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Since the pioneering study by Crane [1] who presented an exact analytical solution for the steady two-dimensional flow due to a stretching surface in a quiescent fluid, many studies on stretched surfaces have been done.
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Bending fingers means stretched surface, but most existing sensors are non-stretchable.
Professionals play on a very tightly stretched surface, which allows for greater speed.
The study of stretching surfaces through various combinations is important in many practical applications.
Rashidi and Erfani [13] used the modified differential transform method to investigate boundary layer flow due to stretching surfaces.
During the last few years, the boundary layer flows of non-Newtonian fluids driven by stretching surfaces have attracted much research interest [1 4].
Chen [14] considered the radiative heat transfer and free convection flow past permeable stretching surfaces with Joule heating and viscous dissipation effects.
Governing equations modeling MHD flow and heat transfer over stretching surfaces are highly nonlinear, thereby exact solutions are impossible to obtain.
After the pioneering work by Sakiadis [1], a large amount of literature is available on boundary layer flow of Newtonian and non-Newtonian fluids over linear and nonlinear stretching surfaces [2 10].
Quickly shape into a ball, stretching surface so that it is smooth.
nanoparticle concentration at stretching surface.
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