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CDF(w) distribution, depicted in Figure 1120 according to References [41,42] versus the normalized magnitude of the fast fading, w LFF =rms, we can obtain the fast fade margin LFF Finally, taking LFF either from (1139) or from Figure 1120, and sL according to (1133) (1135) and relations sSF 2sL (LSF 10 log sSF ) [27,41,42], we get the total power budget (in decibels) for the actual communication link design Moreover, we simultaneously can strictly predict the percentages of the fast fading effects (via CDF LFF =rms , see above) for the real situation within the urban communication channel 1123 Experimental Veri cation of the Link Budget To account for the long-term (eg, slow) fading effects, the proposed stochastic approach and the corresponding formulas (1134) (11.

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10 Jun 2006 ... GenCode128 - A Code128 Barcode Generator .... If TDD in C# has developed a good answer to that, I haven't yet stumbled upon it.

36) are used to increase the accuracy of the proposed model by taking into account the shadowing effects from building roofs for low antenna elevation As was shown in experiments in Lisbon, this can signi cantly change results of the theoretical prediction of path loss for antennas that can be arranged deeply within the built-up layer In this case, we need to estimate the additional signal attenuation due to shadowing and introduce in a link-budget equation not only the mean value of path loss but also the effects of slow fading, described by formulas (1130) (1131) Returning to Figure 1116, we analyze the situation that occurs when the antenna is located at the height that corresponds to the angles greater than y0 The procedure that estimates long-term (slow) fading phenomena for the propagation link budget design, using existing methods, is described above in Section 1122.

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Taking into account the additional fading effects, using formulas (1134) to (1136), for the median path loss obtained for tested area of Lisbon by using formulas (594) to (599), we can signi cantly correct the results of total path loss prediction using the following formula: Ltotal 10 logbl2 hIco i hIinc i c 10 log sSF 11:40.

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For comparison with the experimental results presented in Figures 11.14(a) (c), we selected only the worst-case scenarios (i.e., with shadowing), where the difference between theoretical prediction and measurements exceeds 20 25 dB. These sites are presented in Figures 11.21(a),(b) where again segments that describe the experimental data with asterisks correspond to theoretical calculations of mean pass loss according to (5.94) to (5.99). Using the more general formula (11.40) for link budget design with the effects of slow fading, we get the results depicted by diamonds in Figures 11.21(a),(b). By inspection of these gures, it is seen that the additional excess attenuation, which we now add to the stochastic model, yields a better agreement with the experimental data for ve of the six tested points. The discrepancy of about 20 30 dB for these ve points is reduced to about 3 5 dB, and the standard deviation does not exceed 5 6 dB.

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Point #4 90 85 85 80 80 75 Portugal - Osiras: d = 1100m, hT = 93m Attenuation [dB] Portugal - Osiras: d = 1990m, hT = 93m Attenuation [dB] 75 90 70 65 Portugal - Osiras: d = 2150m, hT = 93m Portugal - Osiras: d = 1700m, hT = 93m Attenuation [dB] 100 110 Point #25 Point #41

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