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relaxation cut-off frequency. In addition, minority carrier storage will limit the switching speed and cause high switching current losses. Finally, because of the large band gap, the forward diode threshold voltage will be above 4 V for all con gurations, resulting once more in high forward losses. For these reasons, most diamond diodes investigated for electronic switching applications have been designed as Schottky diodes with unipolar p-type carrier transport. Here, on the oxygen-terminated surface the barrier height and, thus, the diode forward threshold voltage will still be between 1.2 and 2.0 V. The arguments discussed above have led to the frequently pursued concept of a diamond M/I/P (metal/intrinsic/p) diode. The discussion also leads to the conclusion that it is critical to evaluate diamond against other wide-band-gap materials such as SiC and GaN, and also to search for possible alternative structures. Such an evaluation has been performed in [158] and will be brie y summarized in what follows. Table 14.2 shows the set of parameters that have been used for the various materials. The theoretical trade-off characteristics of diamond-based M/P /P+ and M/I/P+ diodes and the competitive structures on SiC and GaN are shown in Figure 14.28. Also shown is a power loss limit I R 2 of 1 kW/cm2 , reached at a forward bias of 5 V, which corresponds to a maximum current density of 200 A/cm2 , and which may be realistic assuming optimum thermal management [158]. The on-resistance is calculated for a forward bias of 5 V, assuming that it is dominated by the active layer resistance, and neglecting contact

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The information age was heralded with Shannon s work [309]. Thorough coverage of information theory appears in [59], [111] and [382]. The books [228] and [357] place coding theory in its information theoretic context. Our discussion of the AEP follows [ 151, while our proof of the channel coding theorem closely follows Shannon s original [309]. More analytical proofs appear in the textbooks cited above. See also [350]. Discussion about tradeoffs with complexity are in [288], as is the discussion in Section 1.12.6. The detection theory and signal space background is available in most books on digital communication. See, for example, [276, 15,246,2671. Hamming codes were presented in [ 1371. The trellis representationwas presented first in [377];a thorough treatment of the concept appears in [205l. The Tanner graph representation appears in [330]; see also [112]. Exercise 1.16b comes from [350, p. 211. The discussion relating to simulating communicationsystems points out that such simulations can be very slow. Faster results can in some cases be obtained using importance sampling. Some references on importance sampling are [84,211,308, 3161.

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The trial version of BBEdit included on the CD-ROM is fully functional; however, you can launch it only 24 times. After that, you can either upgrade to the full version of BBEdit, by visiting its Web site, or you can use BBEdit Lite, also available there.

Since hard-decision values are actually used in the erasures-and-errorsdecoding algorithm, an algebraic decoder can be used, if it exists for the particular code being decoded. (The Chase algorithms described below are also compatible with algebraic decoding algorithms.) Note that for dmin either even or odd, there are only 1)/2J different vectors that must be decoded.