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The controller is designed based on a mathematical model representing dynamic behavior of the system.
A linear mathematical model representing the influence of the different variables and their interactions was obtained.
The modeling was done by a mathematical model representing the extraction yield according to various factors.
Using the experimental results, a linear mathematical model representing the influence of the different variables and their interactions was obtained.
Using the experimental results, a linear mathematical model representing the influence of different variables and their interactions was obtained.
First, a multi-scale mathematical model representing important phenomena encountered in the reaction system of a glucose isomerization reactor is developed.
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The Sovová mathematical model represented satisfactorily the experimental data.
This mathematical model represents a class of damage assessment problems.
The mathematical model represents cells in the uninfected, target state (T) becoming infected by infectious virus (VTCID50) at rate βVTCID50.
The usefulness of a simulator ultimately relies on how accurately the underlying mathematical model represents real behavior.
The nature of the interactions between the components of the STMCs, in virtue of their antimicrobial effect against E. coli, were assessed as a function of their individual and combined activities using the Bliss Mathematical Model represented in Equation 1.
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