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In this case ((Q ge D)) the supply chain profit to maximize is given in (3).
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The optimal step size in the algorithm such that the convergence rate of the algorithm is maximized is given explicitly.
From the definitions of SR, the criterion value, which is to be maximized, is given as begin{aligned} J_{mathrm{SR}}=frac{trace(mathbf {S}_{b})}{trace(mathbf {S}_{w})} end{aligned}.
Mathematically, the objective function to be maximized is given by: rho(boldsymbol{w}_{x},boldsymbol{w}_{y}) = frac{text{cov}left(boldsymbol{w}_{x}^{T}boldsymbol{x},boldsymbol{w}_{y}^{T}boldsymbol{y}right)} {sqrt{text{var}left(boldsymbol{w}_{x}^{T}boldsymbol{x}right text{var}left(boldsymbol{w}_{y}^{T}boldsymbol{y}right)}}~.
The optimal x that maximizes is given by the following theorem: Theorem 2. There exists a unique globally optimal x that maximizes in Equation 6, which is given by (7).
Hence maximizing at th mobile node is equivalent to maximizing where is given by (11).
Then, the optimal solution w* maximizing (3.12) is given by w * = ε Ξ x N x N - 1 / 2 w ̃ *.
It is well-known [9] that the ML estimate, R ^ b ̃, 1 of R b ̃ under H1, i.e., the matrix R ^ b ̃, 1 which maximizes (C.3) is given by (29).
Design for inter satellite link server to maximize drop outlets is given.
Based on the large system analysis, the optimal α (in the statistical sense) to maximize the SINR is given by [56], α opt = N 0 B u max P k. (11).
Therefore, the manufacturer decides about production unit Q j to maximize his profit which is given by Eq. (8).
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