Fig 1.
Physical diagram.
Fig 2.
ℏ-curves for f"(0), θ'(0) and ϕ'(0).
Fig 3.
Behavior of γ on f'(η).
Fig 4.
Behavior of λ1 on f'(η).
Fig 5.
Behavior of β on f'(η).
Fig 6.
Behavior of λT on f'(η).
Fig 7.
Behavior of N on f'(η).
Fig 8.
Behavior of α on f'(η).
Fig 9.
Behavior of γ on θ(η).
Fig 10.
Behavior of λ1 on θ(η).
Fig 11.
Behavior of β on θ(η).
Fig 12.
Behavior of R on θ(η).
Fig 13.
Behavior of Pr on θ(η).
Fig 14.
Behavior of A on θ(η).
Fig 15.
Behavior of B on θ(η).
Fig 16.
Behavior of Bi1 on θ(η).
Fig 17.
Behavior of γ on ϕ(η).
Fig 18.
Behavior of λ1 on ϕ(η).
Fig 19.
Behavior of Sc on ϕ(η).
Fig 20.
Behavior of Bi2 on ϕ(η).
Table 1.
Convergence analysis of the homotopic solutions for different order of approximations when γ = 0.2, λ1 = 1.1, β = 0.1, λT = 0.1, N = 1.0, α = π/4, R = 0.3, Pr = 1.5, A = 0.05, B = 0.05, Sc = 1.5, Bi1 = 0.3 and Bi2 = 0.3.
Table 2.
Behavior of different physical quantities on skin friction coefficient when R = 0.3, Pr = 1.5, A = 0.05, B = 0.05, Sc = 1.5 and Bi2 = 0.3.
Table 3.
Behavior of various physical quantities on the local Nusselt number when λ1 = 1.1, N = 0.1, α = π/4, Sc = 1.5 and Bi2 = 0.3.
Table 4.
Behavior of different physical quantities on the local Sherwood number when N = 0.1, R = 0.3, Pr = 1.5, A = 0.05, B = 0.05 and Bi1 = 0.3.