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Solve with CFPDES the scalar fields $(B_x, B_y, E_z)$ in a square domain
with no other materials eps=1 everywhere
with a disk shaped material with $\epsilon=1.78$ (see simulations in https://www.met.reading.ac.uk/clouds/maxwell/). There are two methods that we need to discuss :
a. by meshing the domain
b. by taking epsilon as a function of the space $x$, ie $\epsilon(x)=$ 1 if $x$ is outside the particule, and 1.78 if it is inside.
Boundary conditions:
test with $E_z=\sin(\omega t)$ at bottom
Initial condition (at $t=0$) : $B_x=B_y=E_z=0$ everywhere in the domain.
The text was updated successfully, but these errors were encountered:
Implement in Feel++ the equations (1) and (3) from paper https://www.met.reading.ac.uk/~swrhgnrj/publications/hogan_shonk_ecmwf.pdf
Solve with CFPDES the scalar fields$(B_x, B_y, E_z)$ in a square domain
a. by meshing the domain
b. by taking epsilon as a function of the space
Boundary conditions:
Initial condition (at$t=0$ ) :
$B_x=B_y=E_z=0$ everywhere in the domain.
The text was updated successfully, but these errors were encountered: