The phrase "admissible time" is correct and usable in written English.
It can be used in contexts related to legal, academic, or procedural discussions where certain time frames or periods are deemed acceptable or valid.
Example: "The court ruled that the evidence presented was obtained within the admissible time frame, allowing it to be considered in the trial."
Alternatives: "acceptable time" or "valid time period".
In addition, Table 6 contains admissible time frames for evacuation operations under each scenario.
The adequate choice of the maximum exponents for each coordinate is important factor in order to achieve better accuracy, compatible with an admissible time of calculation.
The two following factors impact on demands and admissible time frames for each affected area under each scenario: (1) earthquake intensity and (2) population of the affected area.
Therefore, the family of admissible time variations for which the stability of the iteration scheme is guaranteed is enlarged with respect to other approaches.
This paper, at first proposes a systematic approach which splits distribution networks into several separate control areas to control the voltage profile of each area in an admissible time calculation which is necessary for online operation.
We aim to estimate the true concentrations of mRNA and protein by designing a linear filter such that, for all admissible time delays, stochastic disturbances as well as polytopic uncertainties, the augmented state estimation dynamics is exponentially mean square stable with an expected decay rate.
In this paper we propose a splitting scheme which allows to increase significantly the admissible time-step size for SPH and SDPD.
The problem is to estimate the neuron states through available measured outputs such that for all admissible time-delays and parameter uncertainties, the dynamics of the estimation error is globally stable.
The main purpose is to estimate the neuron states, through available output measurements, such that for all admissible time-delays, the dynamics of the estimation error is globally asymptotically stable in the mean square.
The problem addressed is the design of a synchronization scheme such that, for the admissible time-delay as well as nonlinear disturbances, the response system can globally synchronize the driving system.
The aim of the addressed reliable tracking control problem is to design an observer-based controller, such that, for the admissible time-delays, uncertainties, unknown but bounded noises, quantization effects and actuator failures, both the tracking error and the estimation error are not more than certain upper bounds that can be minimized at each time instant.
