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If | e 1 |, | e 2 | and δ l are small enough, then the problem (P) possesses at least one solution.
The potential dependence of the measured l is small and could indicate that the main part of l is caused by microscopic charge transfer λ.
When (hat {sigma }_{text {if}}^{2}(l)) is small, P if(l) tends to exceed 0.5 even for small z(l).
When the number of RRHs L is small, the average number of iterations increases with growth of L. However, it reaches saturation after L=40.
This may be because that when L is small, the diversity from the source-destination path is prominent in the overall performance.
We say the connectivity is weak when it is negligible compared to the intrinsic leak term, i.e., ⦀ W ⦀ l is small.
It is very interesting that when L is small, such as 2 and 4, the UPA scheme suffers performance loss compared with the scheme with.
Theorem 2 shows that if l is small, the approximate influence of a facility is very close to its actual influence.
This is because when l is large and k>l, (15) includes more constraints, which leads to the reduced size of the feasible set, than the case when k and l are small.
It is obvious that the source-destination path still improves the performance for the system with the same number of relay nodes, especially when L is small, such as.
It is shown that the source-destination path can improve the performance for the system with the same number of relay nodes, especially when L is small, such as.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com