Applied Mathematics

Applied Mathematics

ISSN Print: 2152-7385
ISSN Online: 2152-7393
www.scirp.org/journal/am
E-mail: am@scirp.org
"Dynamics of a Heroin Epidemic Model with Very Population"
written by Xiaoyan Wang, Junyuan Yang, Xuezhi Li,
published by Applied Mathematics, Vol.2 No.6, 2011
has been cited by the following article(s):
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[4] Modeling the Dynamics of Heroin and Illicit Opioid Use Disorder, Treatment, and Recovery
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[6] Optimal control of a heroin epidemic mathematical model
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[9] Fractional order heroin epidemic dynamics
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[10] Dynamic Model Analysis of the Spread of Drug Addicts with Educational Effects
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[11] Modeling the Dynamics of Drug Spreading in China
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[12] Stability and bifurcation analysis of a heroin model with diffusion, delay and nonlinear incidence rate
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[13] 具有吸毒年龄和治疗年龄的海洛因模型的全局稳定性 (英)
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[14] 具有吸毒年龄和治疗年龄的海洛因模型的全局稳定性
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[15] Stability Analysis of a Reaction-Diffusion Heroin Epidemic Model
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[16] Influence of time delay on bifurcation of a synthetic drug transmission model with psychological addicts
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[17] Mathematical and stability Analysis of Fractional Order Model for Spread of Pests in Tea Plants
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[18] Analisis Kontrol Optimal Pada Model Matematika Penyebaran Pengguna Narkoba Dengan Faktor Edukasi
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[19] Dynamics of the stochastically perturbed Heroin epidemic model under non-degenerate noises
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[20] Global dynamics in a heroin epidemic model with different conscious stages and two distributed delays
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[21] Hopf bifurcation of a heroin model with time delay and saturated treatment function
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[22] Dynamics of a stochastic heroin epidemic model with bilinear incidence and varying population size
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[23] Dynamics in a stochastic Heroin model with seasonal variation
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[24] Numerical treatment of stochastic heroin epidemic model
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[25] Hopf Bifurcation Analysis of a Synthetic Drug Transmission Model with Time Delays
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[26] A Control and Prediction Model for the Number of Regional Drug Addicts
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[27] Dynamics of stochastic heroin epidemic model with Lévy jumps
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[28] A non-integer order dengue internal transmission model
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[29] The analysis of a drug transmission model with family education and public health education
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[30] Coupling of Optimization Algorithms Based on Swarm Intelligence: An Application for Control of Heroin Addiction Epidemic
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[31] Etude Mathématique de certains modèles éco-épidémiologiques.
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[32] A Mathematical Model of Glucose-Insulin Interaction with Time Delay
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[33] Modelling and stability of a synthetic drugs transmission model with relapse and treatment
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[34] Does media coverage influence the spread of drug addiction?
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[35] HIV/AIDS epidemic fractional-order model
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[36] Backward bifurcation and reinfection in mathematical models of tuberculosis
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[37] Analysis of a Heroin Epidemic Model with Saturated Treatment Function
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[38] A Heroin Epidemic Model: Very General Non Linear Incidence, Treat-Age, and Global Stability
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[39] Global dynamical analysis of a heroin epidemic model on complex networks
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[40] 一类带有复发的海洛因传染病模型的全局稳定性
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[41] Bifurcation of a heroin model with nonlinear incidence rate
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[42] Epidemic dynamics on a delayed multi-group heroin epidemic model with nonlinear incidence rate
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[43] Global asymptotic properties of a heroin epidemic model with treat-age
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[44] Global dynamics of a heroin epidemic model with age structure and nonlinear incidence
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[45] Global analysis of a multi-group SIR epidemic model with nonlinear incidence rates and distributed moving delays between patches
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[46] Complete global analysis of an SIRS epidemic model with graded cure and incomplete recovery rates
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[47] Global Stability for a Heroin Model with Two Distributed Delays
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[48] Global dynamics of a discretized heroin epidemic model with time delay
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[49] GLOBAL STABILITY FOR A HEROIN MODEL WITH TWO DISTRIBUTED DELAYS.
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[50] A note on global stability for a heroin epidemic model with distributed delay
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[51] GLOBAL STABILITY FOR A HEROIN MODEL WITH AGE-DEPENDENT SUSCEPTIBILITY
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[52] 海洛因传染病模型的确定性与随机性的全局分析
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