*. Consider the solution of the unsteady two-dimensional Navier-Stokes system for incompressible flow in Cartesian coordinates...

  

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*. Consider the solution of the unsteady two-dimensional Navier-Stokes system for incompressible flow in Cartesian coordinates where = -10 +9 +=0 = (+)-(+) and g = v (+) – (¹ + √5) for flow in a rectangular channel of length L (in r-direction) and height H (in y-direction). Uniform velocity U, is imposed at the inlet of the channel. Consider other necessary boundary conditions. Use finite difference discretization technique with Marker-and-Cell method (MAC) and staggered grid arrangement for solution of the domain. Discretize the inertia terms using first order upwind scheme and the diffusive terms by central difference scheme. 15 *. Consider the solution of the unsteady two-dimensional Navier-Stokes system for incompressible flow in Cartesian coordinates where = -10 +9 +=0 = (+)-(+) and g = v (+) – (¹ + √5) for flow in a rectangular channel of length L (in r-direction) and height H (in y-direction). Uniform velocity U, is imposed at the inlet of the channel. Consider other necessary boundary conditions. Use finite difference discretization technique with Marker-and-Cell method (MAC) and staggered grid arrangement for solution of the domain. Discretize the inertia terms using first order upwind scheme and the diffusive terms by central difference scheme. 15

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To solve the given unsteady twodimensional NavierStokes system for incompressible flow in a rectangular channel using the MarkerandCell method MAC wit... View the full answer