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For one of these problems, a detailed mathematical formulation is given as well as a lengthy discussion on solution techniques.
The notation used in the model formulation is given as follows.
The formulation is given as follows: J_{C_k} = frac{2}{k k-1)} sum _a sum _{b ne a}J_C(S_a, S_b).
In the paper at first the problem formulation is given as a knapsack model, then the approach to compute the utility level of a given portfolio of safety measure is described utilizing a multi-criteria method.
Our formulation is given as a coupled system, which combines the original Foldy Lax formulation for the point scatterers and the regular boundary integral equation for the extended obstacle scatterers.
The level set formulation is given as follows: mathcal{F}(boldsymbol{Phi}, mathbf{c},b) != mathcal{E}(boldsymbol{Phi}, mathbf{c}, b) + nu! sum limits_{j=1}^{k} {L} phi_{j}) + mu !sum limits_{j=1}^{k} R phi_{j}) (nu,mu geq 0) (9).
Similar(53)
Until recently, devices used to deliver aerosols were limited by relatively poor delivery efficiency [ 82] and lack of an aerosol-optimized formulation (i.e., an IV formulation was given as inhalation) [ 81].
The mathematical formulation for this analysis is given as follow: (P3) By solving this MIP problem, we can obtain the biomass production values for different levels of flux-sum attenuation or intensification.
This paper is organized as follows: The preliminary problem formulation is given and the bottleneck of the problem is highlighted in the next section.
Problem formulation is given in Section 4.
The formulation is given in Table 1.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com