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The second method is preferable (using joins). The first uses the NOT IN operator:
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FIGURE 17-12: A 3D office demonstration.
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which is overall 4-momentum conservation. Thus, using the condition (3.77) to do the integration over dq2 and setting k = 41,we finally obtain
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15: Internationalization and Localization
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Library items work hand-in-hand with templates. See 29 for a detailed discussion of Library items. data matrix
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Choosing Edit Undo or pressing +Z or Ctrl+Z for most actions. Some actions, particularly actions such as scrolling that do not affect any items or the underlying document structure, are not undoable. You can undo multiple actions in the order they were done by choosing Edit Undo or pressing +Z or Ctrl+Z each time you undo, and the previous action is undone. If you change your mind while InDesign is still completing the action, pressing Esc usually cancels the operation. When working in most dialog boxes, you can revert all settings to what they were when you opened the dialog box. Just press Option or Alt, which changes the Cancel button into a Reset button, and then click Reset.
0.001 < DaM < 1000
request broker (ORB) that uses GSI mechanisms to address cross-organizational security issues. We could implement a Portable Object Adaptor that speaks the Grid resource management protocol to access resources spread across a VO. We could construct Gridenabled Naming and Trading services that use Grid information service protocols to query information sources distributed across large VOs. In each case, the use of Grid protocols provides enhanced capability (e.g., interdomain security) and enables interoperability with other (non-CORBA) clients. Similar observations can be made about Java and Jini. For example, Jini s protocols and implementation are geared toward a small collection of devices. A Grid Jini that employed Grid protocols and services would allow the use of Jini abstractions in a large-scale, multienterprise environment. 6.7.4 Internet and peer-to-peer computing Peer-to-peer computing (as implemented, for example, in the Napster, Gnutella, and Freenet [60] le sharing systems) and Internet computing (as implemented, for example, by the SETI@home, Parabon, and Entropia systems) is an example of the more general ( beyond client-server ) sharing modalities and computational structures that we referred to in our characterization of VOs. As such, they have much in common with Grid technologies. In practice, we nd that the technical focus of work in these domains has not overlapped signi cantly to date. One reason is that peer-to-peer and Internet computing developers have so far focused entirely on vertically integrated ( stovepipe ) solutions, rather than seeking to de ne common protocols that would allow for shared infrastructure and interoperability. (This is, of course, a common characteristic of new market niches, in which participants still hope for a monopoly.) Another is that the forms of sharing targeted by various applications are quite limited, for example, le sharing with no access control, and computational sharing with a centralized server. As these applications become more sophisticated and the need for interoperability becomes clearer, we will see a strong convergence of interests between peer-to-peer, Internet, and Grid computing [61]. For example, single sign-on, delegation, and authorization technologies become important when computational and data-sharing services must interoperate, and the policies that govern access to individual resources become more complex.
 c0 c0 n 1 As the rational v/m is contained in the interval , 2 , by choosing a0 a0 1 . 0 suf ciently small, it is possible to guarantee that any rational   p c0 c0 n 1 [= , 2 e a0 a0 q will satisfy the size condition
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Applying Definition Lists
The term veri cation addresses the following question: Are the equations for the theoretical model being solved correctly In comparison, the term validation addresses the question: Are all the required physics included in the theoretical model These two questions have signi cant differences in the assessment of results obtained through predictive methods. Veri cation of a solution is established by comparing the result against similar results obtained from other codes or solution techniques that have been applied to an equivalent system of equations and boundary conditions, and this process is often well de ned. However, to answer the question posed by validation requires careful measurements. Although many examples could be cited for electromagnetics, a practical example of a formulation that may perform extremely well from the veri cation perspective, yet possibly perform poorly from the validation perspective, is with regard to the surface impedance boundary condition (IBC). In this case, various numerical implementations of the IBC may be applied, for example, to a spherical geometry and then compared against the exact solution based on the Mie series subject to the similar IBC. Such a comparison was performed in 6, where good correlation from a veri cation perspective was shown when the numerical solution was based on the nite element time-domain technique. However, as pointed out in 6, the scalar IBC is an approximate technique that represents a three-dimensional volumetric material region by a two-dimensional surface along with an assumption of normally incident waves. Although this and similar approximations may be suf cient in many practical applications, comparison with measurements is valuable in determining the limitations of the approximate models, particularly when they are incorporated into otherwise rigorous solution methods. Balancing the delity of the solution method with the domain knowledge, such as the geometrical details and material de nitions, required by the application is also important, and an interesting example based on this concept is the following. The radar cross section (RCS) solution of, for example, the metallic double ogive discussed in 4 can be calculated precisely using either integral or differential equation formulations. In fact, the resulting RCS predictions could possibly be used in calibration of the measurement facility since they are not subject to certain measurement errors, such as those due to positioners. Because the geometry is de ned precisely, excellent correlation would be expected from both veri cation and validation perspectives, and this was demonstrated in 4. However, if we desired a similar RCS analysis when the metallic double ogive was simply buried in a medium
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