Sentence examples for allocation that can from inspiring English sources

The phrase "allocation that can" is correct and usable in written English.
It can be used in contexts discussing the distribution or assignment of resources, tasks, or responsibilities that are capable of being utilized or managed in a certain way.
Example: "We need to identify the allocation that can maximize our team's efficiency and productivity."
Alternatives: "distribution that can" or "assignment that can".

Exact(8)

United got defender Mike Petke, a draft pick (No. 5 over all in next month's draft) and an allocation that can be used to sign a foreign player.

With this unitary matrix, the precoder design can be reduced to power allocation that can provide near optimal performance.

Solving this optimization problem leads to a rate allocation that can be feasibly scheduled, as shown later on.

The principal features to discuss are relay selection, subcarriers' allocation and power allocation that can be treated separately or jointly.

When the harvesting power and the initial energy in the battery are confirmed, we have the unique water-filling power allocation that can achieve the maximum channel service.

The smallest allocation that can be made in the OFDMA scheme is called a slot, which defines the allocation in bandwidth and time.

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Similar(52)

Note that there may exist many energy allocations that can realize the rate vector.

So in these experiments, the resource allocations that can be detected were only constrained by the minimum and maximum budget.

The core consists of the set of allocations that can be blocked by any coalition of agents.

Another category of disaggregation methods involves proportional allocations that can be applied to either growth or yield.

Notably, the authors of[6 9] devised distributed power control algorithms to find power allocations that can only satisfy the local optimality conditions, but global optimality could not be guaranteed in general, except for some special convexifiable cases (e.g., with strictly increasing log-concave utility functions).

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