一个阶段结构的,空间明确的蝙蝠迁移模型:死亡率位置影响系统动力学

Q3 Mathematics Letters in Biomathematics Pub Date : 2014-01-01 DOI:10.1080/23737867.2014.11414477
R. Erickson, W. Thogmartin, R. Russell, J. Diffendorfer, Jennifer A. Szymanski
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引用次数: 9

摘要

蝙蝠是生态和经济上重要的物种,因为它们吃昆虫、运输营养物质和授粉。许多种类的蝙蝠,包括蝙蝠属的蝙蝠,正面临着数量下降和灭绝风险增加的问题。尽管存在这些保护问题,但很少有模型可以在空间明确的背景下深入了解蝙蝠的种群动态。考虑到Myotis蝙蝠的阶段结构殖民生活史及其每年的迁徙行为,我们开发了一个蝙蝠模型。这个模型提供了对网络动力学的洞察。我们特别关注了生活在美国东部的两个Myotis物种:印第安纳蝙蝠(M. sodalis),它是联邦政府列为濒危物种的物种,以及小棕蝙蝠(M. lucifugus),它正在考虑被列为濒危物种。我们发现,即使种群总数不变,局部迁移亚种群也存在多重平衡。这些平衡表明,压力源(如白鼻综合征、气象现象或风力涡轮机对生存的影响)的位置和强度会以难以预测的方式影响系统动力学和种群灭绝的风险。
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A Stage-Structured, Spatially Explicit Migration Model for Myotis Bats: Mortality location affects system dynamics
Abstract Bats are ecologically and economically important species because they consume insects, transport nutrients, and pollinate flowers. Many species of bats, including those in the Myotis genus, are facing population decline and increased extinction risk. Despite these conservation concerns, few models exist for providing insight into the population dynamics of bats in a spatially explicit context. We developed a model for bats by considering the stage-structured colonial life history of Myotis bats with their annual migration behavior. This model provided insight into network dynamics. We specifically focused on two Myotis species living in the eastern United States: the Indiana bat (M. sodalis), which is a Federally listed endangered species, and the little brown bat (M. lucifugus), which is under consideration for listing as an endangered species. We found that multiple equilibria exist for the local, migratory subpopulations even though the total population was constant. These equilibria suggest the location and magnitude of stressors such as White-nose Syndrome, meteorological phenomena, or impacts of wind turbines on survival influence system dynamics and risk of population extirpation in difficult to predict ways.
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来源期刊
Letters in Biomathematics
Letters in Biomathematics Mathematics-Statistics and Probability
CiteScore
2.00
自引率
0.00%
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0
审稿时长
14 weeks
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