Page 90 - Integrated Wireless Propagation Models
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68    C h a p t e r  T w   o


                  CCIR curves are based on a single parameter !;:,h, which is inadequate to define the
               required correction factor with sufficient accuracy. Furthermore, terrain variations in
               the immediate vicinity of the mobile are not explicitly taken into account. A more accu­
               rate method is therefore required, as shown in the following section.


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                                d
          2.10    Blomquist-La e l l   and Edwards D u r kin Models
                                  1
               The Blomquist-Ladell 6 model is used for calculating transmission loss in the VHF and
               UHF regions. It is a deterministic model giving the long-term median of the basic trans­
               mission loss. The model considers the same type of losses as the JRC method (see Sec. 2.6)
               but combines them in a different way in an attempt to provide a smooth transition
               between points where the prediction is based on free space loss L and plane earth prop­
                                                                     F
               agation loss L . The ground dielectric constant and the terrain profile, including vegeta­
                          r
               tion, are properly accountable.
                  The Blomquist-Ladell model considers two limiting propagation cases: the spheri­
               cal earth can be regarded as smooth, and it can be represented by a number of knife
               edges. Blomquist and Ladell introduce two empirical propagation models. The first
               model calculates the propagation factor as
                                      F loss  = min (F  F    (dB)                 (2.10.1)
                                                 B'   diffracti on)
               where F is a total loss which is taking smaller number among two factors:
                      1oss
                     F8(dB) is the propagation factor based on the smooth, spherical earth field.
                     F     (dB) is the propagation factor based on the obstacle diffraction field.
                      diffraction
               The other model is the square root of the sum of the squares of F8 and F diffraction '  that is,
                                                                                   .
                                        F;oss  =  F + F    (dB)                   (2 1 0.2)
                                            J £  �ffraction
                  Blomquist and Ladell consider the same types of losses as the Edwards-Durkin
               model9 but combine them differently. The total propagation loss is given by an expression
               of the following type:

                                                                                  (2.10.3)

                where F8= L;  - L (F8is given in Eq. [2.10.12])
                               F
                      L = free space propagation loss (dB)
                       F
                      L0 = diffraction losses due to irregular terrain (dB) (multiple-knife-edge loss
                         after Epstein and Petersons [Sec. 1 . 9.2.2.2])
                      L8 = propagation losses caused by buildings (dB)
                      4 = total propagation loss (dB)
                  L or L; = plane earth propagation loss (dB) the former is from the Edwards-Durkin
                   P
                         model and the latter from the Blomquist-Ladell model
                        =
                      F8  a   correction term for the earth curvature effect of the troposphere and for
                         any factor other than diffraction over irregular terrain
               Hb and H"' = effective antenna heights (m) of base and mobile stations, respectively
                      R = distance between base and mobile station (km)
                  Edwards and Durkin use an empirical L from Bullington:
                                                    P
                               L = K2 - 20 log (Hb)  2 0 log (H",) + 40 log(R) (dB)   (2.10.4)
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