The phrase "allocation that satisfies" is correct and usable in written English.
It can be used in contexts related to resource distribution, economics, or decision-making where a specific allocation meets certain criteria or needs.
Example: "The allocation that satisfies the budget constraints will be prioritized in the project proposal."
Alternatives: "distribution that meets" or "allocation that fulfills".
Now, R xx ¯ is obtained using WPA to get an optimum power allocation that satisfies the transmitter power condition ( Tr R xx ¯ = M T ).
Among a set of candidate allocation that satisfies the QoS requirement, the second phase selects the allocation that maximizes the sum rate transferred over all the subchannels, in the following data transmission phase.
The first phase establishes that for a given set of links, there exists a power and rate allocation that satisfies the SINR requirements imposed by some MCSs under a set of power constraints.
Our goal in this work is twofold: First, we aim at developing a novel Hadoop scheduler that will provide a set of possible slots' allocations for the users' workloads based on the makespan-cost trade-off so that they can choose the allocation that satisfies their requirements.
This means that if for the set of links that is attempted to be scheduled, it does not exist a power allocation that satisfies all links requirements, the set must be split off assigning different time slots to different subset of links [1].
In the following, we will give some proprieties of the problem (C P 2) where we denote by (x ∗,p ∗) the pair of scheduling and power allocation that satisfies all the constraints at the optimum: In the continuous problem (CP 2), all the rate constraints are active at the optimal solution, i.e., the rate constraints are satisfied with equality.
An allocation that satisfied the first scenario requirement (population) would lead to a modest integration (3%) of the ' as is' national funded pattern and would not fully exploit the supplementary grants as, already in 2024, the training budget could be reduced by 2.4%.
Because private information is present in our analysis, we derive a second-best allocation mechanism that satisfies incentive compatibility, individual rationality and budget balance.
The whole formula is then given to a SAT solver to find an allocation of state variable and event timing that satisfies the formula.
Search over all to find that satisfies, then the optimal power allocation is and finish.
We give representation of allocation rules and payment rules of the optimal double auction mechanism that satisfies incentive compatibility, individual rationality, market clearing, and budget-balanced restrictions.
