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Print preview allows the user to view what a printout looks like before actually printing it It uses the same PrintDocument control and associated code required to implement the Print feature So once you have the Print feature implemented, adding a print preview feature is easy

are the impedance matrix elements and are determined by the free space Green's function and the dielectric medium Green's function. The parameter N is the number of points we use to discretize the rough surface.

E2 = E;(1

+ itanc5)

(6.4.18)

where tan c5 stands for loss tangent. Let Al and A2 represent the wavelength of the wave in the free space and the lower medium, respectively, and

4

= integer (

~) .

(6.4.19)

Source: U.S. Census Bureau report, An Aging World: 2001

(6.4.20)

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To implement a Print Preview feature: 1 Ensure that there is a way for the user to select a Print Preview This is most logically de ned near the Print option 2 Add the PrintPreviewDialog control to the form from which the user initiates the Print Preview process This is normally the same form containing the PrintDocument control Give the PrintPreviewDialog control a logical name, such as PTPrintPreview 3 In the event handler for the control that initiates the Print Preview, write the code required to display the Print Preview dialog The code requires two simple steps: associate the appropriate PrintDocument control with the Print Preview dialog and then show the dialog as follows:

The number of sampling points needed in the lower medium should be n2 times that of the free space. In the physics-based two-grid method, we use two grids with samplings per wavelength of n scg (coarse grid) and nsdg (dense grid), respec"tively. Let Nsdg and N scg be respectively the total number of points on the dense grid and the coarse grid.

~~) ~~)

~~) ~~ )

(6.4.21) (6.4.22)

PTPrintPreviewDocument = PTPrintDocument PTPrintPreviewShowDialog()

(6.4.23) The Roman numeral subscripts m, n denote indexing with the dense grid. In Fig. 6.4.1, we plot the real part of the products of distance and the two Green's functions. We make the following three observations: (1) The Green's function in the lower region is heavily attenuative. Let k~ be the imaginary part of k2 . If k~r > 0, where 0 is a constant, then the field interaction between the mth and the nth point is vanishingly small. We can define a distance limit as dictated by dissipative loss:

rz = k"

(6.4.24)

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outside of which the lower medium Green's function can be set equal to zero. Based on comparisons with the results from SMCG, 0 is fixed at 1.5. Based on this observation, we calculate the left-hand sides of (6.4.23) for as follows by approximating

If you don t like the appearance of the built-in Print Preview dialog and would like to create your own, you can create a form to be used as your Print Preview dialog Add the PrintPreviewControl control to the form along with any other controls you would like Then add the code to associate the PrintDocument control with the PrintPreviewControl control and call ShowDialog

(6.4.25)

where r mn is the distance between the mth point and the nth point on the dense grid. Thus Zh{n (p = 4,5,6) are sparse matrices and Eq. (6.4.23) for

0.8 0.6

,\ "

1\ 1\

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