Keywords:
electromagnetics, plane wave, periodic boundary conditions, wave launcher
A linearly-polarized (with electric field in the z-direction) electromagnetic pulse with a sinusoidal amplitude on a plane wave is launched from the left side (x=0) to propagate in the x-direction. The transverse (y,z) boundary conditions are periodic.
This simulation can be performed with a VSimBase license.
The Electromagnetic Plane Wave example is accessed from within VSimComposer by the following actions:
All of the properties and values that create the simulation are now available
in the Setup Window as shown in Fig. 132.
You can expand the tree elements and navigate through the
various properties, making any changes you desire. The right pane shows a 3D
view of the geometry, if any, as well as the grid, if actively shown. To show
or hide the grid, expand the Grid element and select or deselect the box next
to Grid
.
This example includes several constants for easy adjustment of simulation properties. Those include:
There is a SpaceTimeFunction to define the plane wave that is launched with a Port Launcher boundary condition.
After performing the above actions, continue as follows:
After performing the above actions, continue as follows:
The electric and magnetic field components can be found in the scalar data variables of the data overview tab.
View* dropdown below the toolbar and select Data Overview. * Here you can see Variables. Expand the Scalar Data. * Expand E * Select E_z
Initially, no field will be seen, as one is looking at Dump 0, the initial dump, when no fields are yet in the simulation. Move the slider at the bottom of the right pane to see the electric field at different times. The final time is shown in Fig. 134.
To see more wavelengths, change the value of the WAVELENGTHS variable. What happens to the waves when there are very few cells in a wavelength?
See the wave reflect off the right boundary by running for more time steps.
Try rotating the visualization by left-clicking and dragging with the mouse to see the how the simulation is uniform across the z- dimension.