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A liquid film, due to spraying, is deposited on a stretching surface. The physical problem is governed by a nondimensional parameter α, representing the relative importance of spraying rate to stretching rate. After a similarity transform, the Navier-Stokes equations reduce to a nonlinear ordinary differential equation which is solved by perturbation and numerical integration. The results show nonuniqueness and nonexistence of a steady state solution for certain values of α. Velocity profiles and heat transfer characteristics are determined.
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C.Y. Wang (1991) studied this question.
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