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Its conclusions highlight the usefulness of using numerical methods to gain better understanding of critical joint design parameters.
Model estimation involves maximizing Eq. (17) using numerical methods to estimate the τ's and the β's.
Equations 6 and 7 represent nonlinear systems with two unknowns, τ and p, which can be solved using numerical methods to get a unique solution.
However, due to the paucity of studies and their qualitative nature, there is now more interest in using numerical methods to quantitatively evaluate the resilience safety culture of a system.
By applying the Trochidis and Kalaroutis model and using numerical methods to adjust the variables that define the impervious layers of the system, the values of the unknown parameters of the layers could then be calculated.
This model offers an advantage that associated ordinary differential equations (ODEs) governing multi-point kinetics formulation can be solved using numerical methods to the desired level of accuracy and thus allows formulation based on user defined control variables, i.e., without disturbing the source code and hence also avoiding associated coupling issues.
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Calculation was performed using numerical method to obtain the coating thickness distribution on channel walls for various parameters of deposition reaction.
We use numerical methods to determine.
In general, it is necessary to use numerical methods to solve equation (8).
However, we can use numerical methods to solve a general polynomial equation [9].
We now use numerical methods to study the behavior as τ increases.
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