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We characterize the possible outage values where the Gaussian approximation matches the exact results extremely well.
This effect is highlighted for small outage values where all resources should be awarded to a single user to avoid violating its outage constraint.
Regarding the minimum-guaranteed throughput (remind the discussion at the end of Section 5.5 about the difference between guaranteed throughput per user and the average throughput) that the system offers to each user in each slot, Figure 4 depicts it for variable DLC queue length values, as well as for variable allowed outage values.
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The single user service (indicated as "no-MIMO" in the figures) provides an outage value of 2% for a DLC queue length of 5 and when the DLC queue length is 20, the outage value boosts to 36%, which is an unacceptable value for any communications system.
Increasing the bandwidth expansion on a given channel (hence increasing the capacity) not only boosts the instantaneous RSNR at all RX-CSNRs above the outage value but also reduces the outage CSNR.
We consider PRN maximum allowed outage probability values of 1, 5, and 10%.
Another way to show the comparison is to draw the simulated outage probability values subtracted by the lower bound.
Moreover, it is observed that the outage probability values for both the fixed-gain and variable-gain AF-FD systems are higher than 5×10−1, even for the high SNR values, e.g., ({P_{S}}/sigma _{D}^{2} = 30) dB, when Ω LI is set to Ω SR =Ω RD =1.
where can be interpreted as the primary link probability of successful transmission for an outage SINR value.
This setup will make the outage probability value appear to be high especially when the channel rank is low.
From this statistics, outage probability (OP) values will be obtained in the function of system parameters.
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CEO of Professional Science Editing for Scientists @ prosciediting.com