Abstract
The Levy Lee transformations are modified with the aim of transforming nonlinear partial differential equations of boundary value type governing the steady two dimensional incompressible boundary layer flows of non-Newtonian power-law fluids past a slender parabolic body of revolution into nonlinear ordinary differential equation with appropriate boundary conditions. The transverse curvature effect of the present flow situation is studied theoretically using group-theoretic initial value technique. It is concluded that the slope of the velocity profile is greatly influenced by transverse curvature and suction or blowing parameters.
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