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- W2026745368 abstract "A well-known boundary value problem of fluid mechanics is revisited in this paper. It occurs under the same mathematical form 3f'''+ff''+f'2 = 0, f(0) = 0, f'(0) = 1, f'(∞) = 0 both in connection with the boundary layer flow induced in a quiescent fluid by a continuous surface stretching with velocity uw∼x−1/3, as well as in the free convection over a vertical plate with wall temperature distribution Tw−T∞∼x−1/3, embedded in a fluid-saturated porous medium (x denotes the boundary layer coordinate and T∞ the ambient temperature of the fluid). It is shown that the well-known hyperbolic-tangent solution of this problem belongs in fact to a one-parameter family of multiple solutions, which can be expressed in terms of Airy's functions." @default.
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- W2026745368 date "2003-10-01" @default.
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- W2026745368 title "New analytical solutions of a well-known boundary value problem in fluid mechanics" @default.
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- W2026745368 doi "https://doi.org/10.1016/j.fluiddyn.2003.04.001" @default.
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