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The phrase "average time of permanence" is correct and usable in written English.
It can be used in contexts where you are discussing the typical duration that something remains in a particular state or location.
Example: "The average time of permanence for visitors in the museum is approximately two hours."
Alternatives: "mean duration of stay" or "typical length of time."
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For every subpopulation, we included the gender distribution and the mean time of permanence in the group.
All distributions are concentrated close to the respective average times, but there are times of permanence that can reach months, as seen in DN cells.
It was further validated since it fitted with the times of permanence experimentally ascertained in each CD4/CD8-defined differentiation stage.
Nevertheless, despite thymocyte velocity being the same in each stage of development, the different times of permanence emerge naturally from the rules established in our model.
We obtain the boundary of limit superior and inferior of the average in time of the solution under stochastic permanence in Section 5.
We also obtain the boundary of limit superior and inferior of the average in time of the solution under stochastic permanence.
In this section, we consider asymptotic properties of system (1.3) and then obtain the boundary of limit superior and inferior of the average in time of the solution under stochastic permanence.
end{cases} (1.2) The main aims of this contribution are to investigate the extinction, stochastic permanence, the limit of the average in time of the sample paths of solutions and global attractivity, which is a continuation of previous work [1, 3, 4].
Then we study its asymptotic behavior, such as stochastic permanence and extinction, and estimate the limit of the average in time of the sample paths of every component.
Especially, [10] investigated a Lotka-Volterra system under regime switching, the existence of global positive solutions, stochastic permanence, and extinction were discussed, and the limit of the average in time of the sample path was estimated.
Jiang et al. [16] showed the stability in time average and stochastic permanence of a non-autonomous logistic equation with random perturbation.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com