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the point in the set Do is transmitted; if the second branch is taken from the first state, the point in the set D4 is transmitted, and so forth. The trellis structure imposes constraints on the sequences of symbols that can be transmitted. For example, starting from state 0, it is impossible to transmit the sequence ( D 4 , 0 2 ) . Thus when determining the performance of the system, distances between sequences of symbols much be considered, rather than distances between individual points in the signal constellation. The optimal decoding algorithm (Viterbi) finds a shortest path through the trellis, that is, a sequence of symbols in the trellis which is closest to the sequence observed at the receiver. Assuming that the channel is AWGN, the branch metric is related to the squared Euclidean distance between received signal points and transmitted signal points along a branch. As in the case of convolutionalcodes, the overall performance of the system is dominated by the shortest distance between two paths which diverge the come back together -errors which lead to the path metric exceeding half of this distance and result in selecting the incorrect path in the Viterbi algorithm. Accordingly, let us find the shortest distance between two paths which diverge then remerge. One candidate to consider is the distance between the transmitted symbols (Do, Do) and the symbols along the path ( 0 4 , 0 1 ) . The sequence is indicated in Figure 13.5 with a dotted line, remerging after two branches. The squared distance between the sequences is the sum of the squares of the distances, which can be determined with the help of the diagram in Figure 13.4:

XC(X)

A(1) = 1

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8. Place your cursor in the first cell, first column and enter I want to: . Be sure to leave a space after

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where x1 is arbitrary, satisfying 0 x1 0.8, thus giving a straight segment with endpoints (0, 2.5, 2.3) and (0.8, 2.1, 1.9), where x1 0.8 results from solving the system of three equations of the constraints taken with equality signs. The reason for the nonuniqueness is that the plane (x1, x2, x3) 9.8 contains an edge of the region to which x1, x2, x3 are restricted, whereas in general it will have just a single point (a vertex) in common with that region. 6. The matrices and pivot selections are 1 T0 4 3 2 2 20/1 10 4 1 0 20 5 0 3 0 1 0 0 0 0 1 0 0 0 0 1 0 60 20 30

The equivalent z-transform of the above expression is: q( z ) = D(z) T (z) = K (z)T (z) B(z)

4

k- 1

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In this integral approximation, for the triangular region, use a diagonal line tangent to the function at 1. In the approximation n! w n"e-"&C, (9.20)

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