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The Poissonian-spectrum method for treating a loss system serving nonPoissonian multi-bit-rate traffic

机译:用于治疗损耗系统的泊松谱法,用于非体形多比特率流量

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A two-component simplification of the powerful Poissonian-spectrum method of analyzing a loss system serving a mixture of a nonPoissonian multi-bit-rate traffic system is proposed. The spectrum concept is implicit in L.E.N. Delbrouck's (1981) recursions for homogeneous and heterogeneous traffic and has its roots in Hayward's rather simplistic, yet accurate, method for treating homogeneous peaked traffic. The Poissonian-spectrum representation is not unique. To determine the sensitivity of the method to the spectrum shape, a study is made of three distinctly different representations. With appropriate selection of the spectrum shape, the method reduces to simple recursions. A layman's approach is used to derive these recursions as a natural extension of the Roberts-Kaufman recursion. The case of smooth traffic requires careful considerations, which are discussed.
机译:提出了一种双组分简化,用于分析用于非体形多比特率交通系统混合的损耗系统的分析损失系统的强大泊松频谱方法。频谱概念在L.E.N中隐含。 Delbrouck的(1981)递归均匀和异质交通,并在海沃德的雄心中具有雄厚的,但对处理均匀峰值交通的方法。 Poissonian-Spectrum表示不是唯一的。为了确定方法对光谱形状的敏感性,研究由三个明显不同的表示。 With appropriate selection of the spectrum shape, the method reduces to simple recursions.外行人的方法用于将这些递归作为罗伯茨 - 考夫曼递归的自然延伸导出。流量平滑需要仔细考虑,讨论。

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