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Thus there is associated broadening that is due to the beam pattern From the results it is also seen that there is no forward peak that is due to the forward scattering It should be noted that the integration of the normalized bistatic scattering coefficient curve of the 1-D surface over 1-D angle (}s is equal to unity, whereas the normalized bistatic scattering coefficient of the 2-D surface is only plotted for observation on the x-z plane The two curves follow a similar trend, with the 2-D curve always below the 1-D curve The 2-D bistatic scattering coefficient is lower because scattering can occur for directions off the plane of incidence Figure 612 shows the convergence of the bistatic scattering coefficients for the 2-D surface versus the number of realizations.

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The coefficients converge in approximately 310 realizations, which is evident from the fact that the curves for 310 and 275 realizations overlie each other The coefficient also shows that the backscattering peak requires more realizations to converge than other scattering directions In Table 612, we list the error norm and the number of iterations for each order For each order of solution in (6112), a required number of iterations is used for the CGM For each order of the SMFSIA the solution is solved by the CGM The convergence criteria for both the SMFSIA and the CGM are set at 1% The number of iterations required for each order of the SMFSIA decreases with the increase of the solution order, and at the sixth order the solution error is less than 01% In Table 61.

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The userSettings section of the usercon g XML le for the two settings de ned here looks like this:

1 we list the bistatic scattering coefficients for the results averaged over 310 realizations to facilitate comparisons with other methods Figure 613 shows a comparison of the second-order Kirchhoff method with the exact solution The second order Kirchhoff method uses the Neumann iteration method and iterate up to second order The results clearly show that the second-order Kirchhoff method fails for this case..

E 0.60

0.50 0.40 0.30 0.20

of RcaliadoN -:UO -.---275

Germany United Kingdom France Sweden Switzerland Finland Netherlands Denmark Belgium Italy 100 200 300 Biotech Companies 400

155

<userSettings> <PTWinMyMySettings> <setting name="FormLocation" serializeAs="String"> <value>57, 11</value> </setting> <setting name="FormSize" serializeAs="String"> <value>566, 362</value> </setting> </PTWinMyMySettings> </userSettings>

~ ~ 0 ~ 60 SCattertDI ADIIe (dear"s)

Figure 6.1.2 Convergence of bistatic scattering coefficient with the number of realizations for a 2-D rough surface. Four cases are shown: 155, 225, 275, and 310 realizations. The cases of 275 and 310 realizations overlap each other.

0.80 0.60

0.40 0.20

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--this method (310) ..... Kirchhoff (360)

a 0.00

-~ 0 30 60 SCatterlOI ADlle (dear"s)

sales are also a major source of funding for the industry. In particular, the United Kingdom, Germany, France, and Italy are major consumers of pharmaceuticals produced in European factories. Germany and France are the largest European markets, together accounting for about 40 percent of domestic pharmaceutical sales in 2000, based on data from the EFPIA. The United Kingdom and Italy consume another 28 percent of European phar maceutical production. Additional characteristics of the European biotech markets are summarized in Figure 7.10.

Figure 6.1.3 Comparison between the SMFSIA and the second-order Kirchhoff method. The second-order Kirchhoff method result is based on 360 realizations.

4

Error Norm % 29.31 6.74 2.56 1.04 0.12 0.01

For each order of solution the error norm E(n) can be easily computed as follows. From (6.1.12) and (6.1.15) we obtain

liZ X(n) -

!!(Z(s)

+ Z(FS))X(n)

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