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首页> 外文期刊>Fisheries Science >Simultaneous estimation of instantaneous mortality coefficients and rate of effective survivors to number of released fish using multiple sets of tagging experiments
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Simultaneous estimation of instantaneous mortality coefficients and rate of effective survivors to number of released fish using multiple sets of tagging experiments

机译:使用多组标记实验同时估算瞬时死亡率系数和有效存活者对释放鱼的数量的比率

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摘要

A method is proposed for estimating two instantaneous mortality coefficients, and rate of effective survivors to number of tagged fish released, using exact times at liberty from multiple sets of tagging experiments. Effective survivors are defined here by the product of survivors immediately after releasing and reporting rate of recaptures. A least-squares method was applied to estimate the parameters using statistical models expressing the numbers of effective survivors, which were calculated by a principle similar to virtual population analysis. In order to investigate the statistical performance of the method, simulation trials using operating models were carried out. The method was applied to data of tagging experiments for alfonsino Beryx splendens from 1957 to 1969, off Kanagawa Prefecture. In most of the results of simulation trials, the method yielded estimates of natural mortality coefficient of which expected values were within ±12% of true values. Estimates of natural mortality coefficient, fishing coefficient and the rate of effective survivors for alfonsino are 0.57 (per year, 95% confidence limits [CL] 0.40–0.69), 0.094 (per year, 0.03–0.25) and 0.39 (0.12–1.00), respectively. Modifications for the generalization of the method and notes on its applications are discussed.
机译:提出了一种方法,该方法使用多套标签实验中的任意准确时间来估算两个瞬时死亡率系数以及有效幸存者相对于释放的标记鱼的数量的比率。有效的幸存者在这里由释放和报告重新捕获率后的幸存者乘积定义。应用最小二乘法使用表示有效幸存者数量的统计模型来估计参数,该统计模型是通过类似于虚拟人口分析的原理计算的。为了研究该方法的统计性能,使用操作模型进行了模拟试验。该方法已应用于神奈川县外1957年至1969年的alfonsino Beryx splendens的标记实验数据。在大多数模拟试验结果中,该方法得出的自然死亡率系数估计值为预期值在真实值的±12%以内。 alfonsino的自然死亡率系数,捕捞系数和有效存活率的估计值分别为0.57(每年,95%置信度[CL] 0.40–0.69),0.094(每年,0.03–0.25)和0.39(0.12–1.00) , 分别。讨论了该方法的一般化修改及其应用说明。

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