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queueing相关的网络例句

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Calculation of expectation and integral of a special family of functions of the idle-busy period for GI/G/1 queueing system is settled.

求出GI/G/l排队系统的忙闲周期的数学期望和特定的一族函数的积分,这些量将在队长L的平稳分布的表达式中出现。

And with these results, I delve further into the theoretical issues of MSP and the concentration is on a special class of MSP-Doob skeleton processes. Generalized limit distribution, limit distribution of these processes and conditions and the expressions for the existence of invariable measure of such processes are provided. Finally, these new results are then applied to queueing theory, reliability theory and inventory theory. A detailed study of GI/G/1 queuing model, parallel connection system model, water reservoir model and perishable inventory model is discussed. These models have already been investigated to some degree. In particular, as mentioned above, some scholars have already successfully applied the transient behavior theory of MSP to these models and transient distributions of main variables in such models have been obtained. However, the limit behavior has not been addressed. In this thesis, limit behavior of main variables in the above-mentioned models is established.

在这个基础上,对马尔可夫骨架过程的理论进一步进行了探讨,将注意力集中于一类特殊的马尔可夫骨架过程Doob骨架过程,给出了这类过程的广义极限分布、极限分布以及不变测度存在性条件和表达式,并应用这些结论于排队论、可靠性理论和存储论等领域-具体分析了GI/G/1排队论系统模型、并联系统模型、水库储水模型、易腐烂物品库存模型——这些模型都不同程度地被许多学者研究过,特别,如前面提及,已有人成功地应用马尔可夫骨架过程的瞬时性态理论,获得了上述各模型中的主要参量过程的瞬时分布,但是,却并没有探讨它们的极限性态——建立了若干关于上述各模犁的主要参量过程的极限性态的结果。

The algorithms of estimation of infinitesimal perturbation analysis for AFJQNS with infinite queueing spaces are given.

4对具有无限缓冲容量的一般AFJQNS系统,给出了无穷小摄动分析估计的算法,并采用样本路径凸分析方法,证明了此估计具有强一致性。

In this paper, the approach of theperturbation of the infinitesimal generator for Markov processes is advanced. By usingit, the problems of sensitivity analysis of the steady-state performance are studied forMarkov-type queueing networks.

本文在DEDS的随机统计层次模型下,运用Markov过程无穷小矩阵摄动方法,研究了Markov型排队网络,其稳态性能指标关于网络参数的灵敏度分析问题。

The stationary distribution of L for GI/G/1 queueing system is obtained.

给出GI/G/1排队系统的队长L的平稳分布。

We derive the packet loss probability, average queueing delay and stable queue length distribution of any priority traffic.

我们分别导出了任意优先级业务的分组丢失率、排队的平均时延以及稳态的队列长度概率分布等特征参数。

The study of this dissertation involve in three aspects as follows:analysis ofproduction-inventory systems;reliability analysis of the retrial queueing system;and the limiting distribution of the residual lifetime of discrete-time Markovianrepairable system.

本文的主要工作可分为三部分:生产库存模型存储水平的稳态分析;重试排队系统的可靠性分析;离散时间可修系统剩余寿命的极限分布。

For BMAP/SM/1 queue, we derive the generating function of queueing length by use of imbedded markov chain and transition probability matrix.

关于BMAP/SM/1排队模型,运用嵌入马氏链的方法,通过转移概率矩阵,得到队长的概率母函数。

The performances of ATM switches with different butter queueing model are analyzed in the third part of this paper. We discuss the performances of input queue switch, shared memory switch and output queue switch respectively.

第三部分对不同缓冲排队模型的ATM交换机的性能进行了分析,分别讨论了输入排队交换机、共享存储排队交换机及输出排队交换机的的性能。

However, limitations in memory bandwidth have led to the use of input queues. Input-queueing relieves the bottleneck by distributing the memory over each switch input.

输入缓存结构通过把存储器放到交换机的各个输入端口上,缓解了存储器的带宽瓶颈问题。

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