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As given in the problem formulation, the peak power constraint α should be β/M ≤ α ≤ β.
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The optimal solution to the problem above as given in [27] is as follows: P k = 1 λ 0 Ω k + λ 1 − σ k 2 h k + (25).
We need to answer such basic question as how many boundary values should be given in the problem for its solvability and the uniqueness of the solution?
From Assumptions (A1), (A2), and (A3), we can show, by the same reasoning as given in Theorem 4 of [26], that the problem (1) when (hequiv0) does not possess any non-zero weak solution in the cases where impulsive terms are zero.
According to the above observations, the optimization problem as given in Eq. 5 is not a convex optimization problem, and it is not solved by convex optimization theory.
The Continuum Hypothesis (henceforth CH) was formulated by Georg Cantor, and was the first problem on Hilbert's list of twenty-three unsolved problems as given in his famous address to the International Mathematical Congress in Paris in 1900.
Condat [5] tackled the same problem as given in (1.1) and proposed a primal-dual splitting scheme.
One proposed way may overcome these problems as given in [ 14 ], but it is impractical to extract the basic skin color of upper arm for all the subjects.
"Whichever games you have been given in the north would have given you a different problem.
The definition of the problem is given in "Problem definition".
So far this discussion has taken it as given that, whatever problems reliabilism faces in this regard, there are epistemological theories available some form of virtue epistemology, for example that can deal with them.
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