Title of article :
A novel method for the solution of Blasius equation in semi-infinite domains
Author/Authors :
Akg ̈ul, Ali Department of Mathematics - Art and Science Faculty - Siirt University, Turkey
Abstract :
Many known methods fail in the attempt to get analytic solutions of Blasius-type equations. In this work, we apply the reproducing kernel method for ivestigating Blasius equations with two different boundary conditions in semi-infinite domains. Convergence analysis of the reproducing kernel method is given. The numerical approximations are presented and compared with some other techniques, Howarth's numerical solution and Runge-Kutta Fehlberg method.
Keywords :
Reproducing kernel method , Blasius equations , reproducing kernel functions
Journal title :
International Journal of Optimization and Control: Theories and Applications
