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The content of ionic and molecular species can be estimated using the balance equations.
For the joint optimization of the resources, we propose a Mixed-Integer Programming (MIP) formulation using the balance equations of the Markov Chain representation of the system.
The exergy destruction rates, exergy destruction ratios and exergetic performance values of presented integrated system and its subsystems are determined by using the balance equations for mass, energy, entropy, energy and exergy and evaluated their performances by means of energetic and exergetic efficiencies.
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Step 3: Use the balance equations to build the infinitesimal generator matrix Q.
In this study, as distinct from earlier works, we use the balance equation of the energy stored in magnetosphere and energy consumed.
To analyze the content of various sulfur-related species vs. the pH, we used the balance equation for sulfur (the notations are of the same type as in (1)): {C}_0={matH}m{H}_2mathrm{S}+{mathrm{{H}mathrm{S}}^+{mathrm{S}}^{2-} (6).
I will use, however, the balance equations, for gross output q = A q + y, and for the factor inputs K = k q + κ and L = l q + λ.
Using the state balance equations under the equilibrium conditions the generator matrix G for the above Markov chain is derived as shown in (1).
In this work a mathematical model was applied, using the population balance equations, to the batch coating process of polydispersed particles.
Classical shell theory and Lekhnitsky's smeared stiffeners technique are used to set the balance equations and linear stability.
A Finite Element Method (FEM) is used to solve the balance equations for the concentration of all the active species and the electrolyte potential.
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