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This code example shows the design patterns that are consciously avoided by JDOM due to the syntactic overhead. In my opinion, its biggest quirk is the need to have a reference to the parent document in order to create new elements. Although there are valid architectural reasons for this requirement, it forces us to keep references to the parent document in a lot of our code. This makes it difficult to create elements and attach them later to a document. Here s the source code for Dom4jTest.java:

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FIGURE AP2.1-6

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If, however, the sending partner of r2 is not changed, the sending partner of r2 must be left unspeci ed in the variant, since the original sending partner of r2 must be removed (For example, the sending partner s2 of r2 in VQ happens after r1 in VQ, so s2 must be removed when the sending partner of r1 is changed to derive VQV) In this case, r2 must be prevented from receiving a message from any old sending events when the variant is used for pre x-based testing This prevents Constraint C2 from being violated Figure 733 shows the algorithm that drives the reachability testing process Algorithm Reachability-Testing starts with a SYN-sequence Q0 that is collected from a nondeterministic test run It then applies Constraints C1 and C2 and builds the race table of Q0 to generate the race variants of Q0 Each of these race.

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which relates the volatilities of forward rates and bond prices (for the ith factor). The short rate process is non-Markovian in general. This is due to the fact that time t appears in the stochastic integral as the upper limit and inside the integrand function. This implies that the evolution of the term structure could depend on the entire path taken by the term structure since it was initialized at time 0.8 However, there are conditions that can be imposed on the forward rate volatility that leads to a Markov short rate process. As Carverhill (1994) has shown, if the forward rate volatility satis es a separable conditions, the volatility speci cation can be written as: i(t, T) = i(t) i(T) (12.25)

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super-cells in its coverage area reach that satellite at the same time. Physical separation (space division multiple access or "SDMA") and a checkerboard pattern of left and right circular polarization eliminate interference between cells scanned at the same time in adjacent super-cells. Guard time intervals eliminate overlap between signals received from time-consecutive cells. Within each cell's time slot, terminals use frequency division multiple access ("FDMA") on the uplink and asynchronous time division multiple access ("ATDMA") on the downlink. On the uplink, each active terminal is assigned one or more frequency slots for the call's duration and can send one packet per slot each scan period (23.111 msec). The number of slots assigned to a terminal determines its maximum available transmission rate. One slot corresponds to a standard terminal's 16 kbps basic channel with its associated 2 kbps signalling and control channel. A total of 1 800 slots per cell scan interval are available for standard terminals. The terminal downlink uses the packet's header rather than a fixed assignment of time slots to address terminals. During each cell's scan interval the satellite transmits a series of packets addressed to terminals within that cell. Packets are delimited by a unique bit pattern and a terminal selects those addressed to it by examining each packet's address field. A standard terminal operating at 16 kbps requires one packet per scan interval. The downlink capacity is 1 800 packets per cell per scan interval for standard terminals. Each satellite beam transmits only as long as it takes to send the packets queued for a cell. The combination of Earth-fixed cells and multiple access methods results in very efficient use of spectrum. The system can reuse its requested spectrum over 20 000 times across the Earth's surface.

Equations (3.5-6) and (3.5-7) are called the homogeneous wave equations for E and H, respectively. In conclusion, each component of the electric and magnetic eld vectors satis es p the nondispersive wave equation with phase velocity v equal to 1= em. In free space, we get 1 c v p 3 108 m= sec e0 m0 3:5-8

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