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We introduced the Cauchy means involving power sums.
are solutions to the first ni,j + 1 power sums.
Also, we give some results related to power sums.
In the paper "On logarithmic convexity for power sums and related results" (2008), we introduced means by using power sums and increasing function.
We also establish several mean value theorems for the related power sums.
It is also useful to give results related to power sums [9, 17].
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But in case of high power PAs a high power summing point can hardly be implemented.
Let, denote the alternating th power sum of the first nonnegative integers, namely, (1.6).
In [14], Kim gave the relation between the power sum polynomials and the generalized higher-order Euler polynomials.
The BEP performance for the DF distributed BF scheme with equal power allocation approaches the BEP performance of the optimum power assignment under global power sum constraint.
When there is increase in the number of operators, there is linear increase in the total transit power (sum _{n=1}^{N_{text {op}}}P_{text {Max}}^{(n)}).
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