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Syllabus (CH4316)
โ€ข Philosophy of computational fluid dynamics (CFD), Review of
equations governing fluid flow and heat transfer, simplified flow
models such as incompressible, inviscid, potential and creeping flow
โ€ข Classification of partial differential equations, initial and boundary
conditions, review of applied numerical methods
โ€ข Finite difference method: introduction, discretization method,
consistency, error and stability analysis, fundamentals of fluid flow
modeling
โ€ข Finite difference applications in heat conduction and convection:
steady and transient heat conduction in rectangular and cylindrical
geometries, convective heat transfer
โ€ข Solution of viscous incompressible flows by stream function-vorticity
formulation Solution of Navier-Stokes equation for incompressible
flows using SIMPLE algorithm
โ€ข Finite Volume Method: Discretization methods, approximations of
surface integrals and volume integrals, interpolation and differential
practices, implementation of boundary conditions, application to the
engineering problems

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syllabus-cfd.pptx

  • 1. Syllabus (CH4316) โ€ข Philosophy of computational fluid dynamics (CFD), Review of equations governing fluid flow and heat transfer, simplified flow models such as incompressible, inviscid, potential and creeping flow โ€ข Classification of partial differential equations, initial and boundary conditions, review of applied numerical methods โ€ข Finite difference method: introduction, discretization method, consistency, error and stability analysis, fundamentals of fluid flow modeling
  • 2. โ€ข Finite difference applications in heat conduction and convection: steady and transient heat conduction in rectangular and cylindrical geometries, convective heat transfer โ€ข Solution of viscous incompressible flows by stream function-vorticity formulation Solution of Navier-Stokes equation for incompressible flows using SIMPLE algorithm โ€ข Finite Volume Method: Discretization methods, approximations of surface integrals and volume integrals, interpolation and differential practices, implementation of boundary conditions, application to the engineering problems