Solve Partial Differential Equations over Regions
Solve partial differential equations numerically over full-dimensional regions in 1D, 2D, and 3D. The method used is primarily based on finite elements and allows for Dirichlet, Neumann, and Robin boundary conditions, as well as time-varying equations.
Solve a Poisson equation over a disk and with zero boundary conditions.
In[1]:= | ![]() X |
Out[1]= | ![]() |
In[2]:= | ![]() X |
Out[2]= | ![]() |
Solve a Poisson equation over a more complicated region.
In[3]:= | ![]() X |
In[4]:= | ![]() X |
Out[4]= | ![]() |
In[5]:= | ![]() X |
Out[5]= | ![]() |