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Normalization factors are computed for each objective, such that the normalized sum of scores on all items is identical for each objective.
We now define the normalized sum rate and the normalized sum capacity.
Another measurement is the normalized sum of absolute difference (SADnorm).
([2]) Normalized sum capacity α ∗ is defined as the supremum of all achievable normalized sum rates α.
For the binary input case, the normalized sum capacity bounds are plotted in Figure 13.
For networks in category (b), a simple TDMA achieves a normalized sum rate of 1/3.
This would immediately imply that a normalized sum rate of (frac {1}{2}) is achievable1.
We also demonstrated several connections between network topology, normalized sum capacity, and the achievability strategies.
Hence, a normalized sum rate of (alpha =frac {1}{2}) is achievable.
In Section 3, we showed that a normalized sum rate of α=1/2 is achievable.
This variable, referred to as the normalized sum of excursions, or nse, is calculated as: .
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