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Efficient Methods for Performance Evaluations of Call Admission Control Schemes in Multi-Service Cellular Networks

机译:多业务蜂窝网络中呼叫准入控制方案性能评估的有效方法

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摘要

Many dynamic call admission control (CAC) schemes have been proposed in the literature for adaptive reservations in cellular networks. Efficient application of these schemes requires reliable and up-to-date feedback of system performance to the CAC mechanism. However, exact analyses of these schemes in real time using multi-dimensional Markov chain models are challenging due to the need to solve large sets of flow equations. One dimensional Markov chain models have been widely used to derive performance metrics such as call blocking probabilities of multiple traffic classes assuming that all classes of calls have equal capacity requirements and exponentially distributed channel holding times with equal mean values. These assumptions need to be relaxed for a more general evaluation of CAC performance in multi-service cellular networks. In this paper we classify CAC schemes according to their Markov chain models into two categories: symmetric and asymmetric, and develop computationally efficient analytical methods to compute call blocking probabilities of various traffic classes for several widely known CAC schemes under relaxed assumptions. We obtain a product form solution to evaluate symmetric schemes and propose a novel performance evaluation approximation method with low computational cost for asymmetric schemes. Numerical results demonstrate the accuracy and efficiency of the proposed method.
机译:在文献中已经提出了许多动态呼叫允许控制(CAC)方案,用于蜂窝网络中的自适应预留。这些方案的有效应用需要向CAC机制可靠且最新的系统性能反馈。但是,由于需要求解大量流动方程组,因此使用多维马尔可夫链模型实时对这些方案进行准确的分析是具有挑战性的。一维马尔可夫链模型已被广泛用于推导性能指标,例如多种流量类别的呼叫阻塞概率,前提是所有类别的呼叫都具有相等的容量要求,并且指数分布的信道保持时间具有相等的平均值。为了更全面地评估多服务蜂窝网络中的CAC性能,需要放宽这些假设。在本文中,我们根据其马氏链模型将CAC方案分为两类:对称和非对称,并开发了计算有效的分析方法,以在宽松的假设下为几种广为人知的CAC方案计算各种话务量类别的呼叫阻塞概率。我们获得了一种产品形式的解决方案来评估对称方案,并提出了一种新的性能评估近似方法,该方法对非对称方案的计算成本较低。数值结果证明了该方法的准确性和有效性。

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