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The pairwise SLF consists of weighted nonoverlapping hyperbolic objects and therefore has no unique maximum.
Since the capacity region, which should be the convex hull of all achievable rate pairs (R 1,R 2), has two dimensions, this region has no unique maximum and we cannot determine optimum values for phases.
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For 2≤α, (frac {partial bar {R}(p,K)}{partial K}) is a continuous and monotonically decreasing function of K∈[1,N] and there exists an unique maximum value of (bar {R}(p,K)).
By a uniquely dominating eigenvalue, we imply one which is a unique maximum in absolute value.
Hence ((s_{0},t_{0})) is the unique maximum point.
this solution gives the unique maximum of logf y).
and h(x) has a unique maximum at x=0.
Of note is that has a unique maximum in for fixed and, and also a unique maximum in for fixed and and.
Every curve has a unique maximum point which is called maximum power point.
(Pi _1(N|T)) is strictly concave function in N, hence exists a unique maximum solution.
However, the objective of (18) has a unique maximum which lies within the concave region of the objective function.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com