{"title":"Numerical Investigation of Two-dimensional Boundary Layer Flow Over a Moving Surface","authors":"Mahmoud Zarrini, R.N. Pralhad","volume":37,"journal":"International Journal of Mathematical and Computational Sciences","pagesStart":182,"pagesEnd":185,"ISSN":"1307-6892","URL":"https:\/\/publications.waset.org\/pdf\/15641","abstract":"

In this chapter, we have studied Variation of velocity in incompressible fluid over a moving surface. The boundary layer equations are on a fixed or continuously moving flat plate in the same or opposite direction to the free stream with suction and injection. The boundary layer equations are transferred from partial differential equations to ordinary differential equations. Numerical solutions are obtained by using Runge-Kutta and Shooting methods. We have found numerical solution to velocity and skin friction coefficient.<\/p>\r\n","references":" H. Schlichting, Boundary Layer Theory. 8th Edition, Springer-Verlag\r\nBerlin, Germany, 2003.\r\n H. Blasius : Grenzschichten in Flussigkeiten mit kleiner Reibung. Z.\r\nMath. u. Phys. 56, 1-37, 1908.\r\n A. I. Ranasinghe and B. M. Fayequa, Solution of Blasius Equation by\r\nDecomposition. Applied Mathematical Sciences: 3(13), 605611, 2009.\r\n B.C. Sakiadis, Boundary layer behavior on continuous solid surfaces: I.\r\nBoundary layer Equations for two-dimensional and axisymmetric flow.\r\nAICHE; 7 (1), 2628, 1961.\r\n R. Nazar, A. Ishak and I. Pop, Boundary layer on a moving wall with\r\nsuction and injection. Chin. Phys. Lett.: 24(8), 2274-2276, 2007.\r\n F. M. White, Fluid Mechanics. Mc-Graw-Hill, 2003.","publisher":"World Academy of Science, Engineering and Technology","index":"Open Science Index 37, 2010"}