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Our finding of high-level macrolide resistance in 13.2% of specimens from all 6 centers throughout a broad geographic area in the United States proves this problem has emerged in all regions of the nation and might increase over time, as it has in other countries.
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Therefore, we assume that n ≥ 2 and give two cases to prove this problem.
Studies proved this problem arises due to constant initial backoff windows size, which is an important parameter in determination of network behavior.
We prove this problem by investigating the geometry of the sublevels of the functional and two pairs of sphere-torus variational linking inequalities of the functional and applying the critical point theory induced from the limit relative category.
Based on this observation, this paper defines a minimum delay beacon scheduling problem for quick convergecast in ZigBee tree-based wireless sensor networks and proves that this problem is NP-complete.
In this paper, we completely prove this open problem mathematically for all orness levels whatever the number of arguments.
It has been proven that this problem is also NP-complete.
We prove that this problem can be solved in O(n2logn) time and O(n) space.
We prove that this problem is non-approximable, even in some special cases.
The past studies have mathematically proved that this problem always has a solution [28].
Using the Hölder inequality and some inequalities, a conditional stability is proved for this problem.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com