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term (12); this conserved scalar is often taken as the mixture fraction, We are then left with the calculation of the mean density from the mixture fraction A similar approach can be used for premixed flames where the conserved scalar is a measure of reaction progress The two most commonly used methods for characterizing the thermochemistry in high Damkohler number diffusion flame calculations are to either assume chemical equilibrium or to employ a laminar flamelet description in a pre-processing stage, taking the results into the CFD code The former method has been used extensively (eg (8), (22)) and is attractive because it does not require knowledge of the chemical reaction mechanism However, although it is able to give reasonable predictions of density and temperature this method is not suitable for predicting many combustor emissions since the measured values are far from the equilibrium levels.

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An improvement is to employ the so-called laminar flamelet model This approach requires us to calculate the properties of a laminar flame at the conditions needed by the combustor calculation which is only possible when we have a chemical reaction mechanism available The laminar flamelet approach does permit better predictions of species such as CO than equilibrium, but is still limited by the decoupling of the chemistry and the flow It is, however, the method of choice for practical calculations at present with the understanding that it is only applicable for high-power predictions In the case of premixed flame modelling the usual approaches are to employ either a premixed laminar flamelet approach, a global one-step chemical reaction mechanism (which will be very crude) or a global two-step mechanism.

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Example 23 Figure 5.18 shows the capacity per subcarrier per unit power versus S N R with K = N = 8 and Nt = N , = 2 in the low S N R region. Figure 5.19 shows the same scenario in the high S N R region. As we have predicted, the Product-criterion yields higher capacity than the Sum-criterion in the high SNR region. As a matter of fact, its performance is very close t o that of the optimal subcarrier allocation scheme obtained through the exhaustive search. O n the other hand, the Sum-criterion yields higher capacity than Product-criterion in the small S N R region. However the capacities obtained using the three criteria are very close i n the low S N R region.

$x = 5; $y = 6; echo $x + $y;

4

e ( k ) = d ( k ) - Y(k)

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