References
1. Parsaei M R, Javidan R, Shayegh K N, et al. On the global stability of an epidemic model of computer viruses. Theory in Biosciences, 2017(6): 1 -10
2. Yang M, Chen G, Fu X. A modified SIS model with an infective medium on complex networks and its global stability. Physica A Statistical Mechanics and Its Applications, 2011, 390(12): 2408 -2413
3. Juang J, Liang Y H. Analysis of a general SIS model with infective vectors on the complex networks. Physica A Statistical Mechanics and Its Applications, 2015, 437(2): 382 -395
4. Valdez J S, Guevara P, Audelo J, et al. Numerical approaching of SIR epidemic model for propagation of computer worms. IEEE Latin America Transactions, 2016, 13(10): 3452 -3460
5. Xia C, Wang L, Sun S, et al. An SIR model with infection delay and propagation vector in complex networks. Nonlinear Dynamics, 2012, 69(3): 927 -934
6. Peng M, Mou H. A novel computer virus model and its stability. Journal of Networks, 2014, 9(2): 367 -374
7. Batista F K, Angel M R, Quintero B S, et al. A SEIR model for computer virus spreading based on cellular automata. doi: 10.1007/978-3-319-67180-2_62, 2017
8. Guillen J D H, Rey A M D, Encinas L H. Study of the stability of a SEIRS model for computer worm propagation. Physica A Statistical Mechanics and Its Applications, 2017, 479: 411 -421
9. Mishra B K, Pandey S K. Dynamic model of worms with vertical transmission in computer network. Applied Mathematics and Computation, 2011, 217(21): 8438 -8446
10. Xiao X, Fu P, Dou C, et al. Design and analysis of SEIQR, worm propagation model in mobile internet. Communications in Nonlinear Science and Numerical Simulation, 2017, 43: 341 -350
11. Mishra B K, Pandey S K. Dynamic model of worm propagation in computer network. Applied Mathematical Modelling, 2014, 38(7 -8): 2173 -2179
12. Chen L J, Hattaf K, Sun J T. Optimal control of a delayed SLBS computer virus model. Physica A: Statistical Mechanics and Its Applications, 2015, 427: 244 -250
13. Yang L X, Yang X. A new epidemic model of computer viruses. Communications in Nonlinear Science and Numerical Simulation, 2014, 19(6): 1935 -1944
14. Yang L X, Yang X, Liu J, et al. Epidemics of computer viruses: a complex-network approach. Applied Mathematics and Computation, 2013, 219(16): 8705 -8717
15. Yang L X, Yang X, Zhu Q, et al. A computer virus model with graded cure rates. Nonlinear Analysis Real World Applications, 2013, 14(1): 414 -422
16. Zhang C, Huang H. Optimal control strategy for a novel computer virus propagation model on scale-free networks. Physica A Statistical Mechanics and Its Applications, 2016, 451: 251 -265
17. Yang L X, Yang X. The effect of infected external computers on the spread of viruses: a compartment modeling study. Physica A Statistical Mechanics and Its Applications, 2013, 392(24): 6523 -6535
18. Zhu Q, Yang X, Yang L X, et al. A mixing propagation model of computer viruses and counterstrategies. Nonlinear Dynamics, 2013, 73(3): 1433 -1441
19. Upadhyay R K, Kumari S, Misra A K. Modeling the virus dynamics in computer network with SVEIR model and nonlinear incident rate. Journal of Applied Mathematics and Computing,
2017, 54(1 -2): 485 -509
20. Amador J, Artalejo J R. Modeling computer virus with the BSDE approach. Computer Networks, 2013, 57(1): 302 -316
21. Jin C, Wang X Y. Analysis and control stratagems of flash disk virus dynamic propagation model. Security and Communication Networks, 2012, 5(2): 226 -235
22. Yang L X, Yang X. The effect of infected external computers on the spread of viruses: a compartment modeling study. Physica A Statistical Mechanics and Its Applications, 2013, 392(24): 6523 -6535
23. Gan C, Yang X, Zhu Q, et al. The spread of computer virus under the effect of external computers. Nonlinear Dynamics, 2013, 73(3): 1615 -1620
24. Gan C, Yang X, Zhu Q. Propagation of computer virus under the influences of infected external computers and removable storage media. Nonlinear Dynamics, 2014, 78(2): 1349 -1356
25. Gan C, Yang X. Theoretical and experimental analysis of the impacts of removable storage media and antivirus software on viral spread. Communications in Nonlinear Science and Numerical Simulation, 2014, 22(1 -3): 167 -174
26. Thieme H R. Asymptotically autonomous differential equations in the plane. Rocky Mountain Journal of Mathematics, 1994, 24(1): 351 -380
27. Robinson R C. An introduction to dynamical systems: continuous and discrete. Prentice Hall, New Jersey, 2012 |