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Approximating log-normally distributed secondary service time by hyper-exponential distribution for the analytical performance evaluation of cognitive radio networks

机译:通过超指数分布近似对数正态分布的辅助服务时间,用于认知无线电网络的分析性能评估

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In this paper, hyper-exponential distribution is proposed to approximate log-normally distributed secondary service time in a cognitive radio network (CRN). Hyper-exponential distributions of different orders (i.e., number of phases) are considered. Both moment matching and expectation maximization algorithm are employed and evaluated to determine the parameters of the hyper-exponential distributions that provides the best fit to the corresponding log-normal ones. A general teletraffic analysis is developed for the performance evaluation of the CRN considering an arbitrary order of the hyper-exponential distribution. The performance of the CRN is evaluated in terms of the new call blocking and forced termination probabilities of secondary users. Numerical results are obtained for both different ratios (acceleration factor) of the mean service times of PUs and SUs and different values of the number of phases of the hyper-exponential distribution. Numerical results show that, except for small values of the acceleration factor, the values of the different performance metrics obtained considering an n-th order hyper-exponential distribution become closer to those obtained by discrete event computer simulation (where the log-normal distribution is used to model the secondary service time) as n increases. For small values of the acceleration factor, the different performance metrics are insensitive to the probability distribution beyond the mean of the secondary service time.
机译:在本文中,提出了超指数分布来近似认知无线电网络(CRN)中对数正态分布的辅助服务时间。考虑不同阶数(即,相数)的超指数分布。矩匹配和期望最大化算法均被采用和评估,以确定超指数分布的参数,该参数最适合对应的对数正态分布。考虑到超指数分布的任意阶数,开发了用于CRN的性能评估的通用电信流量分析。根据辅助用户的新呼叫阻止和强制终止概率来评估CRN的性能。对于PU和SU的平均服务时间的不同比率(加速因子)和超指数分布的相数的不同值,都获得了数值结果。数值结果表明,除了较小的加速因子外,考虑n阶超指数分布而获得的不同性能指标的值变得更接近于通过离散事件计算机模拟获得的性能指标(对数正态分布为用于模拟次要服务时间)(随着n的增加)。对于较小的加速因子,不同的性能指标对超出辅助服务时间平均值的概率分布不敏感。

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