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HIV Spread Mathematical Model for Simulation of UNAIDS Goal to End AIDS in Sudan

机译:艾滋病毒传播数学模型,用于模拟联合国艾滋病规划署在苏丹消除艾滋病的目标

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The present study highlights, HIV spread mathematical model which backing up UNAIDS goal to end AIDS in Sudan. We report our investigation, in mathematical modelling perspective about HIV spread, and suggest some possible measures in order to control the epidemic. UNAIDS goal includes a 90-90-90 target, by 2020, [90% of all people living with HIV (PLHIV) know their status, 90% whose status are known are expected to be under ART, and 90% of PLHIV under ART have viral load suppressed.] Another goal extends the mission to year 2030 in which UNAID aim to end AIDS. According to UNAIDS, by 2030 UNAIDS want to minimize to at least 90% of both new HIV infections and AIDS-related deaths compared to year 2010. In this article, achievement of the goal is possible with appropriate control of the basic reproduction number ( Rsub0/sub) . When Rsub0/sub 1, rate of new HIV infections decreases toward stabilizing disease free equilibrium (DFE). In contrast, when Rsub0/sub 1 the endemic equilibrium stabilizes. We took Sudan as an example in the simulation. According to the model, PLHIV records from 2012 to 2016 in Sudan estimated Rsub0/sub =1.5012. HIV spread had been growing since 2012. Although all values of Rsub0/sub 1 would lead to stabilize DFE, Although for achieving UNAIDS goal, any Rsub0 /sub ≤ 0.0620 after 2016 onward is a better estimate to meet UNAIDS goal to end AIDS by 2030 in Sudan.
机译:本研究强调,艾滋病毒传播了数学模型,以支持联合国艾滋病规划署的目标,以终结苏丹的艾滋病。我们以关于艾滋病毒传播的数学模型观点报告了我们的调查,并提出了一些可能的措施来控制该流行病。联合国艾滋病规划署的目标包括到2020年达到90-90-90的目标,[90%的艾滋病毒感染者(PLHIV)知道自己的状况,90%已知其状况的人应该接受抗逆转录病毒疗法,以及90%的艾滋病毒感染者根据ART接受治疗另一个目标是将特派团的工作期限延长到2030年,在那期间,达尔富尔混合行动旨在消除艾滋病。根据联合国艾滋病规划署的资料,到2030年,联合国艾滋病规划署希望与2010年相比将新感染艾滋病毒和与艾滋病相关的死亡人数至少减少到90%。在本文中,可以通过适当控制基本生殖数量来实现这一目标(R 0 )。当R 0 <1时,新的HIV感染率朝着稳定无病平衡(DFE)下降。相反,当R 0 0 = 1.5012。自2012年以来,艾滋病毒的传播一直在增长。尽管R 0 <1的所有值都会导致DFE的稳定,但是为了实现UNAIDS的目标,从2016年开始,任何R 0 ≤0.0620是实现联合国艾滋病规划署到2030年在苏丹结束艾滋病的目标的更好估计。

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