Proceedings of the 2003 ACM Workshop on Rapid Malcode 2003
DOI: 10.1145/948187.948198
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Modeling the effects of timing parameters on virus propagation

Abstract: In this paper, we investigate epidemiological models to reason about computer viral propagation. We extend the classical homogeneous models to incorporate two timing parameters: Infection delay and user vigilance. We show that these timing parameters greatly influence the propagation of viral epidemics, and that the explicit treatment of these parameters gives rise to a more realistic and accurate propagation model. We validate the new model with simulation analysis.

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Cited by 99 publications
(56 citation statements)
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References 11 publications
(10 reference statements)
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“…The twofactor model in [7] takes into account the congestion caused by the worm scan packets, as well as the reactive (human) countermeasures that turn infected or susceptible nodes into an immune state. Models that consider the preventive measures (e.g., antivirus and patch management [17]), link bandwidth between systems ( [9], [16], [13]), network topology [18], the slow down caused by automatic treatment and containment measures ( [19], [1], [11], [20]), infection delay and user vigilance [21], have also been proposed in the literature.…”
Section: Related Workmentioning
confidence: 99%
“…The twofactor model in [7] takes into account the congestion caused by the worm scan packets, as well as the reactive (human) countermeasures that turn infected or susceptible nodes into an immune state. Models that consider the preventive measures (e.g., antivirus and patch management [17]), link bandwidth between systems ( [9], [16], [13]), network topology [18], the slow down caused by automatic treatment and containment measures ( [19], [1], [11], [20]), infection delay and user vigilance [21], have also been proposed in the literature.…”
Section: Related Workmentioning
confidence: 99%
“…Currently, there are two main aspects in the study of basic worm propagation models. One is mainly based on the epidemiology model, including Susceptible-Infectious-Susceptible (SIS) model 25 , Kermack-Mckendrick (KM) model 26 , Two-Factor model 27 , et al This model provides a qualitative understanding of worm spread by using nonlinear different equations. In particular, KM model is also named Susceptible-Infectious-Removed (SIR) model, and is widely used as background research of other worm propagation models, SIRS model 28 for example.…”
Section: Worm Propagationmentioning
confidence: 99%
“…In [9] Wang and Wang have studied the impact of infection delay on the epidemic threshold and the epidemic steady state for regular graphs. In [9] the infection delay is de…ned as the length of time between the virus arrival at a node and the instant the node becomes infectious.…”
Section: The Impact Of Infection Delaymentioning
confidence: 99%
“…In [9] the infection delay is de…ned as the length of time between the virus arrival at a node and the instant the node becomes infectious.…”
Section: The Impact Of Infection Delaymentioning
confidence: 99%
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