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The control function u must be chosen in order to maximize the functional J, defined by: (7) J (u ) = ψ (x i (T ) ) + ∫ 0 T L (x (t ), u (t ) ) d t Where ψ is the cost associated with the terminal condition of the system and L the Lagrangian.
A major aim of the research conducted is to maximize the functional attributes of the second layer, enhancing both structural performance and watertightness.
However, the current technology involved in these systems can maximize the functional benefits of plants to buildings performance and make part of a sustainable strategy of urban rehabilitation and buildings retrofitting.
"If you organize the stake-holders in ways that maximize the functional relations between and among them, it's almost irrelevant where it reports organizationally". "There's always difficulty in merging offices one would naturally imagine there would be some tensions," said Stewart.
To maximize the functional expression of Rubisco, two strong promoters (T7 and trc) and three E. coli hosts (BL21 DE3), DH5α, and HB101) were chosen.
To find the best constant (C lambda, alpha,beta, n)) in the above inequality, one can maximize the functional J f, g)= int_{mathbb{R}^{n}} int_{mathbb{R}^{n}}|x|^{-alpha} f(x) g y)|x-y|^{-lambda} |y|^{-beta},dx,dy, under the constraints |f|_{L^{r}(mathbb{R}^{n})}=|g|_{L^{s}(mathbb{R}^{n})}=1.
Similar(51)
The model has two objectives: maximizing the functional performance of the CBSS and maximizing the cohesion and minimizing the coupling of software modules.
Under the hypotheses of Theorem 1, there exists a unique diffeomorphism (T = Y cdot,Du), in [C^2 overline{Omega })]^n) maximizing the functional (1.8), where (u) is an elliptic solution of the second boundary value problem (1.3), (1.5).
Since there exists an optimal control for maximizing the functional (29) subject to (28), we use Pontryagin's maximum principle to derive the necessary conditions for this optimal control.
Since there exists an optimal control for maximizing the functional (10) subject to equations (6 - 9), we use Pontryagin's Maximum Principle to derive the necessary conditions for this optimal control.
Such equations together with an objective functional which expresses the difference between the amount of ice in the extracellular and intracellular liquids are treated as a differential game where the aim of the control is to maximize the objective functional and the aim of the disturbance is opposite.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com