The flow to studied is steady, two-dimensional and incompressible with constant properties. The problem consists of...
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The flow to studied is steady, two-dimensional and incompressible with constant properties. The problem consists of a developing flow in a channel as depicted in the figure below: H Ui Fig. 1 Fluid enters at uniform velocity, U, and a boundary layer, &, develops at the walls. The local velocity changing inside the boundary layer is denotes by u(x,y), and the velocity In the inviscid region, close to the center line, is denoted by U(x). Develop a computer code to analyze the flow in the developing region for Re = 30, =H/L=0.1 Compare the results with those obtained from a polynomial approximation of u / U. The flow to studied is steady, two-dimensional and incompressible with constant properties. The problem consists of a developing flow in a channel as depicted in the figure below: H Ui Fig. 1 Fluid enters at uniform velocity, U, and a boundary layer, &, develops at the walls. The local velocity changing inside the boundary layer is denotes by u(x,y), and the velocity In the inviscid region, close to the center line, is denoted by U(x). Develop a computer code to analyze the flow in the developing region for Re = 30, =H/L=0.1 Compare the results with those obtained from a polynomial approximation of u / U.
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