昆虫不育技术在无法进入区域的有效性:使用双补丁模型的研究。

IF 1.9 4区 数学 Q2 BIOLOGY Mathematical Biosciences Pub Date : 2024-09-06 DOI:10.1016/j.mbs.2024.109290
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引用次数: 0

摘要

昆虫不育技术(SIT)是控制病媒的可持续战略之一,包括释放已绝育的雄性昆虫与野生雌性昆虫交配,从而减少并最终消灭野生种群。在无法直接释放不育昆虫的交通不便地区,野外昆虫从这些地区迁移到处理区,可能会影响这项技术的效果。不过,我们也可以利用不育个体的迁移来控制这些无法到达地区的野生种群。在本文中,我们推导了一个伊蚊的双斑块模型,其中我们考虑了处理区和无法到达区之间的离散扩散。我们研究了两种不同的释放策略(恒定释放和脉冲周期性释放),并利用模型的单调性证明,如果释放的不育雄蚊数量超过某个阈值,该技术就会成功地使两个区域的整个种群灭绝。这个阈值不仅取决于种群的生物参数,还取决于两个斑块之间的扩散。
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Efficacy of the Sterile Insect Technique in the presence of inaccessible areas: A study using two-patch models

The Sterile Insect Technique (SIT) is one of the sustainable strategies for the control of disease vectors, which consists of releasing sterilized males that will mate with the wild females, resulting in a reduction and, eventually a local elimination, of the wild population. The implementation of the SIT in the field can become problematic when there are inaccessible areas where the release of sterile insects cannot be carried out directly, and the migration of wild insects from these areas to the treated zone may influence the efficacy of this technique. However, we can also take advantage of the movement of sterile individuals to control the wild population in these unreachable places. In this paper, we derive a two-patch model for Aedes mosquitoes where we consider the discrete diffusion between the treated area and the inaccessible zone. We investigate two different release strategies (constant and impulsive periodic releases), and by using the monotonicity of the model, we show that if the number of released sterile males exceeds some threshold, the technique succeeds in driving the whole population in both areas to extinction. This threshold depends on not only the biological parameters of the population but also the diffusion between the two patches.

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来源期刊
Mathematical Biosciences
Mathematical Biosciences 生物-生物学
CiteScore
7.50
自引率
2.30%
发文量
67
审稿时长
18 days
期刊介绍: Mathematical Biosciences publishes work providing new concepts or new understanding of biological systems using mathematical models, or methodological articles likely to find application to multiple biological systems. Papers are expected to present a major research finding of broad significance for the biological sciences, or mathematical biology. Mathematical Biosciences welcomes original research articles, letters, reviews and perspectives.
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