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Mathematical Model of Changes in Smoking Behavior which Involves Smokers who Temporarily and Permanently Quit Smoking

机译:吸烟行为变化的数学模型,临时和永久戒烟的吸烟者

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In this paper, we discuss a mathematical model of changes in smoking behavior, in which the population is classified into five classes as follow: potential smokers, light smokers, heavy smokers, smokers who temporarily quit smoking and smokers who permanently quit smoking. In this model, the crude death rate of each classes are set apart. The density-dependent death rates are also considered in this model. From this model, we find the smoking-free equilibrium point and analyze the stability by using reproduction number. Then, we analyze the sensitivity of reproduction numbers to determine the parameters that influence the dissemination of changes in smoking behavior. After that, we perform numerical simulations to illustrate the analytic conclusions and to know how far the influence of some parameters on the dissemination of changes in smoking behavior so that we can predict the ways to overcome the dissemination of smoking behavior.
机译:在本文中,我们讨论了吸烟行为变动的数学模型,其中人口分为五类:潜在的吸烟者,轻吸烟者,重吸烟者,暂时戒烟和永久吸烟的吸烟者的吸烟者。 在该模型中,每个课程的粗死率分开。 在该模型中也考虑了密度相关的死亡率。 从该模型中,我们发现无烟均衡点,并通过使用再现数来分析稳定性。 然后,我们分析再现数量的灵敏度,以确定影响吸烟行为的变化的传播的参数。 之后,我们执行数值模拟以说明分析结论,并了解某些参数对吸烟行为的变化的影响程度,以便我们可以预测克服吸烟行为的传播方式。

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