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DENSITY-DEPENDENT MATRIX YIELD EQUATION FOR OPTIMAL HARVEST OF AGE-STRUCTURED WILDLIFE POPULATIONS

机译:年龄结构化野生种群最佳收成的密度相关矩阵屈服方程

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A density-dependent matrix model was applied to develop a harvest model for wildlife populations. The model links life tables, Leslie matrix models, the logistic equation, and surplus production models applied in fisheries; it is well suited for populations such as white-tailed deer. The model was applied to determine the optimum yield of the white-tailed deer (Odocoileus virginianus borealis Miller) population on the George Reserve in southeastern Michigan. The optimum yield and the age structure of the optimum yield were determined by fecundity, survival, and the carrying capacity. The optimum yield obtained with the density-dependent matrix model is nearly identical to that obtained through extensive biological analyses, and it did not require habitat analyses or determination of factors limiting population growth. [References: 14]
机译:应用密度依赖矩阵模型来开发野生动物种群的收获模型。该模型将生命表,莱斯利矩阵模型,逻辑方程和渔业中应用的剩余生产模型联系起来;它非常适合白尾鹿等种群。该模型用于确定密歇根州东南部乔治保护区白尾鹿(Odocoileus virginianus borealis Miller)种群的最佳产量。最佳产量和最佳产量的年龄结构由繁殖力,存活率和携带能力决定。通过密度依赖性矩阵模型获得的最佳产量与通过广泛的生物学分析获得的最佳产量几乎相同,并且不需要栖息地分析或确定限制种群增长的因素。 [参考:14]

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