Under all workload conditions we obtained strong approximation theorems of virtul waiting time, queueing length and embeded queueing et.
在各种负荷条件下得到了虚等待时间、队长等排队指标的强逼近定理,并给出了嵌入排队中诸指标的强逼近定理。
In this approximation, it is assumed that the effect of radiative heat transfer would be so strong that the temperature of the medium could be regarded as uniform.
在这种近似中,突出地强调了辐射热传导的作用,即认为介质中的温度分布由于热传导极强而可以近似地看成与空间无关。
It is shown that under suitable conditions by the viscosity approximation algorithms, some strong convergence theorems for approximating to this common elements are proved.
在一定的条件下,用黏性逼近法证明了序列逼近于这一公共元的强收敛定理。
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