Analysis of the MHD Boundary Layer Flow over a Nonlinear Stretching Sheet in a Porous Medium Using Semianalytical Approaches

Figure 2

(a) kp = 0.5, Pr = Ec = Sc = So = n = s = 0.2, R = 7; (b) M = 2, Pr = Ec = Sc = So = n = s = 0.2, R = 7; (c) kp = 0.5, M = 2, Ec = Pr = n = So = Sc = 0.2, R = 7; (d) kp = 0.5, M^∗ = 2, Pr = Ec = Sc = So = s = 0.2, R = 7; (e) kp = 0.5, Pr = Ec = Sc = So = n = s = 0.2, R = 7; (f) M = 2, Pr = Ec = Sc = So = n = s = 0.2, R = 7; (g) kp = 0.5, M = 2, Ec = Sc = So = n = s = 0.2, R = 7; (h) kp = 0.5, M = 2, Pr = Sc = So = n = s = 0.2, R = 7; (i) kp = 0.5, M = 2, Pr = Ec = So = Sc = n = s = 0.2; (j) kp = 0.5, M = 2, Pr = Ec = Sc = n = s = 0.2, R = 7; (k) kp = 0.5, Pr = Ec = Sc = So = n = s = 0.2, R = 7; (l) M = 2, Pr = Ec = Sc = So = n = s = 0.2, R = 7; (m) kp = 0.5, M = 2, Pr = Ec = So = n = s = 0.2, R = 7; (n) kp = 0.5, M = 2, Pr = Ec = Sc = n = s = 0.2, R = 7; (o) kp = 0.5, M = 2, Pr = Ec = Sc = n = s = 0.2, R = 7.

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