The transport of chemical species in a flow field can be described by a 2D conser-...

  

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The transport of chemical species in a flow field can be described by a 2D conser- vative flow equation; де +(c) = (DVc) + 5. Ət Where c is the chemical species concentration, D is the diffusion coefficient and S is the source term. (a) Assuming a steady state flow, find the finite volume discretized equation of the flow. (10 marks) (b) Use your favourite programming language (c++ or python) to find the solu- tion, c(x, y). Tabulate your results for ne x ny (-25 x 25) grid. marks) (10 (c) Plot your results and determine the value of the concentration at nz = 20, ny = 14. The transport of chemical species in a flow field can be described by a 2D conser- vative flow equation; де +(c) = (DVc) + 5. Ət Where c is the chemical species concentration, D is the diffusion coefficient and S is the source term. (a) Assuming a steady state flow, find the finite volume discretized equation of the flow. (10 marks) (b) Use your favourite programming language (c++ or python) to find the solu- tion, c(x, y). Tabulate your results for ne x ny (-25 x 25) grid. marks) (10 (c) Plot your results and determine the value of the concentration at nz = 20, ny = 14.

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S cell source D Diffusion coefficient Values at the faces is ... View the full answer