[1]
L.J. Crane, Flow past a stretching plate, Z. Angew. Math. Phys. 21 (1970) 645–647.
Google Scholar
[2]
C.Y. Wang, The three-dimensional flow due to a stretching flat surface, Phys. Fluids 27(8) (1984) 1915–1917.
DOI: 10.1063/1.864868
Google Scholar
[3]
C.Y. Wang, Liquid film on an unsteady stretching surface, Q. Appl. Math. 48(4) (1990) 601–610.
Google Scholar
[4]
B. Ahmed, Bi-directional forced convective stagnation point flow of Oldroyd-B liquid with Joule heating effects: A finite difference simulation, CFD Lett. 16(7) (2024) 22–38.
DOI: 10.37934/cfdl.16.7.2238
Google Scholar
[5]
P. Jayalakshmi et al., Heat transfer analysis of sisko fluid flow over a stretching sheet, Energies 16(7) (2023) 3183.
DOI: 10.3390/en16073183
Google Scholar
[6]
M. Nandkeolyar et al., MHD Casson fluid flow and heat transfer, Int. J. Ambient Energy 46(1) (2025) 2495051.
Google Scholar
[7]
K.N. Manoharkumar et al., Three-dimensional fluid flow over an elastic sheet, Chem. Eng. Technol. 48(2) (2025) e202400326.
Google Scholar
[8]
A. Asghar et al., Dual solutions of convective rotating flow, Alex. Eng. J. 75 (2023) 297–312.
Google Scholar
[9]
A. Mandal, A. Sarkar, Effect of Coriolis force, Hybrid Adv. (2025) 100446.
Google Scholar
[10]
R. Hajlaoui et al., Bioconvective flow of Casson-Micropolar nanofluid, J. Radiat. Res. Appl. Sci. 18(2) (2025) 101452.
Google Scholar
[11]
K.A.M. Alharbi et al., Comparative study of hybrid nanofluid flows, Numer. Heat Transfer A 85(17) (2024) 2819–2835.
Google Scholar
[12]
S.A. Lone et al., Semi-analytical solution of MHD ternary hybrid nanofluid, AIP Adv. 14(4) (2024).
Google Scholar
[13]
S.U.S. Choi, J.A. Eastman, Enhancing thermal conductivity of fluids with nanoparticles, ASME Conf. (1995).
Google Scholar
[14]
L.S. Sundar et al., Enhanced heat transfer of hybrid nanofluids, Int. Commun. Heat Mass Transfer 84 (2017) 1–10.
Google Scholar
[15]
M.U. Sajid, H.M. Ali, Thermal performance of hybrid nanofluids, Int. J. Heat Mass Transfer 126 (2019) 211–234.
Google Scholar
[16]
F.A. Aladsani et al., Thermal analysis of ternary hybrid nanofluid, J. Radiat. Res. Appl. Sci. 18(3) (2025) 101785.
Google Scholar
[17]
P. Kumari et al., Inclined MHD flow of Carreau hybrid nanofluid, Symmetry 17(8) (2025) 1330.
Google Scholar
[18]
K. Rafique et al., Thermal radiation and stability analysis, J. Radiat. Res. Appl. Sci. 18(2) (2025) 101510.
Google Scholar
[19]
S. AB, S. G, Thermal analysis of ternary hybrid nanofluid, World J. Eng. (2025) 1–16.
Google Scholar
[20]
A.T. Adeosun et al., Gauss–Legendre weighted residual method, Int. J. Numer. Methods Heat Fluid Flow (2025) 1–22.
Google Scholar
[21]
A.T. Adeosun et al., Bifurcation and sensitivity analysis, Comput. Math. Appl. 195 (2025) 28–41.
Google Scholar
[22]
M. Miklavčič, C.Y. Wang, Viscous flow due to a shrinking sheet, Q. Appl. Math. 64(2) (2006) 283–290.
DOI: 10.1090/s0033-569x-06-01002-5
Google Scholar
[23]
P.D. Weidman et al., Effect of transpiration, Int. J. Eng. Sci. 44 (2006) 730–737.
Google Scholar
[24]
K. Bhattacharyya, Dual solutions in boundary layer flow, Chin. Phys. Lett. 28(8) (2011) 084701.
Google Scholar
[25]
J.H. Merkin, Dual solutions in mixed convection, J. Eng. Math. 19 (1985) 189–199.
Google Scholar
[26]
I. Waini et al., Hybrid nanofluid flow, Int. J. Numer. Methods Heat Fluid Flow 29(9) (2019) 3110–3127.
DOI: 10.1108/hff-01-2019-0057
Google Scholar
[27]
I. Waini et al., Squeezed hybrid nanofluid flow, Mathematics 8(6) (2020) 898.
Google Scholar
[28]
S.D. Harris et al., Mixed convection boundary-layer flow, Transp. Porous Media 77(2) (2009) 267–285.
Google Scholar
[29]
A.T. Adeosun et al., Galerkin weighted residual approach, J. Taibah Univ. Sci. 19(1) (2025) 2489809.
Google Scholar
[30]
I.C. Liu, H.I. Andersson, Heat transfer over a bidirectional stretching sheet, Int. J. Heat Mass Transfer 51 (2008) 4018–4024.
DOI: 10.1016/j.ijheatmasstransfer.2007.10.041
Google Scholar