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Passive repeater gain calculations can be complicated when the billboard is in the near field of one of the parabolic antennas A rule of thumb formula to determine the near-field boundary for the passive repeater is d 2 f D2 where d = near- eld zone distance (ft) f = frequency (GHz) D = antenna diameter (ft) or the widest projected dimension of passive repeater, whichever is greater In that case, net path loss is Net path loss = FSL1 + FSL2 G1 G2 (G3 C ) (341) (340)



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Next, we will check the approximate boundary for the antenna-reflector 1 combination Near-field parameter K is a function of wavelength l, the effective (or projected) area of the reflector (acosa), and the distance (d) of the closer antenna from the reflector If its value is less than 25, the reflector is considered to be in the near field of the antenna 1 d 4077d = K 4 aeff fa cos (342)

If the antenna and the reflector are in the near field, we will calculate the coupling factor Coupling factor L is a function of the effective area of the reflector and the parabolic antenna diameter and can be calculated as follows: L=D 0886 D 4 aeff a cos (343)

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With values of 1 and L it is possible to determine a correction factor C K (gain reduction due to near field effect), expressed in decibels The correction factor C (dB) can be calculated using empirical formulas and graphs, and its value will depend on the parabolic dish diameter, frequency, and the distance between the parabolic antenna and the passive repeater Its value is usually between 0 and 11 dB (see Figure 315) 1 If the passive repeater is in the far field of both terminals K > 25 , it is necessary to assume that there are two independent paths There are no additional losses at the passive end of the circuits since waveguide or other transmission elements are not involved The transmitted power (EIRP) used for the second path (passive to far end) is equal to the received signal level determined in the calculation for the first path (near end to passive) All other parameters entered are those normally entered for a two-link system Single passive reflectors described here can be efficiently used when the angle is greater than approximately 50 For smaller angles, doubleplane repeaters will usually be more efficient Double-plane reflectors operate by changing the direction of the microwave signal twice Double-plane reflectors are variations of the one-plane reflector solution, and the most efficient arrangement is the two reflectors with equal

0 1 Gain reduction due to near field effect [dB] 2

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