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From the results, it is natural to ask the following question: Is there a trajectory of a b-bistochastic q.s.o. which converges to a fixed point different from ((0,0,dots,1))?
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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.
"There was a trajectory of collaboration of many years".
There was a trajectory to his career and with it a confidence that the popular music in his bones made perfect sense in growingly sophisticated orchestra pieces.
Somewhere in my soul there's a trajectory for Jacob's life that is still going on, a part of me that wonders why we haven't already hit these milestones with him first.
He also said that, in effect, the writing was on the wall: "One of the important themes in the committee report is that there is a trajectory toward decreasing necessity for the use of chimps in biomedical and behavioral research".
By the continuity of system (3.3), there exists a trajectory Γ that connects ((a_{2k},0)) and ((b_{2k},0)).
We need to show that there exists a trajectory connecting the two singular points ((a_{2k},0)) and ((b_{2k},0)).
The point Γ 1 + : = ( v t h, g 0 − ) is on the threshold line, and there is a trajectory Γ1 that flows through this point.
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.
From the vector field construction of the phase space of model (2.5), we suppose there exists a trajectory (Pi(C,t_{0})) starting from the initial point (C(S_{C}, mathit{RL} in Sigma_{p_{max}}) such that the line (I=mathit{RL}) tangents to this trajectory at point (D(G(mathit{RL}),mathit{RL})).
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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