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(7.123) which should be compared with (7.1 10) with (7.116) and (7.1 17). The new variables introduced in (7.123), the vector w and the tensor replacing the temperature and velocity gradients of (7.1 lo), are, like the hydrodynamic fields, functions of position. Any antisymmetricor trace parts of 6 in the above ansatz are irrelevant, and we hence assume that is traceless and symmetric to have an unambiguous representation. If a traceless tensor 5 is assumed, the isotropic term containing 1 : in (7.123) can be omitted. The additional fields w and 5, which provide an intermediate level of description between kinetic theory and hydrodynamics, are associated with second-order and certain third-order terms in an expansion of the deviation from a local Maxwellian in

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bound performance, which was governed by Equations 411 and 412 for the mean BER and mean BPS, respectively The results are shown in Figures 416 and 417, where there was a good correspondence between the numerical and simulated performance for both the transmission-blocking based and non-blocking scheme The results also showed theperformance improvementin terms of mean BER and BPS, when compared to fixed modulation the modes The optimisation of the modulation mode switching threshold levels was then implemented using the Powell Multi-dimensions Line Minimization technique for both Highthe HighBER and Low-BER transmission regimes [26,143] The performance targets for the of value of 3, and BER transmission scheme comprised a mean BER of 1%and a mean BPS for the Low-BER transmission, a mean BER of 001% and BPS of 45 was targeted The optimisation technique optimized the cost function, which was characterized by Equations 4.

Choose now some functions f l . f 2 E V such that f l ( c ) = 0 # f l ( d ) and yl (c) # 0 = ( d ) . Then f l . y l E W but .fl 91 @ I$-. Therefore W is not a linear space.

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13, 414 and 415, yielding the switching threshold levels listed in Table 48 These optimized switching levels were applied to the wideband AQAM scheme and the mean BER then and BPS were numerically calculated and shown in Figures 421(a) and 421(b) The results indicated that the optimisation process could be utilized in order to configure the wideband AQAM scheme for different target performances The comparison between the wideband AQAM scheme s performance and the modfixed was investigated in Section 436 The ulation modes in terms of the transmission throughput transmission throughput gain of the wideband AQAM scheme over the fixed modulation High-BER and Low-BER transmission regimes was displayed Figures 424 in modes for the and 425.

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Channel SNR gains of approximately 1 - 3dB and 8 - lOdB were recorded for respectively, over the two-path Rayleigh the High-BER and Low-BER transmission regimes, TU fading channel Similarly, for the channel improvementsof 1- 3dB and 7 - 9dB were observed for High-BER and Low-BER transmission, respectively These gains were achieved using the assumptions listed in Section 431 and hence represented an upper bound performance gain However, in 7 these assumptions are discarded, in order to create a more practical wideband AQAM and equalization scheme In the next chapter, adaptive channel coding techniques are invoked in conjunction with AQAM in order to increase the transmission throughputon a burst by burst basis..

lER(i,j)

40/6

Figure 3-21

When comparing an object-oriented analysis of the information system with a business component analysis of the same system, and depending on the

h(t)

'2 {S(w - w,) + S(w + w,)}

with a nonzero a, then the only modification to the RLS algorithm would be in the value of its initial condition, w-1; it becomes w-1 = a. Moreover, the time-update for [ ( N ) will still hold. To see this, we only need to repeat the above derivation for [ ( N ) starting from the expression (cf. Table 29.3) - see Rob. W.29:

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