The Radiation Pattern plots are available with this module to plot the value of a global variable (for example, the far field norm,
normEfar and
normdBEfar, or components of the far-field variable
Efar).
The variables are plotted for a selected number of angles on a unit circle (in 2D) or a unit sphere (in 3D). The angle interval and the number of angles can be manually specified. For 2D Radiation Pattern plots, the reference direction from which the angle is measured and the normal to the plane the far field is computed for can also be specified. For 3D
Radiation Pattern plots, you also specify an expression for the surface color.
The main advantage with the Radiation Pattern plot, as compared to making a
Line Graph, is that the unit circle or sphere that you use for defining the plot directions is not part of your geometry for the solution. Thus, the number of plotting directions is decoupled from the discretization of the solution domain.
The postprocessing far-field functions are available under Component>Definitions>Functions. Below you find example models using these functions and some links to more information.
The functions norm3DEfar and
normdB3DEfar calculate the 3D far-field norms, based on field solutions in 2D axisymmetric geometry. These functions are available in these cases:
The function can be used in a 3D Radiation Pattern plot, where the input argument of the function must be same as the
Azimuth angle variable in the
Evaluation section in the
Settings window.
When the function is used in a radiation pattern plot under a 1D or a polar plot group, the value of input argument defines the plotting plane regardless of the normal and reference direction in the Evaluation section in the
Settings window. For example,
norm3DEfar_TE12(0)evaluates the norm of the electric far field for the TE12 mode for a 0-degree azimuthal angle. This is equivalent to plotting this variable on the
xz-plane. Similarly,
norm3DEfar_TE12(pi/2) is the evaluation at a 90-degree azimuthal angle, which is equivalent to plotting the variable on the
yz-plane.
where θ is the elevation angle and
is the azimuthal angle.
The uniform two-dimensional array factor operator af2 is simpler than the three-dimensional version, as the third, the
z-component factor, is unity.
The maximum directivity can be computed through Results>Derived Values>Global Evaluation. This calculation is based on the maximum and averaged intensity values on the far-field calculation selection. It requires the selection for the far-field calculation feature to be spherical for 3D and circular for 2D axisymmetric model components, both centered at the origin.
where U is the radiation intensity,
, and
Pin is the total input power.
where the delivered power, Pdelivered is
. The gain is available only when the S-parameter calculation is valid, that is, for the single port excitation case.