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Example 10.1 We present here an application of interleaving. The UDP (user datagram protocol) internet protocol is one of the TCP/IP protocol suite which does not guarantee packet delivery, but experiences lower network latency. In this protocol, each packet carries with it a sequential packet number, so that any missing packets may be identified. Because of its lower latency, UDP is of interest in near real-time internet applications. Error correction coding can be used to significantly increase the probability that all packets are correctly received with only a moderate decrease in rate. The data stream is blocked into message blocks of 249 bytes and the data are encoded with a (255,249) Reed-Solomon code having = 7 and capable of correcting 6 erasures. The codewords are written into an N x 255 matrix as rows and read out in column order. Each column is transmitted as a data packet of length N. Suppose that the third packet associated with this interleaving block, corresponding to the third column, is lost in transmission, as suggested by the shading on this matrix.



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Verify the identity of the person or device attempting to perform network application administrative activities Hackers will target the applications in attempts to gain unauthorized access to contents and data Identities must be verified to minimize the risk of unauthorized access to contents Access control is linked with the authentication of users The identity of all system users must be confirmed Nonrepudiation Provide a record of all individuals performing administrative actions on network applications This control also helps reduce the incidence of subscriber fraud; for example, service provisioning to ghost accounts Most system updates are carried out using automated tools set top boxes and networking elements must require nonrepudiation parameters from the management terminal This type of transaction could involve digital signatures of configuration scripts, or it could involve the use of management terminals to establish a secure connection before sending the information Data confidentiality.





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m"](X) = d0,7X8i-1 d0,6X8i-2 . . .

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pv l 1 (Dpv (n + 1) - Dpv (n - 1)) + ( p (n + 1, m) - pv (n - 1, m)) @ x 2 Dx 2 Dx v where l is a weighting factor and: Dpv (n - 1) = pv (n - 1, m + 1) - pv (n - 1, m) Dpv (n) = pv (n, m + 1) - pv (n, m) Dpv (n + 1) = pv (n + 1, m + 1) - pv (n + 1, m)

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Example 4.28 Figure 4.25 illustrates the LFSR with connection polynomial g(x) = 1 + x + x 2 +x4. Table 4.8 shows the sequence of states and the output of the LFSR when it is loaded with the initial condition (1, 0, 0, 0); The sequence of states repeats after 7 steps, so the output sequence is periodic with period 7. Table 4.9 shows the sequence of states for the same connection polynomial when the LFSR is loaded with the initial condition (1, 1, 0, 0), which again repeats after 7 steps. Of the 15 possible nonzero states of the LFSR, these two sequences exhaust all but one of the possible states. The sequence for the last remaining state, corresponding to an initial condition (1,0, 1, I), is shown in Table 4.10; this repeats after only one step. 0 Example 4.29 Figure 4.26 illustrates the LFSR with connection polynomial g(x) = 1 + x + x4. Table 4.11 shows the sequence of states and the output of the LFSR when it is loaded with the initial condition (1,0,0,0). In this case, the shift register sequences through 15 states before it repeats. 0

shows that the value should be 0. 15 35 63 16. s _ x _ x 3 _ x 5. This is the Legendre polynomial P5, a solution of this Legendre 8 4 8 equation with parameter n 5, to be discussed in Sec. 5.3. The initial conditions were chosen accordingly, so that a second linearly independent solution (a Legendre function) does not appear in the answer. s(0.5) 0.089844. 18. This should encourage the student to use the library or to browse the Web, to learn where to find relevant information, to see in passing that there are various other expansions of functions (other series, products, continued fractions, etc.), and to take a look into various standard books. The limited task at hand should beware the student of getting lost in the flood of books. Lists such as the one required can be very helpful; similarly in connection with Fourier series.

Fig. 4.8 VAV box model characteristics (legend denotes pressure, Pa). (a) and (b) Model 1 (c) and (d) Model 2

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