The phrase "as optimal transmit" is not correct in written English.
It seems to be an incomplete or improperly structured expression, lacking clarity and context.
Example: "The system is designed to function as optimal transmit for data transfer."
Alternatives: "as optimal transmission" or "as the best transmission method."
A solution to the CADF problem comprises an optimal subset of frames that can be scheduled by the user, as well as an optimal transmit power for each of the selected frames.
Maximal ratio transmission (MRT) is known as an optimal transmit beamforming technique where a dominant right singular vector of the channel matrix is used for precoding [3].
Denote p ̂ n = { p ̂ 1, n F, p ̂ 2, n F, …, p ̂ K, n F } as the optimal transmit power vector of the K co-channel femto users allocated to subchannel n under Nash Equilibrium in the FNPAG G n ′, if μ k, n c ( p ̂ k, n F | p ̂ − k, n, A n ) ≥ μ k, n c ( p k, n F | p ̂ − k, n, A n ), ∀ p k, n F ≥ 0 (17).
As expected, the optimal transmit power of flow 6 can achieve the minimum transmit power level with approximately 50 mW, and the optimal transmit power of flow 2 can obtain higher transmit power level with the maximum value nearly 570 mW.
In this work, to maximize the achievable data rate, authors jointly performed the optimal subcarrier paring, cooperation SU selection, as well as the determination of the optimal transmit covariance matrices.
We propose an robust beamforming design which establishes on majorization minimization (MM) technique to find the optimal transmit beamforming matrix, as well as efficiently solve the objective problem.
Then the joint optimization of transmit power and transmission time can be solved with two steps: first find the optimal transmit powers as functions of the transmission time, then optimize the transmission time to minimize the EC.
As the discount factor increases, the optimal transmit power of six flows obtained by the OTPU algorithm will raise as well.
In this setting the optimal transmit strategy depends on the channel as well as the spatial structure of the interference, and methods for feeding back such information are proposed and analyzed.
Proof: See Appendix C. Therefore, the optimal bandwidth and transmit power are derived based on Theorems 1 and 2. That is to say, the optimal bandwidth is chosen as W* = Wmax and the optimal transmit power is derived according to (17).
