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and card access technology used. It provides the client application with a mechanism to initiate an RMI session with a JavaCard applet and to obtain an initial reference to the main remote object of an applet. In combination with the on-card service framework it allows the client to introduce various transport level policies, for example, transport level security. The main classes JavaCardRMIConnect and CardObjectFactory, as well as the CardAccessor interface will now be brie y introduced. Interface CardAccessor declares method byte[] exchangeAPDU(byte[] apdu) to exchange data with the card. Implementations of this interface hide the actual card access mechanism employed. Sun s reference implementation, for example, runs on J2SE and uses OCF as the card access mechanism. Its implementation class is called OCFCardAccessor. Custom policies, such as transport level security, can be realized by extending a CardAccessor class and providing a special implementation of the exchangeAPDU method. The custom method rst applies the policy to the bytes exchanged, such as encryption or adding a message authentication code (MAC), before it calls the exchangeAPDU method of the super class in the same way it decrypts responses or veri es their MACs. On the card, this is paralleled by the JavaCard service framework, as discussed above. First, a security service would get access to the incoming data, decrypting them or verifying the MAC, and would then hand them on to the next service in the chain, for example, the JCRMI service. JavaCardRMIConnect objects are initialized with a CardAccessor object. A session with an applet is started with one of the selectApplet methods, which have the following signatures:

Next, we shall describe an outline for service model accommodating the above requirements. We are not going to describe the actual service model, but rather a framework in which the necessary actions can be carried out, and necessary information provided to relevant parties. High-level procedural steps de ning the service model are: 1. 2. 3. 4. 5. 6. 7. 8. Identify market requirements for the service. Write technical requirements for the service. Design the composition of the service. Implement the service. Pilot the service. Launch the service. Service is in operational use. Retire the service.

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Scriptlets are blocks of Java code that are enclosed within the <% and %> tags. They are executed at request time and generate dynamic content. Because scriptlets contain blocks of Java code, let s briefly recap a few basic concepts of Java. The discussions in this chapter introduce Java at a very basic level. The subsequent chapters, however, require coding for JavaBean components that calls for a good, if not experienced, hand in Java programming. Nevertheless, there is no end to how much you can learn in Java. JSP was developed primarily as a transition for programmers in Java. The contents of this chapter will refresh programming constructs that are frequently used in JSP applications.

import import import import import import WeatherApp.*; WeatherApp.WeatherObjectPackage.*; java.io.*; org.omg.CORBA.*; org.omg.CosNaming.*; org.omg.CosNaming.NamingContextPackage.*;

Extension to 3-D geometry is useful because other technologies can also be used. For example, the arrayed waveguides can be arranged in a 2-D plane or a 2-D curvature, instead of along a 1-D line discussed above. Other technologies such as scanning electron beam microscopy [Ersoy, 1979] and reactive ion etching which are used for manufacturing diffractive optical elements could also be potentially used. The basic method in 3-D is conceptually the same as before. In other words, the locations of the centers of radiating apertures are rst (semi)randomly chosen; then either the negative phase of the phasefront (possibly plus a constant) at the chosen locations is physically generated so that the overall phase is zero (or a constant), or the locations of the centers of radiating apertures are slightly adjusted so that the total phase shift from such a center to the desired image point equals a constant value, say, zero modulo 2p. In the case of choosing automatic zero-crossings, Eq. (19.3-11) is still valid if adjustment is done only along the x-direction, and the following replacements are made: z2 ! z2 y0 yi 2 0 0 z2 ! z2 yc yi 2 c c 19:3-20

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