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The Swatches popup menu, shown in Figure 7.3, also has other functions, some of which were already mentioned: New Swatch: This option works the same as the New Swatch button at the bottom of the Swatches panel. A new swatch is created from whatever you select. New Color Group: This option creates a new color group at the bottom of the swatches panel (color groups are indicated by a folder on the left side of them). Duplicate Swatch: This option duplicates the selected swatches. You can also drag a selected swatch to the New Swatch button (the little piece of paper) to duplicate the swatch. If you press Alt (Option) while duplicating a swatch, the New Swatch dialog box opens. Merge Swatches: This option merges two or more selected swatches by using the first selected swatch s name and color. You must have two or more swatches selected to enable this option. It produces a new swatch that s a mixture of the selected swatches. Delete Swatch: To delete a swatch, select this option. You can also select the swatch and then click the trash icon. A warning dialog box appears asking whether you want to delete the swatch selection. Click Yes to delete the swatch. Ungroup Color Group: This option ungroups the selected color group. Select All Unused: This option selects the swatches in the Swatches panel that you aren t using in the current document. You can then delete those swatches if desired. Add Used Colors: This option adds a swatch for each color in your document. You don t need to select artwork in order for this to work; selecting this option simply adds a number of swatches equal to the different colors in your document.

There is a list style shortcut property that you can use to set list properties with one property assignment. You can use the list-style property to de ne the other list properties, as follows:

Acid-catalyzed alkylation and isomerization processes all proceed through carbocations. Typical is the isobutylene-isobutane alkylation giving high-octane isooctane.

The geodesics are not only useful for the study of fields on the surface on the structure, for example, when the mutual coupling between elements in an array is considered, but also for the analysis of radiation and scattering properties Finding the geodesics is only one part of the problem, however; the other part is to find how an incoming wave or the radiated field is reflected/diffracted at the object/surface The solution to this can be found by applying, for example, a shoot and bounce ray (SBR) method using the laws of reflection and diffraction The SBR method and other similar procedures have been treated in several antennarelated references; some examples are [Lee et al 1988, Ling et al 1989, P rez et al 1999, Gonz lez et al 2003, Zhou and Ling 2003] But the ray tracing technique is also widely used within three-dimensional game programming and computer graphics.

Purpose Inherited Values Default Used In Place the list-item marker (bullet or number) relative to the content Yes inside (the content box), outside (same) outside Elements with display: list-item

Here, ray tracing is a technique for obtaining three-dimensional graphics with advanced light interactions for creating pictures with mirrors, shadows, and so on Obviously, there are a lot of ray tracing techniques developed in this area that can be used within the antenna community as well Some examples of literature with an introduction to ray tracing for image synthesis are [Glassner 1989, Rademacher 1997]; a more solid mathematical background is given by Lengyel [Lengyel 2001] In this chapter, we will not discuss the SBR method or any similar procedures Instead, let us return to the problem of finding the geodesics between two points along a curved surface This problem is also often referred to as a ray tracing problem We will use this term frequently in the following text, but interpret it as finding the geodesic between two points on a surface.

FIGURE 16.1 The error dialog associated with an attempt to edit a record already being modified (in a different window) on the current user s computer.

SOLUTIONS TO PROBLEM SET 7.4, page 301 2. Row reduction of the matrix and of its transpose gives 8 2 2 0 5 19Z 0 and 8 16 2 0 2 4 1Z . 0 19] and [8 16 4]T,

A complete treatment of this problem is beyond the scope of this book; the interested reader is referred to textbooks on differential geometry, but the basics will be described here The history with geodesics begins with John Bernoulli s solution of the problem of the shortest distance between two points on a convex surface (1697 1698) Euler was the first to formulate the geodesic equation for rays on a surface in his article in 1732 However, it was the French mathematician J Liouville who first used the term geodesic line in its present meaning [Struik 1988] The geodesic concept has subsequently been used extensively in other disciplines, for example, the study of gravitation and light propagation in the universe [Rosquist 2001] Ray theory and the geodesic concept were introduced for the analysis of antennas in the 1950s when GTD was introduced by Keller (see Section 44.