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• W3023285679 abstract "In this work we develop a study of positive periodic solutions for a mathematical model of the dynamics of computer virus propagation. We propose a generalized compartment model of SEIR-KS type, since we consider that the population is partitioned in five classes: susceptible (S); exposed (E); infected (I); recovered (R); and kill signals (K), and assume that the rates of virus propagation are time dependent functions. Then, we introduce a sufficient condition for the existence of positive periodic solutions of the generalized SEIR-KS model. The proof of the main results are based on a priori estimates of the SEIR-KS system solutions and the application of coincidence degree theory. Moreover, we present an example of a generalized system satisfying the sufficient condition." @default.
• W3023285679 created "2020-05-13" @default.
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• W3023285679 date "2020-05-11" @default.
• W3023285679 modified "2023-09-27" @default.
• W3023285679 title "Analysis of a SEIR-KS Mathematical Model For Computer Virus Propagation in a Periodic Environment" @default.
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• W3023285679 doi "https://doi.org/10.3390/math8050761" @default.
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