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The computations were carried out using the IBM SP/2 at the Maui High Performance Computing Center On the average, for the case of 32768 surface unknowns, it takes approximately 24 CPU minutes per realization Figure 616 shows that after 272 realizations, for scattering angles away from the backscattering angle of -10 , the result shows convergence Note that the backscattering enhancement peak converges last It takes many more realizations, usually between 400 to 1000 realizations as shown in Fig 616, for the enhancement peak to be well defined Figure 61 7 shows a comparison between a smaller surface area of 256,\2 (650 realizations) and 1024,\2 case (1000 realizations) The result shows good agreement including the backscattering direction A convergence of scattering coefficient with respect to the surface area is a necessary condition in simulations.

Other important convergence tests are with respect to the number of sample points representing the rough surface (Fig 618) and with respect to the tapering parameter 9 (Fig 619) In Fig 618, the cases of 256,\2 area.

(272) (272) (432) (432) (1 000) (1 000)

Dan Bricklin and Bob Frankston single-handedly made the personal computer an indispensable business tool by creating VisiCalc, the rst electronic spreadsheet Simi larly, Arthur Rock, the inventor of venture capital, provided the original funding for Intel and Apple Computer, thereby creating Silicon Valley..

Run the application It displays your splash screen and then shows the MDI parent form Select Products | Manage Products to display the ProductWin form The debug message appears in the Immediate window (Debug | Windows | Immediate) or in the Output window (Debug | Windows | Output), depending on your settings

Scattering Angle (Degrees)

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Figure 6.1.6 Backscattering enhancement of cases with h = 0.5>" and lx = ly = 1.0>... Surface parameters are Lx = L y = 32>" (Lx x L y = 1024>..2) and the surface is sampled at 16 points/>..2 (rd = 2.6>", (Ji = 10 , i = 0 and 9 = L x /2). Convergence with respect to the number of realizations is shown.

sampled at 64 points per ..\2 and 256..\2 area sampled at 16 points per ..\2 are given. Good agreement between the two cases establishes the sampling rate needed in Monte Carlo simulations with the moderate incident angle and moderate rms slope of this example. In Fig. 6.1.9, a tapered plane wave with a tapering parameter 9 = L x /2 and a plane wave (g = (0) incident on a rough surface with area of 256..\2 are compared. A plane wave incident case has diffraction contributions from the boundary edges of the rough surface. However, the result agrees with a tapered plane wave case in Fig. 6.1.9. This illustrates that for these combinations of rms height and correlation length, the bistatic scattering is large for the scattering angles of interest and the edge diffraction levels are negligible. Furthermore, it shows that the spot size of the incident tapered wave is large enough for the two cases to agree. For h = 0.5..\ and l = 1.0..\ cases of Table 6.1.4, we compare in Table 6.1.5 the average error defined by the equation average error(%) = N.

(() )

The example in the preceding section seemed like much more code than simply adding a public variable Why bother with Property statements Using a private variable and public Property statements has several advantages over just using public variables:

(6.1.66)

for Figs. 6.1.7, 6.1.8, and 6.1.9. In the above equation, N r is the number of realizations, ,(()shooo is the bistatic scattering coefficient of the 1000 realization case of Fig. 6.1.6, ,(() s) is the bistatic scattering coefficient of Figs. 6.1.7, 6.1.8 or 6.1.9, and No is the number of scattering angles. In Fig. 6.1.10, the normalized bistatic scattering coefficient in the plane of incidence for the 1-D random rough surface, 2-D surface with scalar inci-

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(256) (256) (1024) (1024)

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