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Birefringence is an optical phenomenon manifested by the splitting of an unpolarized ray into two components of opposite polarization when entering an anisotropic medium Both beams propagate in the birefringent medium with different velocities and this determines their different refractive indices usually denoted as n, and n , If the incoming beam enters this birefringent medium at an angle different from the normal incidence then both beams trace different optical paths One of the beams follows strictly Snell s law of refraction ( s i n a i sinB = II,,, cy - angle of incidence, ,-I - angle of refraction) and is called ordinary The other one deviates from this law of optics and therefore carries the name P itruordinury Uniaxial single crystals are most frequently used for making birefringent polarizers.

iii) Narrow, simple (circular or elliptical) coverage, called spot beam coverage An example is given in Figure 215 (INTELSAT VIIA spot beams) Spot beams with a beamwidth as narrow as 05 , or even less, are feasible in the 14/11-12 GHz band (or higher frequency bands) but their utilization can be limited by the required pointing accuracy Spot beams are usually provided with a steering capability (with ground control) In advanced satellite designs, multiple spot beams or scanning spot beams can be implemented, generally in conjunction with an on-board switching matrix in order to cover the service area by a dynamic process (see 6, 634) Another possible utilization of multiple, narrow spot beams is to provide links to very small, even handheld, earth stations ("terminals") through cellular coverage of the Earth However, most systems proposed for such a service (eg.

Next we consider the undamped oscillation model, which reproduces a mass spring system perturbed by random accelerations (i.e., external forces). The matrices are the same as those de ned in eq. (2.98), but with scalar coef cients given by f1 = 2 cos 2 0 f2 = 1 w0 = 1

Birefringence is observed only when the light beam propagates along a crystal axis perpendicular to the so called optical axis of the crystal The latter determines the non-birefringent direction in the crystal along which light propagates with ordinary velocity and hence experiences ordinary refraction If n, > n, the birefringent medium is conventionally assumed to be called positively anisntrupic In the opposite case, n , < n, it is called negatively anisotropic (Born, 1933) The principle of the birefringent polarizers is easily understood It consists in removing one of the linearly polarized beams so that the other one remains for use in other devices Polarizers named after their inventors are known as such of Nicol, Ahrens, GlanFoucault, Glan-Thompson, Wollaston and others All they have primarily been based on anisotropic natural crystals Nowadays these types of polarizers are produced from synthetic birefringent crystals with controlled purity.

Teledesic and Skybridge) are based on nongeostationary (non-GSO) satellites (see below 242) This is often also the case for many such systems operating in the MSS (eg Iridium, Globalstar, ICO, etc) iv) Shaped coverage which matches a specific service area (eg a particular country or territory), whatever its contour Such shaped beam antennas are usually constructed with a reflector illuminated by multiple feeds connected to the transponders (on the receive or on the transmit side) through a "beam-forming network" Beam shaping results from the composition (ie the in-phase addition of the RF fields) of the spatially separated elementary patterns (or "beamlets") radiated by each feed Shaped coverages are implemented in most modern satellites and the antenna can be very complex when the contour of the service area is itself distorted.

The Glan-Foucault prism will be considered here as a simple representative of birefringent polarizers A birefringent crystal, eg calcite, known to be of positive anisotropy (n, = 1658 and n , = 1486), is cut firstly in the form of a parallelepiped (Fig 32-5a) and then split into two triangle prisms in a way that the splitting plane is not parallel to the optical axis (Fig 32-5b) The splitting angle 0 is calculated to be above the critical angle 8~( sinOc = 1 /nf,) of total internal reflection for the ordinary ray and under this value for the extraordinary one Both triangle prisms are mounted together in a holder so that their oblique faces stay strictly parallel to each other with an air gap between them..