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In a more general framework, articulated structures can be obtained by de ning a skeleton model, given by a tree of single-body transforms, specifying the intermediate frame locations between connected bodies (Fig. 2.11). These relationships rst de ne the location of each body with respect to its parent (where the parent of the root body is W) at zero pose, through a set of reference transforms between links l1 and l2 , which we denote by Tl1,l2. Subsequently, we can add the desired degrees of freedom to this structure by means of the local transforms Tl1,l2 , de ned by single-body homographies. For example, in Fig. 2.11 we have a structure with two-dimensional translations between palm and ngers, plus local transforms de ned by pure rotations around the z axes. The interlink matrices are shown in Fig. 2.12, and the transformation between two adjacent links ( 0, 1) is the product of three terms: 1. A reference T0,1, de ning the structural transform between links 0 and 1, at zero pose p = 0 2. A local transform T0,1 ( p) , the function of a subset of the overall pose parameter p 3. An incremental transform T0,1 ( p ) , with respect to the local T , that will be estimated during tracking and used to update the local T through one of the rules above Therefore, the overall world T of frame 1 is computed from the parent node 0 as

Service request = S, PKS {Tauth, Kr, Auth} with Auth = C, certificate, [Kr, S, PKC, Tauth]SKc where Tauth is the initial time for authentication, Kr is a one-time random number that the server will use as a symmetric key to encrypt its answer, {. . .} represents encryption with the server public key, PKS, while [. . .] represents the seal computed with the client s private key, SKC. This architecture improves speed and security. The operations of public key Kerberos are described in IETF RFC 1510 [83]. The official Web page for Kerberos is located at: http://web.mit.edu/kerberos/www/index.html. A frequently asked questions (FAQ) file on Kerberos can be consulted at the following address: ftp://athena-dist.mit.edu/pub/kerberos/KERBEROS.FAQ. Tung [84] contains a good compendium of information on Kerberos. The Swedish Institute of Computer Science is distributing a free version of Kerberos, called Heidmal. This version was written by Johan Danielsson and Assar Westerlund, and includes improvements in security protocols, such as the support of Triple DES. A commercial version is TrustBroker available from CyberSafe at http://www.cybersafe.com.

While displaying an image from an album, you can request to see a lot of different kinds of information about the photo. If you are not used to working with digital images, you might not even know that information is in there. With an image displayed in Gallery, select Photo Properties from the header. A Photo Properties pop-up window appears, as shown in Figure 3-8.

What about those times when the Don (or better, you) do not want to be interrupted by messages or invitations to converse Or what about when you want to resume receiving messages and conversations after having denied them for a while The next section explains how to block and unblock messages.

The architectural process view shows the processes involved in the applications that run within that architecture. This section covers this topic in a general sense for Web applications built on an enterprise platform. Figure 2.9 is a diagram showing how various components might interact in a typical Webbased enterprise application.

=NPER(14.720269%,0,-1000,3000,0)

= (0.4762) = 0.8942

public class AcmePOService { String pc; String poxml; // Helper method for submitting the Purchase Order public Document submitAcmePO(Document podoc) { AcmeXMLHelper axh; AcmeDAOImpl dao; Document doc = null; try { axh = new AcmeXMLHelper(); // Convert W3C document to String poxml = getXMLString(podoc); // Submit the purchase order boolean bSubmit = axh.createPurchaseOrder(poxml); if (bSubmit) { pc = Submitted Purchase Order successfully ; } else

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You can, of course, use the TRANSPOSE function to transpose an array stored in a range. The following formula, for example, uses an array stored in A1:C4 (four rows, three columns). You can enter this array formula into a range that consists of three rows and four columns.