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The closed-form solution for the optimal power allocation was obtained, not only for the simpler 2-CTP case, but also for the more general K-CTP case with an arbitrary number of coordinated sources.
Treatment allocation was obtained by contacting the central randomisation office by telephone.
Allocation was obtained by telephoning an independent co-ordinator (closed envelope system).
Random allocation was obtained using a computer generated random list of numbers.
After obtaining informed consent from the patient, the allocation was obtained by telephone from the central office, thus allocation was concealed.
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Afterwards, the optimal power allocation is obtained via fractional programming.
And the optimal power allocation is obtained by Lagrange dual approach.
Through the division of problem (mathcal {OP}_{2}), suboptimal power and subcarrier allocation is obtained.
First, in a training phase at system start-up, a dynamic allocation is obtained, as represented in Figure2.
The optimal beamforming vectors corresponding to a particular (suboptimal) power allocation are obtained, then power allocations are updated corresponding to these beamforming vectors.
Starting with a single-user point-to-point orthogonal frequency division multiplexing (OFDM) system, the optimal power allocation is obtained by the well-known water-filling solution[10].
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com