Stochastic modeling of computer virus spreading with warning signals
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[1] Sihan Qing,et al. A survey and trends on Internet worms , 2005, Comput. Secur..
[2] Jeffrey O. Kephart,et al. Directed-graph epidemiological models of computer viruses , 1991, Proceedings. 1991 IEEE Computer Society Symposium on Research in Security and Privacy.
[3] M. Keeling,et al. On methods for studying stochastic disease dynamics , 2008, Journal of The Royal Society Interface.
[4] Denis Mollison,et al. The Analysis of Infectious Disease Data. , 1989 .
[5] Jesus R. Artalejo,et al. Modeling computer virus with the BSDE approach , 2013, Comput. Networks.
[6] Simon Cauchemez,et al. Likelihood-based estimation of continuous-time epidemic models from time-series data: application to measles transmission in London , 2008, Journal of The Royal Society Interface.
[7] James C. Frauenthal,et al. Stochastic Epidemic Models , 1980 .
[8] Chuang Lin,et al. Performance analysis of email systems under three types of attacks , 2010, Perform. Evaluation.
[9] A. Gómez-Corral,et al. Extinction times and size of the surviving species in a two-species competition process , 2012, Journal of mathematical biology.
[10] Matt J. Keeling,et al. Networks and the Epidemiology of Infectious Disease , 2010, Interdisciplinary perspectives on infectious diseases.
[11] Erik A. van Doorn,et al. Quasi-stationary distributions , 2011 .
[12] Philip K. Pollett,et al. Survival in a quasi-death process , 2008 .
[13] Donald F. Towsley,et al. Code red worm propagation modeling and analysis , 2002, CCS '02.
[14] Fred Brauer,et al. An Introduction to Networks in Epidemic Modeling , 2008, Mathematical Epidemiology.
[15] David J. Marchette,et al. Modeling computer virus prevalence with a susceptible-infected-susceptible model with reintroduction , 2004, Comput. Stat. Data Anal..
[16] Suleyman Kondakci,et al. Internet epidemiology: healthy, susceptible, infected, quarantined, and recovered , 2011, Secur. Commun. Networks.
[17] Alessandro Vespignani,et al. Epidemic spreading in scale-free networks. , 2000, Physical review letters.
[18] H. Tijms. A First Course in Stochastic Models , 2003 .
[19] M. J. Lopez-Herrero,et al. Quasi-stationary and ratio of expectations distributions: a comparative study. , 2010, Journal of theoretical biology.
[20] J V Ross,et al. On parameter estimation in population models. , 2006, Theoretical population biology.
[21] J R Artalejo,et al. On the number of recovered individuals in the SIS and SIR stochastic epidemic models. , 2010, Mathematical biosciences.
[22] J. R. Artalejo,et al. The SIS and SIR stochastic epidemic models: a maximum entropy approach. , 2011, Theoretical population biology.
[23] Tadashi Dohi,et al. Markovian modeling and analysis of Internet worm propagation , 2005, 16th IEEE International Symposium on Software Reliability Engineering (ISSRE'05).
[24] P. O’Neill,et al. Bayesian estimation of the basic reproduction number in stochastic epidemic models , 2008 .
[25] Zhonghua Zhang,et al. Global results for a cholera model with imperfect vaccination , 2012, J. Frankl. Inst..
[26] G. Gibson,et al. Novel moment closure approximations in stochastic epidemics , 2005, Bulletin of mathematical biology.
[27] Lixia Zhang,et al. A taxonomy of biologically inspired research in computer networking , 2010, Comput. Networks.
[28] Minaya Villasana,et al. An extension of the Kermack-McKendrick model for AIDS epidemic , 2005, J. Frankl. Inst..
[29] W. O. Kermack,et al. A contribution to the mathematical theory of epidemics , 1927 .
[30] Meryl E. Wastney,et al. Publishing, interpreting, and accessing models , 1998 .
[31] P K Pollett,et al. On parameter estimation in population models II: multi-dimensional processes and transient dynamics. , 2009, Theoretical population biology.
[32] H. Andersson,et al. Stochastic Epidemic Models and Their Statistical Analysis , 2000 .
[33] Gunter Bolch,et al. Queueing Networks and Markov Chains - Modeling and Performance Evaluation with Computer Science Applications, Second Edition , 1998 .
[34] Jesús R. Artalejo,et al. A state‐dependent Markov‐modulated mechanism for generating events and stochastic models , 2009 .
[35] H. zu Dohna,et al. Fitting parameters of stochastic birth-death models to metapopulation data. , 2010, Theoretical population biology.
[36] William Hugh Murray,et al. The application of epidemiology to computer viruses , 1988, Comput. Secur..
[37] Philip D O'Neill,et al. A tutorial introduction to Bayesian inference for stochastic epidemic models using Markov chain Monte Carlo methods. , 2002, Mathematical biosciences.
[38] Jeffrey O. Kephart,et al. Measuring and modeling computer virus prevalence , 1993, Proceedings 1993 IEEE Computer Society Symposium on Research in Security and Privacy.
[39] T. Britton,et al. Statistical studies of infectious disease incidence , 1999 .
[40] Fernando Vega-Redondo,et al. Complex Social Networks: Searching in Social Networks , 2007 .
[41] E. Seneta,et al. On quasi-stationary distributions in absorbing continuous-time finite Markov chains , 1967, Journal of Applied Probability.
[42] M G Roberts,et al. The pluses and minuses of 0 , 2007, Journal of The Royal Society Interface.
[43] A. M. Cohen. Numerical Methods for Laplace Transform Inversion , 2007 .
[44] M. Newman. Spread of epidemic disease on networks. , 2002, Physical review. E, Statistical, nonlinear, and soft matter physics.
[45] Tom Britton,et al. Stochastic epidemic models: a survey. , 2009, Mathematical biosciences.
[46] Tadashi Dohi,et al. Estimating Computer Virus Propagation Based on Markovian Arrival Processes , 2010, 2010 IEEE 16th Pacific Rim International Symposium on Dependable Computing.
[47] J R Artalejo,et al. Stochastic epidemic models revisited: analysis of some continuous performance measures , 2012, Journal of biological dynamics.
[48] Ronald Meester,et al. Modeling and real-time prediction of classical swine fever epidemics. , 2002, Biometrics.
[49] L. Allen. An Introduction to Stochastic Epidemic Models , 2008 .
[50] Jing Li,et al. The Failure of R 0 , 2011, Computational and mathematical methods in medicine.