Numerical Simulation for Radiated Flow in Rotating Channel with Homogeneous-Heterogeneous Reactions

References

[1] S. D. Nigam and S. N. Singh, Heat transfer by laminar flow between parallel plates under the action of transverse magnetic field, Q. J. Mech. Appl. Mech. 13 (1960), 85–97.10.1093/qjmam/13.1.85Search in Google Scholar

[2] H. A. Attia and N. A. Kotb, MHD flow between two parallel plates with heat transfer, Acta Mech. 117 (1996), 215–220.10.1007/BF01181049Search in Google Scholar

[3] M. Hatami and D. D. Ganji, MHD nanofluid flow analysis in divergent and convergent channels using WRMs and numerical method, Int. J. Numer. Methods Heat Fluid Flow 24 (2014), 1191–1203.10.1108/HFF-01-2013-0010Search in Google Scholar

[4] M. Sheikholeslami and D. D. Ganji, Nanofluid flow and heat transfer between parallel plates considering Brownian motion using DTM, Comput. Methods Appl. Mech. Eng. 283 (2015), 651–663.10.1016/j.cma.2014.09.038Search in Google Scholar

[5] T. Hayat, I. Ullah, T. Muhammad and A. Alsaedi, Magnetohydrodynamic (MHD) three-dimensional flow of second grade nanofluid by a convectively heated exponentially stretching surface, J. Mol. Liq. 220 (2016), 1004–1012.10.1016/j.molliq.2016.05.024Search in Google Scholar

[6] A. Wakif, Z. Boulahia and R. Sehaqui, Numerical analysis of the onset of longitudinal convective rolls in aporous medium saturated by an electrically conducting nanofluid in the presence of an external magnetic field, Results Phys. 7 (2017), 2134–2152.10.1016/j.rinp.2017.06.003Search in Google Scholar

[7] T. Hayat, I. Ullah, A. Alsaedi and M. Farooq, MHD flow of Powell-Eyring nanofluid over a non-linear stretching sheet with variable thickness, Results Phys. 7 (2017), 189–196.10.1016/j.rinp.2016.12.008Search in Google Scholar

[8] A. Wakif, Z. Boulahia, S. R. Mishra, M. Mehdi Rashidi and R. Sehaqui, Influence of a uniform transverse magnetic field on the thermo-hydrodynamic stability in water-based nanofluids with metallic nanoparticles using the generalized Buongiorno’s mathematical model, Eur. Phys. J. Plus 133 (2018), 181.10.1140/epjp/i2018-12037-7Search in Google Scholar

[9] T. Hayat, I. Ullah, M. Farooq and A. Alsaedi, Analysis of non-linear radiative stagnation point flow of Carreau fluid with homogeneous-heterogeneous reactions, Microsyst. Technol. (2018). https://doi.org/10.1007/s00542-018-4157-y.10.1007/s00542-018-4157-ySearch in Google Scholar

[10] A. Wakif, Z. Boulahia, A. Amine, I. L. Animasaun, M. I. Afridi, M. Qasimd, et al., Magneto-convection of alumina-water nanofluid within thin horizantal layers using the revised generalized Buongiono’s model, Front. Heat Mass Transf. 12 (2019), 3.10.5098/hmt.12.3Search in Google Scholar

[11] C. H. Amanulla, A. Wakif, Z. Boulahia, M. S. Reddy and N. Nagendra, Numerical investigations on magnetic field modeling for Carreau nonNewtonian fluid flow past an isothermal sphere, J. Braz. Soc. Mech. Sci. Eng. 40 (2018), 462.10.1007/s40430-018-1385-0Search in Google Scholar

[12] B. Mahanthesh, B. J. Gireesha, R. S. Reddy Gorla, F. M. Abbasi and S. A. Shehzad, Numerical solutions for magnetohydrodynamic flow of nanofluid over a bidirectional non-linear stretching surface with prescribed surface heat flux boundary, J. Magn. Magn. Mater. 417 (2016), 189–196.10.1016/j.jmmm.2016.05.051Search in Google Scholar

[13] T. Hayat, I. Ullah, A. Alsaedi and B. Ahmad, Simultaneous effects of non-linear mixed convection and radiative flow due to Riga-plate with double stratification, J. Heat Transf. 140 (2018), 102008.10.1115/1.4039994Search in Google Scholar

[14] B. J. Gireesha, B. Mahanthesh, R. S. R. Gorla and P. T. Manjunatha, Thermal radiation and Hall effects on boundary layer flow past a non-isothermal stretching surface embedded in porous medium with non-uniform heat source/sink and fluid-particle suspension, Heat Mass Transf. 52 (2016), 897–911.10.1007/s00231-015-1606-3Search in Google Scholar

[15] T. Hayat, I. Ullah, A. Alsaedi and B. Ahmad, Modeling tangent hyperbolic nanoliquid flow with heat and mass flux conditions, Eur. Phys. J. Plus 132 (2017), 112.10.1140/epjp/i2017-11369-0Search in Google Scholar

[16] B. Mahanthesh, B. J. Gireesha, R. S. R. Gorla and O. D. Makinde, Magnetohydrodynamic three-dimensional flow of nanofluids with slip and thermal radiation over a nonlinear stretching sheet: a numerical study, Neural Comput. Appl. 30 (2018), 1557–1567.10.1007/s00521-016-2742-5Search in Google Scholar

[17] T. Hayat, I. Ullah, A. Alsaedi and S. Asghar, MHD stagnation-point flow of Sisko liquid with melting heat transfer and heat generation/absorption, J. Therm. Sci. Eng. Appl. 10 (2018), 051015.10.1115/1.4040032Search in Google Scholar

[18] T. Hayat, I. Ullah, B. Ahmed and A. Alsaedi, MHD mixed convection flow of third grade liquid subject to non-linear thermal radiation and convective condition, Results Phys. 7 (2017), 2804–2811.10.1016/j.rinp.2017.07.045Search in Google Scholar

[19] N. S. Shashikumar, B. J. Gireesha, B. Mahanthesh and B. C. Prasannakumara, Brinkman-Forchheimer flow of SWCNT and MWCNT magneto-nanoliquids in a microchannel with multiple slips and Joule heating aspects, Multidiscipl. Model. Mater. Struct. 14 (2018), 769–786.10.1108/MMMS-01-2018-0005Search in Google Scholar

[20] T. Hayat, I. Ullah, A. Alsaedi and B. Ahmad, Variable aspects of double stratified MHD flow of second grade nanoliquid with heat generation/absorption: A revised model, Radiat. Phys. Chem. 157 (2019), 109–115.10.1016/j.radphyschem.2018.12.021Search in Google Scholar

[21] M. A. Chaudhary and J. H. Merkin, A simple isothermal model for homogeneous-heterogeneous reactions in boundary-layer flow, I equal diffusivities, Fluid Dyn. Res. 16 (1995), 311–333.10.1016/0169-5983(95)00015-6Search in Google Scholar

[22] N. Bachok, A. Ishak and I. Pop, On the stagnation point flow towards a stretching sheet with homogeneous–heterogeneous reactions effects, Commun. Nonlinear Sci. Numer. Simul. 16 (2011), 4296–4302.10.1016/j.cnsns.2011.01.008Search in Google Scholar

[23] M. Das, B. K. Mahathaa and R. Nandkeolyar, Mixed convection and nonlinear radiation in the stagnation point nanofluid flow towards a stretching sheet with homogenousheterogeneous reactions effects, Proc. Eng. 127 (2015), 1018–1025.10.1016/j.proeng.2015.11.451Search in Google Scholar

[24] M. Imtiaz, T. Hayat, A. Alsaedi and A. Hobiny, Homogeneous-heterogeneous reactions in MHD flow due to an unsteady curved stretching surface, J. Mol. Liq. 221 (2016), 245–253.10.1016/j.molliq.2016.05.060Search in Google Scholar

[25] T. Hayat, Z. Hussain, A. Alsaedi and M. Mustafa, Nanofluid flow through a porous space with convective conditions and heterogeneous-homogeneous reactions, J. Taiwan Inst. Chem. Eng. 70 (2017), 119–126.10.1016/j.jtice.2016.11.002Search in Google Scholar

[26] P. K. Kameswaran, S. Shaw, P. Sibanda and P. V. S. N. Murthy, Homogeneous-heterogeneous reactions in a nanofluid flow due to porous stretching sheet, Int. J. Heat Mass Transf. 57 (2013), 465–472.10.1016/j.ijheatmasstransfer.2012.10.047Search in Google Scholar

[27] M. Sajid, S. A. Iqbal, M. Naveed and Z. Abbas, Effect of homogeneous–heterogeneous reactions and magnetohydrodynamics on Fe3O4 nanofluid for the Blasius flow with thermal radiations, J. Mol. Liq. 233 (2017), 115–121.10.1016/j.molliq.2017.02.081Search in Google Scholar

[28] T. Hayat, S. Ayub and A. Alsaedi, Homogeneous-heterogeneous reactions in curved channel with porous medium, Results Phys. 9 (2018), 1455–1461.10.1016/j.rinp.2018.04.009Search in Google Scholar

[29] T. Hayat, I. Ullah, A. Alsaedi and B. Ahmad, Numerical simulation for homogeneous–heterogeneous reactions in flow of Sisko fluid, J. Braz. Soc. Mech. Sci. Eng. 40 (2018), 73.10.1007/s40430-018-0999-6Search in Google Scholar

[30] A. Wakif, Z. Boulahia and R. Sehaqui, Numerical study of the onset of convection in a Newtonian nanofluid layer with spatially uniform and non-uniform internal heating, J. Nanofluids 6 (2017), 136–148.10.1166/jon.2017.1293Search in Google Scholar

[31] B. Mahanthesh, P. B. Sampath Kumar, B. J. Gireesha, S. Manjunatha and R. S. R. Gorla, Nonlinear convective and radiated flow of tangent hyperbolic liquid due to stretched surface with convective condition, Results Phys. 7 (2017), 2404–2410.10.1016/j.rinp.2017.07.012Search in Google Scholar

[32] B. Mahanthesh and B. J. Gireesha, Scrutinization of thermal radiation, viscous dissipation and Joule heating effects on Marangoni convective two-phase flow of Casson fluid with fluid-particle suspension, Results Phys. 8 (2018), 869–878.10.1016/j.rinp.2018.01.023Search in Google Scholar

[33] B. J. Gireesha, P. B. S. Kumar, B. Mahanthesh, S. A. Shehzad and M. Abbasi, Nonlinear gravitational and radiation aspects in nanoliquid with exponential space dependent heat source and variable viscosity, Microgravity Sci. Technol. 30 (2018), 257–264.10.1007/s12217-018-9594-9Search in Google Scholar

[34] T. Hayat, I. Ullah, M. Waqas and A. Alsaedi, Flow of chemically reactive magneto Cross nanoliquid with temperature-dependent conductivity, Appl. Nanosci. 8 (2018), 1453–1460.10.1007/s13204-018-0813-xSearch in Google Scholar