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Parametric Evaluation of Uncertainty in Markovian Queues

机译:马尔可夫队列不确定性的参数评估

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摘要

The Shannon entropy was an attempt to quantify the randomness in a model characterized by probability distributions. During the past few years, various generalizations of Shannon entropy have been introduced by various mathematicians and researchers in related fields. Most of these measures contain one, two and sometimes more than two parameters. These parameters help us in analyzing the variation in certain factors that affect a particular system. Since the steady state distribution (long run behavior) of any queue involves a probability function, it would be appropriate to express the uncertainty in any queuing system in terms of Shannon entropy (if possible) or in terms of any generalization it. In this paper we have tried to establish the significance of Renyi's measure of entropy in the determination of uncertainty in queuing systems. M/Ml/∞ and M/M/1/N models (single sever Markovian queue with infinite capacity and finite capacity) is used as an example.
机译:Shannon熵是一种尝试量化以概率分布为特征的模型中的随机性。在过去几年中,各种数学家和相关领域的研究人员都引入了Shannon熵的各种概括。大多数这些措施包含一个,两个,有时超过两个参数。这些参数有助于我们分析影响特定系统的某些因素的变化。由于任何队列的稳态分布(长期行为行为)涉及概率函数,因此在Shannon熵(如果可能的话)或任何概括方面表达任何排队系统中的不确定性是适当的。在本文中,我们试图建立瑞尼熵衡量标准在确定排队系统中的不确定性方面的重要性。 M / ml /∞和m / m / 1 / n型号(单个SECT Markovian队列,具有无限容量和有限容量)作为示例。

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