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In this section we show that if for any initial point, there exists a trajectory of the dynamical system induced by a nonexpansive set-valued mapping, which converges to an invariant set, then a convergent trajectory also exists for a nonstationary dynamical system induced by approximations of.
We show there that if for any initial point, there exists a trajectory of the dynamical system induced by a nonexpansive set-valued mapping, which converges to a given invariant set, then a convergent trajectory also exists for a nonstationary dynamical system induced by approximations of.
They have entered a mimetic competition process, which is reinforcing itself into a convergent trajectory.
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The proposed solution is composed of two controllers: (i) a nominal MPC controller with probing feature to plan a globally convergent trajectory in conjunction with active localization, and (ii) an ancillary MPC controller to stabilize the robot motion around the planned trajectory.
The convergent trajectory of an individual career and a once flourishing sport emerges through an examination of newspapers and other contemporary accounts, along with current scholarship on the rise and fall of pedestrianism.
However, given their regression suggested a convergent evolutionary trajectory, we predicted the impact of continued selection on these loci by modelling the convergent signal following continued diversifying selection by estimating the ΔSSLS value at ω = 2 using the fitted linear relationship in each locus.
Therefore, convergent trajectories have to be constructed in a special way.
More precisely, we are concerned with the existence of convergent trajectories of nonstationary dynamical systems induced by approximations of a given set-valued mapping.
Finally, ρ ( T ′ ( x ∗ ) ) is the infimum of exponential bounds of convergent trajectories.
Therefore, ρ ( T ′ ( x ∗ ) ) is not larger than the infimum of exponential bounds of convergent trajectories.
It implies that ρ ( T ′ ( x ∗ ) ) is not less than the infimum of exponential bounds of convergent trajectories.
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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