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The system equations have been numerically integrated, the results of which have been validated with harmonic balance alternating frequency time domain method.
The system equations have been obtained by using Hamilton's principle and the solution has been found by term wise series integration.
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Several methods that use time-series data of metabolite concentrations to estimate the kinetic parameters of the S-system equations have been proposed (Chou 2006; Jia et al. 2011; Kutalik et al. 2007).
With the employed mainline information and travel time function, the proposed system equation has increased its observability with less parameters.
Thus, for the entire set of all X1 ≈ X1 c the second system equation has the form (9) S 2 (t j ) = v 2 c (t j ) − v 3 (t j ).
Formulae for calculating Haar coefficients without solving the system of equations have been derived.
Further details and the solved system of equations have been provided by the authors (http://www.spatcontrol.net/articles/Barbu2014/suppMet.pdf).net/articles/Barbu2014/suppMet.pdf
In this linear system, all equations have two fluxes and each of them depends on only one metabolite, so that there is no advantage to choosing one equation rather than another.
Discrete systems of equations have been often used when considering charged particle dynamics in accelerating and focusing structures.
Large systems of equations have to be solved at any simulation step for the calculation of local displacements or particle velocities.
These systems of equations have exponential solutions.
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