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Handbook of Propagation Effects for Vehicular and ... - Courses

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Attenuation Due to Roadside Trees: Mobile Case 3-9<br />

⎛ 80 ⎞<br />

ln⎜<br />

⎟<br />

( , , ) ( 20%,<br />

, )<br />

⎝ P<br />

A P θ f = A θ f<br />

⎠<br />

ln( 4)<br />

(3-13)<br />

Step 4: For path elevation angles in the range 20° > θ ≥ 7°<br />

, the fade distribution is<br />

assumed to have the same value as at θ = 20 ° :<br />

A ( P,<br />

θ , f ) = A(<br />

P,<br />

20°<br />

, f )<br />

(3-14)<br />

In Section 3.7.4, a methodology is outlined <strong>for</strong> extending the EERS model at L- <strong>and</strong><br />

S-B<strong>and</strong>s to elevation angles greater than 60°.<br />

3.3.4 Example Plots<br />

Applying the above steps, we show plotted in Figure 3-5 to Figure 3-8 a family <strong>of</strong> curves<br />

describing the cumulative fade distributions at UHF (870 MHz), L-B<strong>and</strong> (1.5 GHz),<br />

S-B<strong>and</strong> (3.0 GHz), <strong>and</strong> K-B<strong>and</strong> (20 GHz). In Figure 3-9 is given the fade exceeded<br />

versus elevation angle <strong>for</strong> a family <strong>of</strong> constant percentages at L B<strong>and</strong> using (3-7) <strong>and</strong> the<br />

constants in Table 3-1. These curves may be used <strong>for</strong> establishing fade-margin design<br />

criteria <strong>for</strong> LMSS scenarios.<br />

Percent <strong>of</strong> Distance the Fade > Abscissa<br />

100<br />

10<br />

1<br />

f = 870 MHz<br />

60 55 50 45 40 35 30 25 <<br />

= 20°<br />

0 2 4 6 8 10 12 14 16 18<br />

Fade (dB)<br />

Figure 3-5: Family <strong>of</strong> cumulative fade distribution curves derived from the extended<br />

empirical roadside shadowing model (EERS) at UHF (870 MHz). The curve labeled<br />

“ ≤ 20deg<br />

” is applicable at angles smaller than 20 degrees as described in the text.

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