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HFSS15: Axial Ratio
Axial ratio is defined as the ratio of the major to the minor axis of the polarization ellipse.
1. Ex and Ey are orthogonal complex-valued field components. If either is zero, HFSS treats the field as linearly polarized. However, if neither Ex and Ey is zero:
2. Compute circular components E- and E+ from:
| E- = Ex - jEy | (1) |
| E+ = Ex + jEy | (2) |
3. If E+ = 0 or E- = 0 HFSS understands the field as perfectly circular, the axial ratio is 1. Otherwise, for the elliptical polarization case, HFSS determines the tilt angle t from:
| phase(E-/E+) = 2t | (3) |
4. Rotate the original data to coincide with the axes of the polarization ellipse.
|
| (4) |
|
| (5) |
5. The Axial Ratio AR is given by:
|
| (6) |
Because the above definition does not discriminate between major and minor ellipse axes, to enforce the convention that AR< 1, it is necessary to check this condition and if necessary invert the value obtained.
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