The phrase "allocation to find" is not correct and does not convey a clear meaning in written English.
It may be intended to refer to the process of distributing resources or tasks in order to locate something, but it lacks clarity and context.
Example: "The allocation to find the missing documents was not properly executed, leading to delays."
Alternatives: "distribution to locate" or "assignment to discover".
We identify a final clustering for the set of fused genes by searching amongst the sampled component allocations to find the one that maximizes the posterior expected adjusted Rand index (ARI; Fritsch and Ickstadt, 2009).
Then, we can use the R&D investment allocation problem to find an allocation that maximizes the potential social welfare gain or that minimizes the labor required to produce and consume some given final demand d, subject to budget constraints.
It is worth noting that the Tables 2 and 3 confirmed that our study aims to find power allocation to obtain optimal performance in energy harvesting networks.
Secondly, we design a genetic algorithm and an allocation algorithm to find a good solution.
We apply it on a multi-objective aircraft spare parts allocation problem to find a set of non-dominated solutions.
In this paper, we formulate a resource allocation problem to find the optimal location of fixed measurement points and optimal sampling of probe trajectories to estimate NFD accounting for limited resources for data collection, network traffic heterogeneity and asymmetry in OD demand in a real-world network.
If we find This the total power excomplexityimposed total poweresidesecrement the values by half the value of ; otherwine, we incrementhet by half of the same value.
Another useful application is to include, in a competitive environment, the new ships along with the old ones in the allocation plan to find the share each new ship adds to total gross profit each year.
The power allocation is to find p k such that the SER in (24) is maximized subject to the power constraint by solving the following optimization problem L ( p 1, …, p U ) = ∑ k = 1 U - 1 SER k ′ - λ ∑ k = 0 U - 1 p k - Y e + U c. (25).
We formulate a mixed-integer nonlinear facility location-allocation model to find both the optimal locations of a predetermined number of collection centers and the optimal incentive values for different return types.
