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This PDE is then solved for a family of system parameters resulting in closed-form boundary controllers.
It is seen from this figure that the PSD of the synthesized signal obtained by using the estimated vocal tact system parameters resulting from the proposed scheme is quite accurate relative to that obtained by the other methods.
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The realization of nonlinear vibration control through one-way irreversible nonlinear energy pumping and optimizing the system parameters result in acquiring up to 78percentt dissipation of the grounded system energy.
Utilizing information from the amplitude of the solutions obtained, as well as their stability characteristics, it is shown that proper selection of the system parameters results in substantial improvements of the technical performance of non-linear absorbers and avoids dangerous effects that are possible to occur due to the presence of the non-linearities.
During a three-stage process we started the tuning process of the model parameters by considering only the OC generating system, in order to identify parameters resulting in a single and spatially confined OC domain.
Uncertainties in the system parameters may result in an inappropriate control performance.
However, the the case of the a well-adapted algorithm (algorithm1), the model makes good estimations of the system parameters which results in a more stable behavior in the system performance.
This graphical method is not constrained by individual rate constants, but based on macro-system parameters, usually resulting in less variability.
The inclusion of the aerobic selector in the activated sludge system, operated at the optimum parameters, resulted in an older aged sludge.
It is found that the FLC is more robust and efficient than the PID controller in that the FLC is much less sensitive to changes in system parameters and results in lower system energy consumption.
Depending on different ranges of system parameters, the results show that the different motions and jump discontinuity appear, and the coupled system enters into chaotic behavior through different routes (period-doubling bifurcation, inverse period-doubling bifurcation, saddle-node bifurcation and Hopf bifurcation), which are strongly attributed to the dynamic interaction of the MIV-VPCS.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.
Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com