Polarization and The Polarization Ellipse
Any (fixed) polarization can be described in terms of the shape of the polarization ellipse, which is defined by two parameters: axial ratio AR and tilt angle . The axial ratio is the ratio of the lengths of the major and minor axes of the ellipse, and is always greater than or equal to 1.
Alternatively, polarization can be represented as a point on the surface of the Poincaré sphere, with as the longitude and, where, as the latitude. The sign used in the argument of the depends on the handedness of the polarization. + indicate left hand polarization, - right hand polarization, as defined by IEEE.
For the special case of circular polarization, the axial ratio equals 1 and the tilt angle is undefined. For the special case of linear polarization, the axial ratio is infinite.
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Read more about this topic: Axial Ratio
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