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A state ( K , n) in a theory with radius R is transformed into a state (n, K ) in a theory with radius R = / R . The two states have the same mass. That is, m 2 ( K , n, R) = m 2 (n, K , R ). The number operators are unchanged under a T-duality transformation. The transformation not only preserves mass, the entire theory with compacti ed dimension of radius R is mapped to a theory of radius R = / R using a T-duality transformation. Let ~ denote quantities in the dual theory. A T-duality transformation maps the compacti ed coordinates to those in the dual theory as follows:

5. Compile, Assemble, and Deploy Stateful Session Bean The next steps in the process are to compile, assemble, and then deploy the stateful session bean. In our example, the following list of steps are used to complete the process.

25 25 X L ( + ) X L ( + ) 25 25 X R ( + ) X R ( + )

Although this is book is designed for the architect and actual implementation steps are not required, we have added the details of these steps for completeness. As part of the deployment process, references in the deployment descriptor need to be resolved to actual resources in the container. How these resources are resolved is, at the moment, container specific. In the WebLogic environment, the following file can be used for the stateful session bean example:

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You re done! Check out your draggable, rotatable, and scalable custom UIImageView subclass! So, how is this approach useful Where should it be used and what are some things to watch for As we discussed earlier, this is a very intuitive and friendly interface, even for users who are new to the iPhone/iPad. This approach should be considered for any application that has objects that sport lots of detail and benefit from direct user interaction. NOTE: With the current code, a user can actually shrink an image so small that it cannot be pinched and spread in order to return it to a useful size. Some limit on a scaling factor should be considered for this reason. It is also possible for the user to move an image completely off the screen, so positional constraints are recommended.

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< xml version="1.0" > <!DOCTYPE weblogic-ejb-jar PUBLIC "-//BEA Systems, Inc.//DTD WebLogic 8.1.0 EJB//EN" "http://www.bea.com/servers/wls810/dtd/weblogic-ejb-jar.dtd" > <weblogic-ejb-jar> <weblogic-enterprise-bean> <ejb-name>SLSession</ejb-name> <stateful-session-descriptor> <stateful-session-cache> <max-beans-in-cache>3</max-beans-in-cache> <idle-timeout-seconds>120</idle-timeout-seconds> <cache-type>LRU</cache-type> </stateful-session-cache> </stateful-session-descriptor> <jndi-name>SLSessionRemoteHome</jndi-name> </weblogic-enterprise-bean> </weblogic-ejb-jar>

Here are the remaining steps to complete the compile/package/deployment process: 1. Compile the Java classes. 2. Package the classes and deployment descriptors into a JAR file. 3. Generate stub and tie code for the container and add them to the JAR file. 4. Deploy the JAR to the application server. 5. Package the required classes for a remote client of the bean. Here is an example client of the stateful session bean:

25 25 Then using X 25 = X L + X R the relation of the coordinates in the dual theory 25 25 X 25 = X L + X R can be written as 25 25 X 25 = X L X R

package javaee.architect.SFSession; import javax.ejb.*; import javax.naming.*; import java.util.Properties; // This client calls a method on 5 instances of a // stateful session bean. The EJB container is setup

We will now focus on one of the concepts I mentioned earlier only in passing: eventhandling. The four lines of code that follow deal with related events and the methods by which we want the computer to deal with these events.

25 25 However the physical content of the theory is unchanged because + X R = X L = 0. The winding number and Kaluza-Klein excitation in the theory with compacti ed dimension and its dual are related according to

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