Numerical solution of 2-d advection-diffusion equation with variable coefficient using du-fort frankel method
Journal of Physics: Conference Series, 2019•iopscience.iop.org
The advection-diffusion equation or transport equation is investigated further. A simple
numerical approximation such as Du-Fort Frankel methods for advection-diffusion equation
with variable coefficient is employed. The obtained results are compared with its analytical
solution in a simple unit square domain. The method and results are then being used to
solve advection-diffusion in the real-world problems for the more complicate irregular
domain.
numerical approximation such as Du-Fort Frankel methods for advection-diffusion equation
with variable coefficient is employed. The obtained results are compared with its analytical
solution in a simple unit square domain. The method and results are then being used to
solve advection-diffusion in the real-world problems for the more complicate irregular
domain.
Abstract
The advection-diffusion equation or transport equation is investigated further. A simple numerical approximation such as Du-Fort Frankel methods for advection-diffusion equation with variable coefficient is employed. The obtained results are compared with its analytical solution in a simple unit square domain. The method and results are then being used to solve advection-diffusion in the real-world problems for the more complicate irregular domain.
iopscience.iop.org
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