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Answer the following questions. (a) Write the Navier Stokes equations in weak and strong conservative forms. (b) Write the differential form of general transport

   

Answer the following questions. (a) Write the Navier Stokes equations in weak and strong conservative forms. (b) Write the differential form of general transport quation (unsteady) suitable for integration over a control volume and define each term. (c) Integrate the trasport equation over an arbitrary control volume and derive a form which is compatible for dis cretization in finite volume method. (d) Define conservativeness in finite volume formulation. Show that central difference scheme ensures conservativeness of a property over the entire domain for a one-dimensional steady state diffusion problem. (e) Define Peclet number and specify its significance for transportiveness property of fluid flow.

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a NavierStokes Equations The NavierStokes equations describe the motion of fluid flow and are given in their strong conservative form and their weak form as follows Strong Conservative Form The strong ... blur-text-image

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