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(6.3.31)

b~1,2) (PR) = exp (ik 12 PR)

(6.3.32)

Z = Z(8)

This function is called as follows:

=(8)

+ Z(w)

=(w)

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(6.3.33)

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Dim requestCount As Integer Dim response As String requestCount = ProcessRequest("Test", response) DebugWriteLine(requestCounttoString & " " & response) ' Displays 0 Test Reply

where Z represents near field strong interaction and Z represents nonnear field weak interaction. Next, the weak matrix elements are expanded in a Taylor's series about the horizontal distance between the two points

=Cw)

~ =(w)

(6.3.34)

If the requestResponse parameter was declared using the ByVal keyword, the response variable would always return Nothing, because it would not pass back the changed value from the function By using the ByRef keyword, the response variable is set to the changed value

=(FS)

=(w)

(6.3.35)

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=(8)

=(8)

It is always a good idea to add documentation for a method immediately after creating the method You may even want to add the documentation just after de ning the method signature and before you write the code within the method By adding the documentation right away, you focus on the method s purpose, which helps you keep the method encapsulated It is also much easier to document each method as you go along instead of facing the large task of going back later and documenting all the methods To document the method: 1 Open the class in the Code Editor 2 Move the insertion point immediately before the word Public in the Public Function or Public Sub statement 3 Type three comment markers, de ned in Visual Basic as apostrophes ('''), and press the Enter key

=(FS)

(6.3.36) (6.3.37) (6.3.38)

=(FS)

-(n+1) ,,=(w) (n)

5

-(n+1)

Equations (6.3.36) and (6.3.37) are solved using the conjugate gradient method (CGM). The fiat surface matrix Z which represents the lowest order Taylor expansion term is on the left-hand side of the matrix equation. Without the fiat-surface matrix on the left-hand side, we have observed that the iteration does not converge for rough surfaces with moderate rms heights. Thus, the terms strong and weak refer to the magnitude of the matrix elements, instead of their total contributions to the iterative matrix equation. The product of Z with x can be computed using a 2-D FFT algorithm. Updating the right-hand side is also calculated using the FFT. An

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