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The JEE platform supports a simplified, component-based development model. Because it is based on the Java programming language and the Java Platform, Standard Edition (JxSE), this model offers write once, run anywhere portability, supported by any server product that conforms to the JEE standard. JEE applications have a standardized, component-based architecture that consist of components (including JSPs, EJBs, and servlets) that are bundled into modules. Because JEE applications are component based, you can easily reuse components in multiple applications, saving time and effort, and delivering applications quickly. Also, this modular development model supports clear division of labor across development, assembly and deployment of applications so that you can best leverage the skills of individuals at your site. JEE applications are for the most part distributed and multi tiered. JEE provides server-side and client-side support for enterprise applications. JEE applications present the user interface on the client (typically, a web browser), perform their business logic and other services on the application server in the middle tier, and are connected to enterprise information systems on the back end. With this architecture, functionality exists on the most appropriate platform.

When computing the variation of the action, we will derive the equations of motion that will be a partial differential equations meaning that we will need to specify boundary conditions in order to solve them. There are two different types of strings we need to consider when looking at boundary conditions: open strings and closed strings. If a string is open, this means exactly what it says, that the string is a free piece of string with loose ends moving through space-time. The worldsheet in this case

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JEE applications are standards-based and portable. JEE defines standard APIs that all JEE-compatible vendors must support. This ensures that your JEE development is not tied to a particular vendor s tools or server, and you have your choice of tools, components, and servers. Because JEE components use standard APIs, you can develop them in any JEE development tool, develop components or purchase them from a component provider, and deploy them on any JEE-compatible server. You choose the tools, components, and server that make the most sense for you. JEE applications are scalable. JEE applications run in containers, which are part of a JEE server. The containers themselves can be designed to be scalable, so that the JEE server provider can handle scalability without any effort from the application developer. JEE applications can be easily integrated with back-end information systems. The JEE platform provides standard APIs for accessing a wide variety of enterprise information systems, including relational database management systems, e-mail systems, and CORBA systems.

you were instructing the computer to associate an action with a button. The first symbol in this piece of code is a minus sign ( ). It means that IBAction is something we call an instance method. On the other hand, if you had entered a plus sign (+) there, as in + (IBAction), we would have called it a class method. One symbol announces (to the processor) an instance, while another symbol announces a class. What these two statements have in common, though, is the method: IBAction. Furthermore, just by the name alone, we see that this is an action that will be performed in Interface Builder. Meanwhile, let s look at what we know about instances. Back in step 9, I remarked that we had finished our work on the header file, and that it was time to work on the implementation file, helloWorld_004ViewController.m. This is the file that manages the code, and that is why you were instructed to open it. I had you insert a line of code in this (.m) file by virtue of copying and pasting from the header file: (IBAction)hello:(id)sendr;

is a strip, and by convention we write the endpoint as = . There are two types of boundary conditions that are possible for open strings. The rst is called Neumann or free endpoint boundary conditions. We can write this boundary condition in terms of the lagrangian or the conjugate momentum:

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