Fluid Flow over a Sharp and Blunt V-shaped Region

Tok tekutiny ostro lomeným potrubím v tvare V In this paper we study a viscous fluid flow over a V-shaped body for a range of Reynold's number from Re = 5 up to Re = 500. We solved the unsteady Naveir-stokes equations in the stream function vorticity formulation. The irregular physical domain is transformed into a rectangular shape using the elliptic grid generation. We applied the Finite diference discretization technique for governing the partial diferential equations, in this technique, the computational domain is covered by a pattern, network or mesh points called grid points. The governing equations are then reformulated at each interior point by replacing all partial derivatives with appropriate Finite diferences, thus converted to a set of discrete algebraic equations.