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the number of satellite transponders required is an iterative process involving tentative assumptions regarding earth-station and satellite parameters to begin with and then optimizing the parameters in relation to overall system costs, channel capacity and performance required. Main parameters for spacecraft are transponder bandwidth, e.i.r.p. and G/T; and for earth stations they are G/T, antenna transmit and receive gain, system noise temperature and transmitted power. For the system, the choice of frequency band, modulation method and multiple access parameters, are important factors.





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As we have seen, the nucleons reside in well-de ned orbitals in the nucleus that can be understood in a relatively simple quantum mechanical model, the shell model In this model, the properties of the nucleus are dominated by the wave functions of the one or two unpaired nucleons Notice that the bulk of the nucleons, which may even number in the hundreds, only contribute to the overall central potential These core nucleons cannot be ignored in reality and they give rise to large-scale, macroscopic behavior of the nucleus that is very different from the behavior of single particles There are two important collective motions of the nucleus that we have already mentioned that we should address: collective or overall rotation of deformed nuclei and vibrations of the nuclear shape about a spherical ground-state shape Rotational motion is characteristic of nonspherical nuclei, and the deformation can be permanent (ie.

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, the ground state remains deformed) or it can be induced by centrifugal stretching of a nucleus under rapid rotation The nuclei with masses in the region 150 , A , 190 and A 220 lie between the major shells and generally have permanent deformations On the other hand, the rapid rotation of a nucleus can be dynamically induced by nuclear reactions It is common to create rapidly rotating nuclei in compound nuclear reactions that decay by g-ray emission, eventually slowing down to form spherical ground states The deformation can be very complicated to describe in a single-particle framework, but a good understanding of the basic behavior can be obtained with an overall parameterization of the shape of the whole nucleus in terms of quadrupole distortions with cylindrical symmetries If we start from a (solid) spherical nucleus, then there are two cylindrically symmetric quadrupole deformations to consider.

z1 , 2 2

The deformations are indicated schematically in Figure 610 and give the nuclei ellipsoidal shapes (an ellipsoid is a three-dimensional object formed by the rotation of an ellipse around one of its two major axes) The prolate deformation in which one axis is longer relative to the other two produces a shape that is similar to that of a US football but more rounded on the ends The oblate shape with one axis shorter than the other two becomes a pancake shape in the limit of very large deformations The surface of the ellipsoid can be written in terms of the expansion: R(u, q) Ravg 1 bY20 (u, q) (6:7).

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