[1] CRANE, L. J. Flow past a stretching plate. Zeitschrift für Angewandte Mathematik und Physik (ZAMP), 21, 645-647(1970) [2] WANG, C. Y. The three-dimensional flow due to a stretching flat surface. The Physics of Fluids, 27, 1915-1917(1984) [3] WANG, C. Y. Fluid flow due to a stretching cylinder. The Physics of Fluids, 31, 466-468(1988) [4] ATTIA, H. A. Numerical study of flow and heat transfer of a non-Newtonian fluid on a rotating porous disk. Applied Mathematics and Computation, 163, 327-342(2005) [5] FANG, T. G. and YAO, S. S. Viscous swirling flow over a stretching cylinder. Chinese Physics Letters, 28, 114702(2011) [6] SPRAGUE, M. A. and WEIDMAN, P. D. Three-dimensional flow induced by torsional motion of a cylinder. Fluid Dynamics Research, 43, 015501(2011) [7] KUMARI, M. and NATH, G. Unsteady MHD film flow over a rotating infinite disk. International Journal of Engineering Science, 42, 1099-1117(2004) [8] YOON, M. S., HYUN, J. M., and PARK, J. S. Flow and heat transfer over a rotating disk with surface roughness. International Journal of Heat and Fluid Flow, 28, 262-267(2007) [9] FANG, T., ZHANG, J., and YAO, S. Slip MHD viscous flow over a stretching sheet——an exact solution. Communications in Nonlinear Science and Numerical Simulation, 14, 3731-3737(2009) [10] MUKHOPADHYAY, S. MHD boundary layer slip flow along a stretching cylinder. Ain Shams Engineering Journal, 4, 317-324(2013) [11] MALIK, M. Y., NASEER, M., NADEEM, S., and REHMAN, A. The boundary layer flow of Casson nanofluid over a vertical exponentially stretching cylinder. Applied Nanoscience, 4, 869-873(2014) [12] DAS, A. Analytical solution to the flow between two coaxial rotating disks using HAM. Procedia Engineering, 127, 377-382(2015) [13] AHMED, J., KHAN, M., and AHMAD, L. Stagnation point flow of Maxwell nanofluid over a permeable rotating disk with heat source/sink. Journal of Molecular Liquids, 287, 110853(2019) [14] ALAMRI, S. Z., KHAN, A. A., AZEEZ, M., and ELLAHI, R. Effects of mass transfer on MHD second grade fluid towards stretching cylinder:a novel perspective of Cattaneo-Christov heat flux model. Physics Letters A, 383, 276-281(2019) [15] MA, H., ZHOU, W., LU, X., DING, Z., CAO, Y., DENG, N., and ZHANG, Y. Investigation on the air flow and heat transfer from a horizontal rotating cylinder. International Journal of Thermal Sciences, 95, 21-28(2015) [16] RASHIDI, M. M., BAGHERI, S., MOMONIAT, E., and FREIDOONIMEHR, N. Entropy analysis of convective MHD flow of third grade non-Newtonian fluid over a stretching sheet. Ain Shams Engineering Journal, 8, 77-85(2017) [17] AHMED, J., KHAN, M., and AHMAD, L. MHD swirling flow and heat transfer in Maxwell fluid driven by two coaxially rotating disks with variable thermal conductivity. Chinese Journal of Physics, 60, 20-34(2019) [18] HAFEEZ, A., KHAN, M., and AHMED, J. Thermal aspects of chemically reactive Oldroyd-B fluid flow over a rotating disk with Cattaneo-Christov heat flux theory. Journal of Thermal Analysis and Calorimetry (2020) https://doi.org/10.1007/s10973-020-09421-4 [19] HUMINIC, G. and HUMINIC, A. Application of nanofluids in heat exchangers:a review. Renewable and Sustainable Energy Reviews, 16, 5625-5638(2012) [20] AHMED, J., KHAN, M., AHMAD, L., ALZAHRANI, A. K., and ALGHAMDI, M. Thermally radiative flow of Maxwell nanofluid over a permeable rotating disk. Physica Scripta, 94, 125016(2019) [21] MANH, T. D., TLILI, I., SHAFEE, A., NGUYEN-THOI, T., and HAMOUDA, H. Modeling of hybrid nanofluid behavior within a permeable media involving buoyancy effect. Physica A:Statistical Mechanics and Its Applications (2019) https://doi.org/10.1016/j.physa.2019.123940 [22] SHAHID, A., HUANG, H., BHATTI, M. M., ZHANG, L., and ELLAHI, R. Numerical investigation on the swimming of gyrotactic microorganisms in nanofluids through porous medium over a stretched surface. Mathematics, 8, 380(2020) [23] SAIF, S. R., MUHAMMAD, T., SADIA, H., and ELLAHI, R. Hydromagnetic flow of Jeffrey nanofluid due to a curved stretching surface. Physica A:Statistical Mechanics and Its Applications (2020) https://doi.org/10.1016/j.physa.2019.124060 [24] FUSI, L. and FARINA, A. A mathematical model for an upper convected Maxwell fluid with an elastic core:study of a limiting case. International Journal of Engineering Science, 48, 1263-1278(2010) [25] RAJAGOPAL, K. R. A note on novel generalizations of the Maxwell fluid model. International Journal of Non-Linear Mechanics, 47, 72-76(2012) [26] FAROOQ, M., AHMAD, S., JAVED, M., and ANJUM, A. Analysis of Cattaneo-Christov heat and mass fluxes in the squeezed flow embedded in porous medium with variable mass diffusivity. Results in Physics, 7, 3788-3796(2017) [27] WAQAS, M., HAYAT, T., SHEHZAD, S. A., and ALSAEDI, A. A. Analysis of forced convective modified Burgers liquid flow considering Cattaneo-Christov double diffusion. Results in Physics, 8, 908-913(2018) [28] TURKYILMAZOGLU, M. Nanofluid flow and heat transfer due to a rotating disk. Computers and Fluids, 94, 139-146(2014) [29] BACHOK, N., ISHAK, A., and POP, I. Flow and heat transfer over a rotating porous disk in a nanofluid. Physica B:Condensed Matter, 406, 1767-1772(2011) [30] KHAN, M., HAFEEZ, A., and AHMED, J. Impacts of non-linear radiation and activation energy on the axisymmetric rotating flow of Oldroyd-B fluid. Physica A:Statistical Mechanics and Its Applications (2020) https://doi.org/10.1016/j.physa.2019.124085 [31] TURKYILMAZOGLU, M. MHD fluid flow and heat transfer due to a stretching rotating disk. International Journal of Thermal Sciences, 51, 195-201(2012) [32] GREGG, J. L. and SPARROW, E. M. Heat transfer from a rotating disk to fluids of any Prandtl number. ASME Journal of Heat Transfer, 81, 249-251(1959) |