Page 350 - Fundamentals of Air Pollution 3E
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III. Estimating Concentrations from Point Sources  305


                                     TABLE 19-6
                  Urban Dispersion Parameters by Briggs (for Distances between
                                   100 and 10000 m)
              Pasquill type         cr v, m                ar z, m

                 A-B          0.32x(l + 0.0004x)-°- 5  0.24x(l + O.OOlx) 05
                  C           0.22x(l + 0.0004x)-° 5  0.20*
                  D           0.16x(l + 0.0004xr 05  0.14x(l + 0.0003x)-° 5
                                            0 5
                 E-F          O.llx(l + 0.0004*)- -  0.08x(l + 0.0015x)-° 5
              Source: From Gifford (12).

        cr y = 49.0 m (from Table 19- 4). First, the maximum can be estimated by
        Eq. (19-5):




        To see if this is approximately the distance of the maximum, the equation


        which results from Eq. (19-2) with y and z equal to 0, is evaluated at three
        distances: 0.26, 0.28, and 0.30 km. The parameter values and the resulting
        concentrations are given in the following table:


                        x,km     <r z,m   cr v/m    x,g m  3
                        0.26     26.2     45.9     1.53 x 10~ 5
                        0.28     28.2     49.0     1.56 x 10~ 5
                        0.30     30.1     52.2     1.55 x 10~ 5
                        o- 2 is obtained from equations in Table 19-5.
                        tr v is obtained from equations in Table 19-4.


                                     TABLE 19-7
                  Rural Dispersion Parameters by Briggs (for Distances between
                                   100 and 10000 m)
              Pasquill type         <r y, m                ar z, m
                  A           0.22x(l + 0.0001*r 05  0.20x
                                             0 5
                  B           0.16*(1 + O.OOOlx)- -  0.12*
                  C           O.lbr(l + O.OOOlx)- 05  0.08x(l + 0.0002x)-° 5
                  D           0.08x(l + O.OOOlx)- 05  0.06x(l + 0.0015x)-° 5
                  E           0.0fct(l + O.OOOlx)- 05  0.03x(l + O.OOOSx)- 1
                  F           0.04x(l + O.OOOlx)- 05  0.016x(l + O.OOOSx)- 1
              Source: From Gifford (12).
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