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The second discrete bit loading method will use the minimum system value λmin to select the optimum number of sequences.
The optimization strategies using optimum sub-channels selection and SIC for the TG with minimum system value loading are shown.
These schemes will be based on the iterative WF and the mean and the minimum system value optimization methods.
Figure 5 The minimum system value based discrete bit loading system throughput versus total SNR for the Pedestrian A channels.
Differing from the mean system value-based discrete bit loading, the minimum system value λmin will be used to determine the transmission rate for each spreading sequence.
Store λ ¯ = [ λ 1, …, λ K opt ]. (c) Store the minimum system value λ ¯ min K opt = min and the mean system value λ ¯ mean K opt = ∑ k K opt λ k K opt. 2.
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The minimum system value-based loading is summarized below: 1.
The next section will describe the minimum system value-based discrete bit loading schemes.
The mean and minimum system value-based methods will require different and equal transmission energy allocations, respectively.
For the minimum system value-based discrete bit loading, the transmission energies are allocated equally E k = E T K ∗ and there is no iterative energy adjustment.
As the channel with the minimum SINR is chosen as the target SINR to guarantee the quality of the service, this will also be referred to as the minimum system value-based discrete bit loading method.
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