| 1. | Self - similar traffic ; heavy - tailed distribution ; queuing performance
自相似业务量重尾分布排队性能 |
| 2. | Research on a kind of ruin probabilities with heavy tail distribution
重尾分布情形下一类破产概率的研究 |
| 3. | Heavy - tailed distribution
重尾分布 |
| 4. | Since a . v . nagaev and heyde , many scholars deeply studied the large deviations for heavy - tailed random variables
自a . v . nagaev和heyde以来，许多学者深入研究重尾分布的大偏差问题。 |
| 5. | In order to solve this problem , a new method is proposed in this paper
这里介绍一种称为tam ( transformapproximationmethod )的方法，这个方法能较好的解决重尾分布拉普拉斯变换不存在的问题。 |
| 6. | Moreover , in this paper we study the unstable autoregressive model for first order [ ar ( 1 ) ] with heavy tailed innovations
此外本文还对具有重尾分布的一阶自回归非平稳[ ar ( 1 ) ]模型进行了研究。 |
| 7. | Then , estimation for short flows is obtained by constructing equations involving short flows and solving them using the heavy - tailed feature of flow and the least square method
然后构造了关于短流的方程组，利用流的重尾分布特性和最小二乘法对该方程组进行求解，得到了短流的估计。 |
| 8. | The authors have proved that the two types of definitions are congruous by using limit theory , while discussing the correlation among the subclasses of heavy - tailed distributions
利用分析中的极限理论等方法，证明了重尾分布的这两种定义是一致的，并给出了重尾分布子族间的相互关系。 |
| 9. | The main risk model that we consider in this paper is the renewal risk model , and all chapters in this paper are carried through based upon the heavy - tailed distribution ( large claim )
本文关注的基本模型是经典的更新风险模型，讨论的均是建立在重尾分布族的基础之上(即大额索赔) 。 |
| 10. | This paper discusses whether the definitions of heavy - tailed distributions produced by slow - varying function and the definitions of heavy - tailed distributions produced by exponential echelon matrix are congruous
摘要讨论了由慢变化函数形式给出的重尾分布定义，与由指数阶矩形式给出的重尾分布定义是否一致。 |
