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A Novel Lévy-Impulse Mixture Based Connection Model for Computer Network Traffic

机译:基于电脑网络流量的新型Lévy-脉冲混合的连接模型

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Computer network traffic features do not always conform with traditional Poisson and Gaussian models. For instance, the α-stable distribution frequently provides a more accurate model for high-volume network traffic. To more accurately characterize SYN traffic, we propose a novel mixture based on measurements from our local network. The proposed Lévy-impulse model utilizes an impulse function to account for a high zero-probability and the Lévy distribution to account for the heavy-tailed features of host-sent SYN packets. We develop a probability density function of the Lévy-impulse model for various window lengths and apply it to real-world data. We then utilize maximum likelihood estimation and real-world network traffic to demonstrate the accuracy of the model. The proposed model demonstrates higher accuracy than traditional models like Poisson or Gaussian for the examined traffic case. Additionally, the relative invariance of the model’s fit to the size of the traffic window allows for scalable applications. Ultimately, this Lévy-impulse mixture can serve as a model for normal network traffic to develop improved computer worm detection techniques.
机译:计算机网络流量功能并不总是符合传统的泊松和高斯模型。例如,α稳定的分布经常为大批量网络流量提供更准确的模型。为了更准确地表征SYN流量,我们提出了一种基于来自我们当地网络的测量的新颖混合物。所提出的Lévy-脉冲模型利用脉冲函数来解释高零概率和Lévy分布,以考虑主机发送的SYN数据包的重尾功能。我们为各种窗口长度开发了Lévy-脉冲模型的概率密度函数,并将其应用于现实世界数据。然后,我们利用最大似然估计和实际网络流量来展示模型的准确性。该拟议模型比泊松或高斯为所检查的交通案例表现出更高的准确性。此外,模型对流量窗口大小的相对不变性允许可扩展的应用程序。最终,这种levy-脉冲混合物可以作为正常网络流量的模型,以开发改进的计算机蠕虫检测技术。

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