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You can view or edit any of the snippets For example, you can update the VB De ne a Property code snippet to pre x the private member variable with an underscore You could even add all the code required to set the DataStateChanged Navigate the ltered hierarchy to the De neAProperty code snippet Double-click on the code snippet to edit it It appears in the right pane of the Snippet Editor, as shown in Figure 611 The Editor tab in the top-right pane of the Snippet Editor allows you to edit the code snippet as desired For this example, insert an underscore character before the $PrivateVariable$ replacements in the Editor tab The Preview tab provides a preview of what the code expansion looks like so that you can con rm your expected results The bottom-right pane of the Snippet Editor provides tabs to help you edit your code snippet The Properties tab displays the code snippet s properties, such as the title, description, and shortcut The Replacements tab allows you to de ne the elds that are to be used as replacements when the code snippet is expanded You can add new replacements, modify existing replacements, or delete a replacement The References tab de nes which references need to be added when the code snippet is inserted into the Code Editor Similarly, the Imports tab de nes which imports need to be set Create your own code snippet by right-clicking the desired folder and selecting Add New Snippet from the context menu For example, suppose you want to create a snippet with a specialized Property statement that knows how to handle object instances Rightclick the properties and procedures node under common code patterns, and select Add New Snippet Give the new code snippet an obvious name, such as InstanceProperty Double-click on the new InstanceProperty code snippet to edit it On the Properties tab, give the code snippet a title, description, shortcut, and so on On the Replacements tab, add a replacement for the data type, private variable name, and property name If you aren t sure what values to set, use an existing snippet as an example Then write the desired code in the Editor pane (or copy from one of the other snippets and edit it), using the replacements as needed The result is similar to the following:.

2-D(200j ----- 1-0 (500

\ ...-,

' ...... -_ ... -' ...... - ...

---_",

Private _$PrivateVariable$ As $PropertyType$ Public Property $PropertyName$() As $PropertyType$ Get

0.07 0.06

0.05 // "\, 0.04 , , 0.03 // \. 0.02 .,' \' ... 0.01' 0.00 '---~~~~~~~~~~~~~~~~~-80 -60 -40 -20 0 20 40 60 80

Scattering Angle (Degrees)

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The longstanding goals in biological weapons R&D have been to produce biological agents that are more virulent, more stable, more viable, easier to handle and deploy, require less time to manufacture, and are more dif cult to defend against. However, with the focus in the United States on home land security, and the worldwide pressure against the development and use of biological warfare agents, the bulk of publicly accessible research and development funding will likely be centered on detecting and responding to a biological attack. There are major developments in the areas of pathogen detectors, anti dotes, and means of rapidly generating pathogen-speci c antidotes and vaccines. The brute-force approach to detecting anthrax and other air borne biologicals is to use a particle detector, much like those used in home smoke detectors. More advanced detectors are based on LIDAR (Light De tection And Ranging), which operate like radar at visible and UV light fre quencies. The problem with LIDAR is that it can t distinguish between biologicals, harmless bacteria, or natural clouds of pollen or mold spores.

Figure 6.3.11 Backscattering enhancement of two cases: I-D and 2-D electromagnetic wave incidence on dielectric: surface (E r = 6.5 + i1.0). Comparison of normalized bistatic scattering coefficients for h = 0.5A, I = LOA, ()i = 10 , and cPi = 0 .

6

with an incident angle of 10 , The peaks near -10 are clearly visible. In the simulation, the co-polarized component requires many realizations for the backscattering peak to converge. This is because in co-polarization, the fitstorder scattering obscures the second-order scattering contribution, which is mostly responsible for the backscattering enhancement peak. The crosspolarized component of the backscattering enhancement peak converges after 50 realization averages. This clearly demonstrates the dominance of the second-order scattering contribution to the cross-polarized result. The average number of iterations for this example are NCGM = 220 and NSMCG = 6. With N = 4096 and mFFr = 120, Eq. (6.3.39) gives approximately 1.8x 10 11 computational steps. In Fig. 6.3.11, the normalized bistatic scattering coefficient in the plane of incidence for the 1-D random rough surface and the 2-D dielectric surface with electromagnetic incident wave are compared. The incidence angle

is (}i = 10 0 and cPi = 00. In the 1-D surface simulations, the tapering parameter is 9 = L/4, surface length is 3D)', and an ensemble average of 500 realizations are used. For the 2-D dielectric rough surface simulation, the co-polarized result of Fig. 6.3.10 is used. Two curves follow a similar trend for all scattering angles. The backscattering enhancement at near _10 0 is observed in both co-polarization and cross-polarization.

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