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See Commercial Data Distribution Service (CDDS) CDMA See Code division multiple access (CDMA) Celestial Equatorial Referential, 42, 44f Cell-ID angle of arrival, 300.

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The companion CD-ROM contains an example that creates a new shortcut menu and displays it in place of the normal Cell shortcut menu.

Figure 34.5 Simulation results: different means and different standard deviations. (a) Mean difference = 10; ( b) Mean difference = 20.

11.5.1 Error Vectors Consider a convolutional encoder initialized to the all-zero state, where the reference (correct) codeword is the all-zero codeword. We construct all L input sequences, which cause an immediate deviation from the all-zero state (i.e., those whose rst input bit is 1) and subsequently return the encoder to the allzero state with an output Hamming weight of at most wmax. We let:

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9.8 CONCLUDING REMARKS AND OPEN PROBLEMS A radio network is a distributed system, with no central arbiter, consisting of n mobile radio transceivers, referred to as stations. Typically, these stations are small, inexpensive, hand-held devices running on batteries that are deployed on demand in support of various events including disaster relief, search-and-rescue, or law enforcement operations. In this chapter, we have surveyed a number of recent results involving one of the fundamental tasks in setting up a radio network, namely that of initializing the network both in the case where collision detection is available and when it is not. The task of initializing a radio network involves assigning each of the n stations a distinct ID number in the range from1 to n. A large number of natural problems remains open. First, in practical situations one may relax the stringent requirement of assigning IDs in the exact range 1 to n and settle for a somewhat larger range 1 to m. This makes sense if n is not known and if a tight upper

Proof: P (K(X1 X2 . . . Xn |n) < n k) =

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The rules are simple: 1. 2. 3. 4. 5. Write down the addresses in the range. Convert each address to binary, one below the other. Check for a contiguous, common prefix. Move the prefix to the last bit of the contiguous binary digit. Write the address starting the first address and apply the step 4 prefix.

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Elementary matrix: An (m x m) matrix is called elementary if it is obtained by applying a single elementary matrix operatIOn to the (m x m) identity matrix 1m. Elementary matrix operations: The following modifications of a matrix are called elementary operations: (i) interchanging two rows or two columns, (ii) multiplying any row or column by a nonzero number, (iii) adding a multiple of one row to another row, (iv) adding a lIlultiple of one column to another column. Elementary operations for polynomial matrices: The following modifications of a polynomial matrix are called elementary operations: (i) interchanging two rows or two columns, (ii) multiplying any row or column by a nonzero number, (iii) adding to one row another row multiplied by an arbitrary polynomial, (iv) adding to one column another column multiplied by an arbitrary polynomial. (See Section 11.3 for details on polynomial matrices.) Elementary polynomial matrix: An (m x m) polynomial matrix is elementary if it may be obtained by applying a single elementary

We are interested in the values for the estimates b0 and b1 , so setting equations (2.3) equal to zero, we have

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