2020
DOI: 10.1155/2020/1875475
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Asymptotic Behavior of a Stochastic Delayed Model for Chronic Hepatitis B Infection

Abstract: In this paper, a stochastic delayed model is constructed to describe chronic hepatitis B infection with HBV DNA-containing capsids. At first, the existence and uniqueness of the global positive solution are obtained. Secondly, the sufficient conditions are derived that the solution of the stochastic system fluctuates around the disease-free equilibrium E0 and the endemic equilibrium E∗. In the end, some numerical simulations are implemented to support our analytical results.

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Cited by 2 publications
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“…In previous works [14][15][16], a stochastic epidemic model of hepatitis B transmission with standard incidence rates affected by environmental fluctuations was presented. Wu et al [17] established a hepatitis B stochastic delay model with bilinear incidence. Using stochastic Lyapunov functional theory, the extinction and stable distribution of hepatitis B were studied.…”
Section: T)i(t) − (𝜇 0 + 𝜈) S(t)] Dt − 𝜂S(t)i(t)db(t)mentioning
confidence: 99%
“…In previous works [14][15][16], a stochastic epidemic model of hepatitis B transmission with standard incidence rates affected by environmental fluctuations was presented. Wu et al [17] established a hepatitis B stochastic delay model with bilinear incidence. Using stochastic Lyapunov functional theory, the extinction and stable distribution of hepatitis B were studied.…”
Section: T)i(t) − (𝜇 0 + 𝜈) S(t)] Dt − 𝜂S(t)i(t)db(t)mentioning
confidence: 99%