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Space Switch. A typical time-division space switch (S) is shown in Figure 6.19. It consists of a cross point matrix made up of logic gates that allow the switching of time slots in a spatial domain. These PCM time slot bit streams are organized by the switch into a pattern determined by the required network connectivity. The matrix consists of a number of input horizontals and output verticals with a logic gate at each crosspoint. The array, as shown in the gure, has M horizontals and N verticals, and

Table 4.5 ECb ( g m 3 ) EC/PM10 (%) 3.6 4.6 3.6 2.7 2.7 1.1 4.5 2.1 4.6 3.0 4.2 5.4 3.9 4.9 36.1 36.4 37.8 32.9 19.9 12.6 42.2 31.4 44.9 39.9 21.3 17.8 23.1 30.1 OM/PM10 (%) 1.11 1.16 0.40 0.70 0.70 0.21 0.87 0.16 0.89 0.31 0.60 1.98 1.58 2.04 11.13 9.08 4.16 8.61 5.18 2.39 8.20 2.33 8.64 4.24 3.06 6.59 9.46 12.64 30.9 25.0 11.0 26.1 26.1 19.0 19.4 7.4 19.2 10.6 14.3 37.0 41.0 42.0 OMc,d ( g m 3 ) PM10 ( g m 3 )

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[19] Ten Brink, S., Convergence behaviour of iteratively decoded parallel concatenated codes, IEEE Trans. Commun., vol. 49, pp. 1727 1737, October 2001. [20] Ten Brink, S., Speidel, J. and Yan, R., Iterative demapping and decoding for multilevel modulation, Proc. IEEE Globecom Conf. 98, Sydney, NSW, Australia, vol. 1, pp. 579 584, November 1998. [21] Ten Brink, S., Exploiting the chain rule of mutual information for the design of iterative decoding schemes, Proc. 39th Allerton Conf., Monticello, Illinois, October 2001. [22] Tuchler, M., Ten Brink, S. and Hagenauer, J., Measures for tracing convergence of iterative decoding algorithms, Proc. 4th IEEE/ITG Conf. Source and Channel Coding, Berlin, Germany, pp. 53 60, January 2002. [23] McEliece, R. J., The Theory of Information and Coding, Addison-Wesley, Massachusetts, 1977. [24] MacKay, D. J. C., Digital fountain codes, available at http://www.inference.phy.cam.ac. uk/mackay/DFountain.html [25] Luby, M., LT codes, available at http://www.inference.phy.cam.ac.uk/mackay/ dfountain/LT.pdf [26] MacKay, D. J. C., Web site available at http://www.inference.phy.cam.ac.uk/mackay/ [27] MacKay, D. J. C., Fountain codes, IEE Proc. Commun., vol. 152, no. 6, pp. 1062 1068, December 2005. [28] MacKay, D. J. C., Information Theory, Inference, and Learning Algorithms, Cambridge University Press, Cambridge, United Kingdom, 2003.

Circuits with Combined Inductive and Capacitive Reactance. To calculate the combined or total reactance when an inductance and a capacitance are in series, the following formula is applicable: X X X L + XC and 2pfL 1 106 / 2pfC. (A.34a) (A.34b)

To calculate the current in the circuit, again use the variant of Ohm s law: I E/ 2493.3 20/ 2493.3

Shannon code li = logD 1 pi (5.137)

Code length: 3.24 bit/symbol Code efficiency: 0.664 Shannon Fano Coding s 1 , s2 , s3 , s4 , s5 s 1 , s2 , s3 s 1 , s2 s1 3

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