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where is a small distance. Depending on how the integral in the v plane is evaluated, a solution valid in different regions (see Figure 4.11) will be obtained. If the field point is in the illuminated (lit) region, the integrand can be evaluated by using the method of stationary phase. In that case, the solution is often referred to as the geometrical optics (GO) solution. If a uniform solution valid in the boundary region (and the shadow and illuminated regions as well) is to be obtained, the integral must be evaluated along the original contour. This is an approach originally used by V. A. Fock [Fock 1945, 1965]. Using Fock s approach, S can be expressed in terms of the so-called Fock functions, known from the UTD solution for a noncoated surface. With the aid of some mathematical operations Equation (A.2) is rewritten as

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Recording summary The recording of edge-lit holograms adheres to the same mathematics and closely aligns with the recording geometries and processes of traditional holograms. Unique in the recording geometry of edge-lit holograms is the introduction of a highly divergent, steeply angled reference beam through the edge of an optical element, originally a glass block. The close proximity of the index of refraction of the optical element to that of the recording layer enables uniquely steep reference angles within the emulsion layer. The constraint of a highly divergent reference beam requires a workaround for holograms whose white light image would traditionally be reproduced with complex conjugate illumination.

The activity of 99m Tc is always less than the activity of 99 Mo (see Fig. 3-3).

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Just as people use holography for many different purposes, they use many different styles of analysis to understand and control the technique. Physicists tend to use three-dimensional analyses based on Green s functions, which can be hard to visualize, and don t hook into optical design thinking very well. Electrical engineers have made many contributions to the field by looking at the volume as a series of flat and parallel planes. The light signals on one plane are related to those on another by fairly simple (for them, anyway) integral transforms, or convolutions of impulse functions. For our purposes, it is much easier to concentrate on just one twodimensional surface, the x-z plane, perpendicular to the hologram plane. The sources and rays of interest will be restricted to this plane (mostly) and light will travel in the +z direction (mostly). We will find that limiting ourselves to a single plane is what makes shop math (algebra, plane geometry, trigonometry) really useful. Things that we learn by limiting the geometry to the x-z plane will cultivate many practical insights that can be generalized later on, if we feel so inclined. Actually, we will have to let the rays travel a little ways out of the x-z plane to discuss focusing properly, especially to talk about astigmatism (forewarned is forearmed!). Those of you who have already had some electrodynamics may well be skeptical of such a simplified approach, but we have many optical components to fold into our story, and the authors predict that you will be grateful for this point of view. And we will show you how to generalize the approach to the full x-y-z space before we are done, we promise.

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The J4L Barcodes are integrated in Eclipse Birt 4.3 or later. The components support 1D barcodes, PDF417, Datamatrix , QRCode, Azteccode and Maxicode.

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Applying an SVG effect is similar to applying any other effect. Figure 19.21 shows the SVG Filters submenu. Make your selection, choose Effect SVG Filters, and then choose one. You can t preview some of these effects in the Illustrator window, so previewing the file in your browser is a good idea. After you apply an effect, you can see it listed in the Appearance panel, as shown in Figure 19.22, for that object or selection. Therefore, to edit or remove the effect, you use the Appearance panel.

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