Mechanics (English Edition), 34(7), 823-832(2013) https://doi.org/10.1007/s10483-013-1710-7 [26] MAKINDE, O. D. Free convection flow with thermal radiation and mass transfer past a moving vertical porous plate. International Communication of Heat and Mass Transfer, 32, 1411-1419(2005) [27] POP, S. R., GROSAN, T., and POP, I. Radiation effects on the flow near the stagnation point of a stretching sheet. Technische Mechanik, 24, 100-106(2005) [28] HAYAT, T., IMTIAZ, M., ALSAEDI, A., and KUTBI, M. A. MHD three-dimensional flow of nanofluid with velocity slip and nonlinear thermal radiation. Journal of Magnetism and Magnetic Materials, 366, 31-37(2015) [29] HAYAT, T., QAYYUM, S., ALSAEDI, A., and WAQAS, M. Simultaneous influences of mixed convection and nonlinear thermal radiation in stagnation point flow of Oldroyd-B fluid towards an unsteady convectively heated stretched surface. Journal of Molecular Liquids, 224, 811-817(2016) [30] GANESH, K. K., RAMESH, G. K., GIREESHA, B. J., and GORLA, R. S. R. Characteristics of Joule heating and viscous dissipation on three-dimensional flow of Oldroyd B nanofluid with thermal radiation. Alexandria Engineering Journal, 57, 2139-2149(2018) [31] BHATTI, M. M., MISHRA, S. R., ABBAS, T., and RASHIDI, M. M. A mathematical model of MHD nanofluid flow having gyrotactic microorganisms with thermal radiation and chemical reaction effects. Neural Computing and Applications, 30, 1237-1249(2018) [32] RAMESH, G. and PRABHU, N. K. Review of thermo-physical properties, wetting and heat transfer characteristics of nanofluids and their applicability in industrial quench heat treatment. Nanoscale Research Letters, 6, 334-349(2011) [33] CHOI, S. U. S. and EASTMAN, J. A. Enhancing thermal conductivity of fluids with nanoparticles. ASME International Mechanical Engineering Congress and Exposition, ASME, San Francisco (1995) [34] MANSOURY, D., DOSHMANZIARI, F. I., REZAIE, S., and RASHIDI, M. M. Effect of Al2O3/water nanofluid on performance of parallel flow heat exchangers. Journal of Thermal Analysis and Calorimetry, 135, 625-643(2019) [35] ZARAKI, A., GHALAMBAZ, M., CHAMKHA, A. J., GHALAMBAZ, M., and DE ROSSI, D. Theoretical analysis of natural convection boundary layer heat and mass transfer of nanofluids:effects of size, shape and type of nanoparticles, type of base fluid and working temperature. Advanced Powder and Technology, 26, 935-946(2015) [36] RASHAD, A. M., RASHIDI, M. M., LORENZINI, G., AHMED, S. E., and ALY, A. M. Magnetic field and internal heat generation effects on the free convection in a rectangular cavity filled with a porous medium saturated with Cu-water nanofluid. International Journal of Heat and Mass Transfer, 104, 878-889(2017) [37] BUONGIORNO, J. Convective transport in nanofluids. Journal of Heat Transfer, 128, 240-250(2006) [38] TIWARI, R. K. and DAS, M. K. Heat transfer augmentation in a two-sided lid-driven differentially heated square cavity utilizing nanofluids. International Journal of Heat and Mass Transfer, 50, 2002-2018(2007) [39] SHEREMET, M. A., POP, I., and RAHMAN, M. M. Three-dimensional natural convection in a porous enclosure filled with a nanofluid using Buongiornos mathematical model. International Journal of Heat and Mass Transfer, 82, 396-405(2015) [40] AKBAR, N. S., KHAN, Z. H., and NADEEM, S. The combined effects of slip and convective boundary conditions on stagnation-point flow of CNT suspended nanofluid over a stretching sheet. Journal of Molecular Liquids, 196, 21-25(2014) [41] BACHOK, N., ISHAK, A., NAZAR, R., and SENU, N. Stagnation-point flow over a permeable stretching/shrinking sheet in a copper-water nanofluid. Boundary Value Problems, 1, 39-49(2013) [42] BACHOK, N., ISHAK, A., NAZAR, R., and POP, I. Flow and heat transfer at a general threedimensional stagnation point in a nanofluid. Physica B:Condensed Matter, 405, 4914-4918(2010) [43] STELIAN, C. and DUFFAR, T. Modeling of a space experiment on Bridgman solidification of concentrated semiconductor alloy. Journal of Crystal Growth, 275, 175-184(2005) [44] BAUMGARTL, J. and MULLER, G. The use of magnetic fields for damping the action of gravity fluctuations (g-jitter) during crystal growth under microgravity. Journal of Crystal Growth, 271, 351-378(1996) [45] FAROOQ, A. and HOMSY, G. M. Streaming flows due to g-jitter-induced natural convection. Journal of Fluid Mechanics, 271, 351-378(1994) [46] YECKEL, A. and DERBY, J. J. Dynamics of three-dimensional convection in microgravity crystal growth:g-jitter with steady magnetic fields. Journal of Crystal Growth, 263, 40-52(2004) [47] REES, D. and POP, I. g-jitter induced free convection near a stagnation point. Heat and Mass Transfer, 37, 403-408(2001) [48] SHAFIE, S., AMIN, N., and POP, I. g-jitter free convection flow in the stagnation-point region of a three-dimensional body. Mechanics Research Communications, 34, 115-122(2007) [49] KAMAL, M. H. A., RAWI, N. A., ILIAS, M. R., ALI, A., and SHAFIE, S. Effect of thermal radiation on a three-dimensional stagnation point region in nanofluid under microgravity environment. Universal Journal of Mechanical Engineering, 7, 272-284(2019) [50] UDDIN, M. J., KHAN, W. A., and AMIN, N. S. g-jitter mixed convective slip flow of nanofluid past a permeable stretching sheet embedded in a Darcian porous medium with variable viscosity. PLoS One, 9, e99384(2014) [51] BHADAURIA, B. S., SINGH, A., and KUMAR, V. Nonlinear g-jitter thermal instability in nanofluid in the presence of throughflow and heat source. Advanced Science, Engineering and Medicine, 10, 707-711(2018) [52] KAMAL, M. H. A., ALI, A., and SHAFIE, S. g-jitter free convection flow of nanofluid in the three-dimensional stagnation point region. Matematika, 35, 260-270(2019) [53] OZTOP, H. F. and ABU-NADA, E. Numerical study of natural convection in partially heated rectangular enclosures filled with nanofluids. International of Heat and Fluid Flow, 29, 1326-1336(2008) [54] FENG, X. and JOHNSON, D. W. Mass transfer in SiO2 nanofluids:a case against purported nanoparticle convection effects. International Journal of Heat and Mass Transfer, 55, 3447-3453(2012) [55] ILIAS, M. R., RAWI, N. A., and SHAFIE, S. MHD free convection flow and heat transfer of ferrofluids over a vertical flat plate with aligned and transverse magnetic field. Indian Journal of Science and Technology, 9, 1-7(2016) [56] SHAFIE, S. Mathematical Modelling of g-jitter Induced Free Convection, Ph. D. dissertation, Universiti Teknologi Malaysia, Skudai, 148-149(2005) |