Difference between revisions of "Natural convection in 3D irregular domain"
From Medusa: Coordinate Free Mehless Method implementation
(Created page with "All spatial operators are discretized using RBF-FD with $r^3$ PHS radial basis functions, augmented with monomials up to order $2$, with the closest $25$ nodes used as a stenc...") |
|||
Line 1: | Line 1: | ||
+ | |||
All spatial operators are discretized using RBF-FD with $r^3$ PHS radial basis | All spatial operators are discretized using RBF-FD with $r^3$ PHS radial basis | ||
functions, augmented with monomials up to order $2$, with the closest $25$ | functions, augmented with monomials up to order $2$, with the closest $25$ | ||
Line 4: | Line 5: | ||
$\Delta t=10^{-3}$ was used for all cases. Nodal distance $h=0.01$ is used for | $\Delta t=10^{-3}$ was used for all cases. Nodal distance $h=0.01$ is used for | ||
simulations in 2D and $h=0.25$ for simulations in 3D. Boundaries with Neumann | simulations in 2D and $h=0.25$ for simulations in 3D. Boundaries with Neumann | ||
− | boundary conditions are additionally treated with ghost | + | boundary conditions are additionally treated with ghost nodes[[Ghost nodes (theory)]]. |
− | nodes | ||
− | [[File:DVD_3D_irreg.png| | + | [[File:DVD_3D_irreg.png|400px]][[File:DVD_3D.png|400px]] |
Revision as of 15:20, 18 May 2019
All spatial operators are discretized using RBF-FD with $r^3$ PHS radial basis functions, augmented with monomials up to order $2$, with the closest $25$ nodes used as a stencil. For the time discretization time step $\Delta t=10^{-3}$ was used for all cases. Nodal distance $h=0.01$ is used for simulations in 2D and $h=0.25$ for simulations in 3D. Boundaries with Neumann boundary conditions are additionally treated with ghost nodesGhost nodes (theory).