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Performance Evaluation of Space Division Output Buffered Switches

机译:空分输出缓冲开关的性能评估

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Discrete-time multiserver queues have been successfully used in the performance evaluation of computer and communication systems in various contexts such as TDM, voice-data integration, deflection routing and more recently, ATM-switching technology. In digital communication systems, buffers are used for the temporary storage of digital information awaiting transmission via some communication channel(s). Usually, information presents itself in the form of fixed-size packets, and synchronous (slotted) transmission is used so that the buffers can be modelled as discrete-time queuing systems. In this article, performance analysis of space division output buffered switches operating in an ATM multimedia environment is presented. Fixed size packets arrive onto the switch inputs in each time slot. The switch is modelled as a discrete-time, batch arrival, multiserver queuing system, with infinite buffer and geometric service times. The main contribution of this work is using multiserver case and geometric service time. Many performance measures such as System occupancy, Queuing time, Unfinished work and Waiting time are analysed. Probability Generating Functions (PGFs) and expectations for the corresponding random variables are derived. The results of the analysis have been verified in many ways. First, they have been used to generate the results of some previous analyses as special cases. Second, they obviously seem to preserve classical queuing relations (e.g. the famous Little's formula). Last, they have been shown to generate intuitively acceptable graphs, when translated into numerical values.
机译:离散时间多服务器队列已成功用于各种环境下的计算机和通信系统的性能评估中,例如TDM,语音数据集成,偏转路由以及最近的ATM交换技术。在数字通信系统中,缓冲区用于临时存储数字信息,以等待通过某些通信信道进行传输。通常,信息以固定大小的数据包形式出现,并使用同步(带时隙)传输,以便可以将缓冲区建模为离散时间排队系统。本文介绍了在ATM多媒体环境中运行的空分输出缓冲交换机的性能分析。固定大小的数据包在每个时隙到达交换机的输入。该交换机建模为离散时间,批量到达,多服务器排队系统,具有无限的缓冲区和几何服务时间。这项工作的主要贡献是使用多服务器案例和几何服务时间。分析了许多性能指标,例如系统占用率,排队时间,未完成的工作和等待时间。推导了概率生成函数(PGF)和对相应随机变量的期望。分析结果已通过多种方式得到验证。首先,它们被用于生成某些特殊情况下以前的分析结果。其次,它们显然似乎保留了经典的排队关系(例如著名的利特尔公式)。最后,已显示它们在转换为数值时会生成直观上可接受的图形。

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