fisher_pde_ftcs_test

fisher_pde_ftcs_test, an Octave code which calls fisher_pde_ftcs(), which estimates a solution of the Kolmogorov Petrovsky Piskonov Fisher partial differential equation (PDE) ut=uxx+u*(1-u), using the forward time centered space (FTCS) method, with an oscillating Dirichlet condition on the left, and a zero Neumann condition on the right.

Licensing:

The information on this web page is distributed under the MIT license.

Related Data and codes:

fisher_pde_ftcs, an Octave code which estimates a solution of the Kolmogorov Petrovsky Piskonov Fisher partial differential equation (PDE) ut=uxx+u*(1-u), using the forward time centered space (FTCS) method, with an oscillating Dirichlet condition on the left, and a zero Neumann condition on the right.

Source Code:

• fisher_pde_ftcs_test.m, calls all the tests.
• fisher_pde_ftcs_test.sh, runs all the tests.
• fisher_pde_ftcs_test.txt, the output file.

• fisher_pde_ftcs_initial.png, an image of the initial condition.
• fisher_pde_ftcs_final.png, an image of the final condition.

• fisher_pde_ftcs.gif, an animation of the solution over time.