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1. Let + ( ) be an in nitesimal reparameterization. Considering only terms that are rst order in , nd the variation of the worldsheet metric h . 2. Assuming that you can move the derivative d/d inside the integral in Eq. (3.23), explain conservation of momentum for the cases of the open and closed string. 3. The energy-momentum tensor has zero trace. Show that this is a consequence of Weyl invariance. 4. Consider light-cone coordinates and derive the Virasoro constraints for the energy-momentum tensor. 5. Consider the Lorentz current J in Eq. (3.24). What is the equation that describes that the current is conserved What are the conserved charges and what do they describe

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connection establishing communication with a servlet running in the web tier if warranted by the JEE application.

to the Label. You ll do this just as you ve done in the past by +dragging from your File s Owner icon to the button.

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At this point we have the classical physics of the string in place. The next step toward a quantum theory is, of course, to quantize the string. We will start off by looking at a quantum theory of a single string. From quantum eld theory you recall that this procedure is known as rst quantization. This is opposed to the procedure called second quantization, which is a viewpoint of quantizing elds (see Quantum Field Theory Demysti ed for a review). The difference in the two approaches will be on how we view the Xm(s, t ). If we take them to be elds, then the quantization procedure is second quantization. If we take them to be space-time coordinates, as we have so far, then the process is rst quantization. This is the procedure we will apply in this chapter. There are several different approaches to quantization of the string, each with their own accompanying dif culties and problems. The main approaches used are called covariant quantization, light-cone quantization, and BRST quantization. We consider the rst two approaches here, and will discuss BRST quantization later.

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Web Browsers The user s web browser downloads static or dynamic HTML, Wireless Markup Language (WML), eXtensible Markup Language (XML), or pages in other formats from the web tier Servlets and JSPs running in the web tier provide the ability to generate dynamic web pages Applets Web pages downloaded from the web tier can include embedded applets These are small client applications, written in the Java programming language, which execute in the Java Virtual Machine (JVM) installed in the web browser Client systems often need an additional Java plug-in and perhaps even a security policy file so that the applet can successfully execute in the web browser JSPs are the preferred API for the creation of web-based client programs, where plug-ins and security policy files are not necessary on the client system.

In addition, JSPs enable cleaner, more modular application designs because they provide a way to separate application programming from web-page design This means web-page designers do not need to know Java to do their jobs Applets running in other network-based systems such as handheld devices and cell phones are able to render WML pages generated by a JSP or servlets running on the JEE server The WML page is delivered using the Wireless Application Protocol (WAP) The network configuration requires a gateway to translate WAP to HTTP and back again This gateway translates the WAP request from the handheld device to an HTTP request for the JEE server, translating the HTTP server response and WML page to a WAP server response and WML page for display on the device.

The procedure known as covariant quantization will be familiar to you from your studies of ordinary quantum mechanics. In a nutshell, this is the imposition of commutation relations on position and momentum. So, using this procedure we continue with the notion that X ( , ) are space-time coordinates, but we need to say what we are taking as the momentum. This can be done in the standard way using lagrangian dynamics. Let ( , ) be the momentum carried by the string. Given a lagrangian density L we can calculate the momentum from the X ( , ) using

11. Once you get to the label, select the Label selection on the black dropdown menu, as shown in Figure 5 17.

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