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FIGURE 11.19. Gaussian CCDF versus the relative shadowing parameter normalized by the standard deviation of slow fading.
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For the case where the maximum acceptable path loss of the system is Lm 120 dB and the median path loss at the range of the test area (or cell) is " L 110 dB, the maximum fading margin is z 10 dB at the range r 5:5 km On the contrary, when the range of service and the maximum acceptable path loss are unknown, but the percentage of the successful coverage for each individual subscriber location inside the test side, as well as the standard deviation of slow fading are known, one can use the CCDF depicted in Figure 1119 Now, if one considers the radio coverage of the area of service of about 90%, then we can nd the value t for which the path loss is less than the maximum accepted path loss, Lm .
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It means that there is a probability of 90% to locate any user in the area of service Thus, the shadowing effect (the worst case) can be found in the following manner: CCDF Q t 100% 90% 10% or Q t 10 1 From Figure 1119 this occurs for t 1:28155 Moreover, if the standard deviation of shadowing is also known, for example, sL dB 8 dB, we get that LSF Z dB tsL 1:28155 8 10:2524 dB that is the same result as was estimated when the range of the test area and Lm were a priori known Finally, if all parameters of shadowing and the system are known, one can easily obtain from Figure 1119 the maximum range of the test area where full coverage is possible, using results shown in Figure 1118.
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Using the concept described in References [41,42], one can also estimate the fast fade margin, LFF , using well-known Rician PDF distribution of such parameter (see also de nitions introduced in 1) We will rewrite it using new notations as PDF LFF 2LFF rms exp 2 ( L2 FF rms 2 ) exp K J0 2LFF p K rms 11:32.
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p where, as in References [40 42], rms 2 sF , sF is the standard deviation of fast fading, K is the ratio of LOS component (deterministic part of the total signal) and NLOS component (random part of the total signal). Then the last term in the equation of the link budget (11.28) can be de ned as LFF 10 log sFF sFF dB . When parameters rms and K a priori are known, one can use the results presented in Figure 11.20 to nd LFF . Now, if, for example, K 10 and the fast fading probability equals 10 3 , it means the probability of the event that there exists fast fading between subscribers equals 0.1%, or that there are about 99.9% cases of successful communication links. If so, we have, from the curve depicted in Figure 11.20, that for K 10 we get w 10 log LFF =rms LFF dB rms dB 7 dB, that is, the fast fade margin LFF is 7 dB below the rms. If rms is known, for example [41,42] rms 5 dB, then LFF 5 7 12 dB. According to the scenario of how to obtain the link power budget proposed in References [41,42], one has two variants of link-budget design prediction.
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