DocumentCode
3030663
Title
On the TCP Flow Inter-arrival Times Dsitribution
Author
Arshadi, Laleh ; Jahangir, Amir Hossein
Author_Institution
Comput. Eng. Dept., Sharif Univ. of Iran, Tehran, Iran
fYear
2011
fDate
16-18 Nov. 2011
Firstpage
360
Lastpage
365
Abstract
IP packets are known to have long range dependence and show self-similar properties. However, TCP flows-a set of related IP packets that form a TCP connection-which are considered to be generated by a large population of users and consequently mutually independent, seem to be best modeled by either Poisson processes with exponential inter-arrival times or some distributions with heavy tails such as Weibull distribution. In this paper, we show that despite the number of active nodes in a network, the inter-arrival times of TCP flows in the "normal traffic" conform to the Weibull distribution and any irregularity in the traffic causes deviations in the distribution of the inter-arrival times and so can be detected. This leads to a straightforward method for anomaly detection by which we are able to identify the anomalous part(s) of the traffic. We first apply the median-rank method to estimate the Weibull distribution parameters of the traffic and then check the conformity of the data against a Weibull distribution with the estimated parameters and determine whether the traffic is normal or not based on the chi-square test.
Keywords
IP networks; parameter estimation; stochastic processes; transport protocols; IP packets; Poisson processes; TCP connection; TCP flow interarrival times distribution; Weibull distribution; exponential interarrival times; median rank method; parameter estimation; Computers; Data models; IP networks; Internet; Intrusion detection; Shape; Weibull distribution; TCP flows; Weibull distribution; anomaly detection;
fLanguage
English
Publisher
ieee
Conference_Titel
Computer Modeling and Simulation (EMS), 2011 Fifth UKSim European Symposium on
Conference_Location
Madrid
Print_ISBN
978-1-4673-0060-5
Type
conf
DOI
10.1109/EMS.2011.34
Filename
6131238
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