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A = V DV 1 , where D Cn n is the diagonal matrix of eigenvalues of A and V Cn n is the matrix whose columns are the corresponding eigenvectors. The eigenvectors in V are normalized so that each eigenvector has a 2-norm of unity.
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Format WMF ACIS STL BMP EPS DXF Description Windows Metafile Format a Windows vector format. A solid modeling file format stored as .sat files, in text (ASCII) form. (AutoCAD only.) Exports a single solid in a format usable with stereolithography. (AutoCAD only.) Windows bitmap a raster format. Encapsulated PostScript a format used by certain printers to create high-quality text and images. Exports all objects. (AutoCAD only.) Drawing Interchange Format is a text format for CAD drawings that most CAD programs accept. You can choose from Releases 2007, 2004, 2000, and 12 DXF file formats. Exports the entire drawing. Another format for transferring CAD drawings, but in binary format (not text). Used less often than the DXF format. Design Web Format a format for placing a drawing on a Web site. Joint Photographic Expert Group a raster (bitmap) format commonly used on the Web. It can be compressed, but will lose some detail. Often used for photographs because it supports many colors. Tagged Image File Format a raster (bitmap) format often used for scanned images. Provides good quality. Portable Network Graphics a raster (bitmap) format that supports many colors and also compresses well without losing detail. It also supports transparency. Adobe Acrobat Portable Document Format.
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The PRESSPULL command finds closed areas, creates a region, and then lets you extrude or press a hole in that region. In addition to any enclosed area that you could hatch, you can presspull segmented faces of 3D solids. For example, in Figure 24-24, you can presspull the following: All the enclosed objects, such as the closed spline, the circle, and the rectangles. The area enclosed by the overlapping rectangles.
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STEREOISOMERISM OF MOLECULES The stereomeric relationship between pairs of substances may be derived through the sequence of questions and answers represented by the ow diagram [17] in Figure 1.3. In terms of properties, three broad categorizations arise: 1. Identical Molecules Not distinguishable under any conditions, chiral or achiral. 2. Enantiomers The same in all scalar properties and distinguishable only under chiral conditions. Only molecules of which the point groups are C n n 1 , Dn n b 1 , T, O, or I are chiral and can exist in enantiomeric forms. 3. Constitutional Isomers and Diastereomers Di er in all scalar properties and are distinguishable in principle under any conditions, chiral or achiral. Geometric isomers, which are related by the orientation of groups around a double bond, are a special case of diastereomers. Molecules are chiral if their molecular point groups do not include any Sn n 1 symmetry elements. Otherwise they are achiral. An achiral molecule is not distinguishable from its own mirror image. This is often phrased as ``an achiral molecule is superimposable on its own mirror image.'' A chiral molecule is not superimposable on its mirror image. A molecule which is identical to the mirror image of another molecule is the enantiomer of that molecule. According to the de nitions above, an object is either chiral or it is not, it belongs to a particular point group or it does not. However, e orts have been made to de ne degrees of chirality [27] and continuous measures of symmetry [28]. The concepts of chirality and isomerism may readily be extended to pairs or larger assemblages of molecules, hence the reference to chiral and achiral environments above.
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The energy of the molecule itself, equation (A.71), could have been written as
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The data passes from the operational environment to the data warehouse environment as it did previously. In rolling summary data, however, the data is entered into a very different structure. For the first seven days of the week, activity is summarized into seven daily slots. On the eighth day, the seven daily slots are added together and placed into the first weekly slot. Then the daily totals are added into the first daily slot. At the end of the month, the weekly slots are added together and placed in the first monthly slot. Then the weekly slots are reset to zero. At the end of the year, the monthly slots are added together, and the first yearly slot is loaded. Then the monthly slots are reset to zero. A rolling summary data structure handles many fewer units of data than does a simple cumulative structuring of data. A comparison of the advantages and the disadvantages of rolling summary versus simple cumulative structuring of data is shown in Figure 2-22. Another possibility for the structuring of data warehouse data is the simple direct file, shown in Figure 2-23.
You can easily calculate the distance between any two points by using the DIST command. Choose Tools Inquiry Distance. The command prompts you for two points. You can use any means of specifying a point, although object snaps or snap mode are useful if you want to be sure of which point you re specifying. Here is a typical display for a vertical line:
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Merge Channels: Choose this command to merge several images into a single multichannel image. The images you want to merge must be open, they must be grayscale, and they must be absolutely equal in size the same number of pixels horizontally and vertically. When you choose Merge Channels, Photoshop displays the Merge Channels dialog box, shown in Figure 4-22. It then assigns a color mode for the new image based on the number of open grayscale images that contain the same number of pixels as the foreground image.
Software Design: The mesh entities referenced within a CommSpec are distributed among processors and as such a CommSpec is necessarily distributed among processors. Given a CommSpec s member, (mi , Pk ) , mj , Pl , the domain mesh entity mi residing on processor Pk must be associated with the range mesh entity mj residing on a different processor Pl . A CommSpec is distributed among processors by permuting and then partitioning its members as in equation (11.18). (mi , Pk ) , mj , Pl
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