Exact(47)
(a) Average sum rates.
For the convergence, sum rates w.r.t.
Figure 7 shows average sum rates.
(Normalisation to the sum rates after convergence has been reached).
Fig. 9 Sum rates with two secondary users.
Uplink sum rates are given in Figure 9.
Similar(13)
All the sum-rates are normalized by 1/N.
The reason is that, their sum-rates do not increase linearly with SNR, and they achieve lower sum-rates compared to our proposed algorithm.
Although improving the end-to-end sum-rates, this increases the requirements for coordination and overhead.
The results show that DQ achieves significantly higher sum-rates than GQ.
This computation method is crucial for interference pricing-based algorithms to obtain high sum-rates.
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