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Simulation Study of Short Message Burst Signals Based on Poisson Distribution

机译:基于泊松分布的短消息突发信号仿真研究

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The simulation of the random characteristics about short message burst signals is an important method to test the receiving performance, while the key is to find the random model of burst signals. This paper proposes a probability model of short burst signals based on the Poisson distribution by using the theorem of the binomial distribution to approximate the Poisson distribution, which can simulate the stochastic process of the signals entering the system. Based on the signals occupying system processing time obeys the negative exponential distribution, the M/M queuing model is constructed through the above probability model combined with the first-come-first-served principle of the simulation channels, which can analyze the system simulation performance for a given call loss rate. The Monte-Carlo method is used to simulate the signals inbound time and the channel processing time, which can reach the same conclusions as the theoretical analyses under the condition that the call loss rate of the general communication system is 0.5%. Thus, using Poisson distribution to model the short message inbound signals can realize the simulation of its random characteristics, which can provide the environment to test receiving performance for short message burst signals.
机译:仿真短消息突发信号的随机特性是测试接收性能的一种重要方法,关键是找到突发信号的随机模型。利用二项分布定理近似泊松分布,提出一种基于泊松分布的短脉冲信号概率模型,可以模拟进入系统的信号的随机过程。在信号占用系统处理时间服从负指数分布的基础上,结合上述概率模型,结合仿真通道的先到先服务原则,建立了M / M / n / n排队模型。给定呼叫丢失率的系统仿真性能。蒙特卡罗方法用于模拟信号入站时间和信道处理时间,在一般通信系统的呼叫丢失率为0.5%的情况下,可以得出与理论分析相同的结论。因此,使用泊松分布对短消息入站信号进行建模可以实现其随机特性的仿真,这可以为测试短消息突发信号的接收性能提供环境。

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