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Farfield Plot 鈥?Axes

Farfield Plot: Plot Properties Properties Axes

Rotating the coordinate system 

In some cases, you may want your farfield鈥檚 main lobe to be in a special direction (i.e., Phi = 0 and Theta = 90 degrees) other than those resulting from the default settings. Then, you will have to specify new origins for Theta and Phi. For example, this might be helpful to partly visualize the vertical and horizontal polarization of a farfield calculation.

As an example, assume your main lobe is in the z-direction. It will therefore be in direction Theta = 0 by default. You, however, want it to be in direction Phi = 0 and Theta = 90. Therefore, you must change the origin for Theta from (0, 0, 1) to (1, 0, 0) and the origin for Phi (1, 0, 0) to (0, 0, 1).

In 3D plots, the new coordinate axes x鈥? y鈥?and z鈥?will be displayed for better orientation.

old settings

Z鈥?Z=(0,0,1), X鈥?X=(1,0,0) 

new settings

Z鈥?(1,0,0), X鈥?(0,0,1) 

 

Axes type frame

Specifies the alignment of the farfield coordinate system. The following rotation types are available:

XYZ coordinates

Alignment with the global coordinate system.

User defined

User defined alignment using the orientation specified by Thetastart and Phistart.

Main lobe alignment

Aligns the coordinate system with the main lobe direction (z') and the Polarization vector (y').

Current WCS

The coordinate system is set to the current wcs.

Start for theta (z'-axis) frame

X / Y / Z: Here, you may set the origin for Theta. You may enter any numbers; the resulting vector will be normalized to 1 later. Only, you have to make sure that it is not parallel to the vector set as x鈥?axis (origin for Phi). These values only apply  if the axes type is set to User defined.

Start for phi (x'-axis) frame

X / Y / Z: Here, you may set the origin for Phi. You may enter any numbers; the resulting vector will be normalized to 1 and orthogonalized to the z鈥?axis later. However, you have to make sure that it is not parallel to the vector set as z鈥?axis (origin for Theta). These values only apply if the axes type is set to User defined.

Polarization vector (y'-axis) frame

X / Y / Z: Enter here the coordinates for the y'-axis in global cartesian coordinates. These values only apply if the axes type is set to Main lobe alignment.

Coordinate system frame

Different kind of field components can be plotted with regard to different coordinate systems. You may select the coordinate system here. You may choose among the Spherical, Ludwig 2 Azimuth over Elevation, Ludwig 2 Elevation over Azimuth and the Ludwig 3 coordinate system. See farfield view for more information.

Polarization frame

Three different polarizations are available for each coordinate system: linear, circular and slant. The slant polarization requires the additional specification of the slant angle. See farfield overview for more information.

OK

Stores the current settings and closes the dialog box. Depending on the new settings, a new plot of the farfields will be calculated. The calculation can be aborted by pressing the Abort button.

Apply

Stores the current settings leaving the Farfield Plot tab sheet opened. Depending on the new settings, a new plot of the farfields will be calculated. The calculation can be aborted by pressing the Abort button.

FF View / Preview

Use this button to switch between farfield view and coordinate system preview. The latter hides the farfield and shows only the structure in respect to the defined coordinate system. In addition, Bistatic RCS results visualize the exciting plane wave. Leaving the preview mode with pressing Close restores axes, origin, and mirror plane settings.

Abort

Aborts the current calculation. Note that the last plot has been deleted. You will have to calculate a new plot by making the appropriate settings and pressing the OK or Apply button again.

Close

Closes this dialog box without performing any further action.

Help

Shows this help text.

See also

Farfield Overview, Farfield View, Color Ramp, Farfield Plot

Farfield Plot Dialog Pages: General, View, Plot Mode, Origin, Array, Phase Center, Decoupling Plane




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