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An efficient Adomian analytical decomposition technique for studying the momentum and heat boundary layer equations with exponentially stretching surface conditions was presented and an approximate analytical solution was obtained, which can be represented in terms of a rapid convergent power series with elegantly computable terms. The reliability and efficiency of the approxi- mate solution were verified using numerical solutions in the literature. The approximate solution can be successfully applied to provide the values of skin friction and the temperature gradient coefficient.
An efficient Adomian analytical decomposition technique for studying the momentum and heat boundary layer equations was presented and an approximate analytical solution was obtained, which can be represented in terms of a rapidly convergent power series with elegantly computable terms. The reliability and efficiency of the approxi- mate solution were verified using numerical solutions in the literature. The approximate solution can be successfully applied to provide the values of skin friction and the temperature gradient coefficient.