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EM.Terrano

1 byte added, 15:46, 7 June 2013
/* Defining Transmitter Sets */
A short dipole is the closest thing to an omni-directional radiator. The direction or orientation of the short dipole determines its polarization. In many applications, you may rather want to use a directional antenna for your transmitter. You can model a radiating structure using EM.Cube's FDTD, Planar, MoM3D or PO modules and generate a 3D radiation pattern data file for it. These data are stored in a specially formatted file with a &quot;'''.RAD'''&quot; extension, which contains columns of spherical φ and θ angles as well as the real and imaginary parts of the complex-valued far field components '''E<sub>θ</sub>''' and '''E<sub>φ</sub>'''. The θ- and φ-components of the far-zone electric field determine the polarization of the transmitting radiator. 
To define a directional transmitter radiator, you need to select the &quot;User Defined&quot; option in the &quot;Radiator&quot; section of the Transmitter Dialog. You can do this either at the time of creating a transmitter set, or afterwards by opening the property dialog of the transmitter set. In the &quot;Custome Custom Pattern Parameters&quot;, click the '''Import Pattern'''button to set the path for the radiation data file. This opens up the standard Windows Open dialog, with the default file type or extension set to &quot;.RAD&quot;. Browse your folders to find the right data file. A radiation pattern file usually contains the value of &quot;Total Radiated Power&quot; in its file header. This is used by default for power calculations in the SBR simulation. However, you can check the box labeled &quot;'''Custom Power'''&quot; and enter a value for the transmitter power in Watts. EM.Cube can also rotate the imported radiation pattern arbitrarily. In this case, you need to specify the '''Rotation'''angles in degrees about the X-, Y- and Z-axes. Note that these rotations are performed sequentially and in order: first a rotation about the X-axis, then a rotation about the Y-axis, and finally a rotation about the Z-axis. 
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