1. Plotting parametric curves
2. Variational formulation in polar coordinates polar
3. Generating non uniform mesh on the boundary example
4. Stokes problem with matrices and other techniques; testing cpu time
5. Stokes problem enriched to avoid the mean cero restriction on the pressure
6. Stokes problem with Brezzi-Pitkaranta stabilization technique
7. Examples proposed by G. Sadaka
   1. Poisson Problem
   2. Heat equation
   3. Wave equation
   4. Nonlinear elliptic equation
   5. Nonlinear Schrodinger equation: Schrodinger
8. Periodic Boundary Conditions
9. Curved Periodic Boundary Conditions Curved
10. Bingham fluids with FreeFem++ Bingham [proposed by A. Roustaei]
11. BDF(k) (k=1,2,3) applied to the Heat Equation BDF1, BDF2, BDF3
12. Crank-Nicolson applied to the Heat Equation CN
13. Mesh adaptation to capture a very sharp function
14. Poisson problem with P1nc finite elements
15. Poisson problem on a twisted mesh
16. Use of Raviart-Thomas finite elements RT
17. Use of array of finite element functions arrayfem
18. Computing the bilaplacian
19. Testing Poisson problem on the L-shape domain with mesh adaptation Lshape
20. Use of medit to get info from basis functions
21. How to construct a user defined function
22. Solving Laplacian with matrices and vectors lapmat
23. Use of parareal
24. Richard problem
25. Simulation of wafer heating by a laser

return to main page