首页> 外文期刊>Canadian Journal of Fisheries and Aquatic Sciences >A statistical model for in-season forecasts of sockeye salmon (Oncorhynchus nerka) returns to the Bristol Bay districts of Alaska
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A statistical model for in-season forecasts of sockeye salmon (Oncorhynchus nerka) returns to the Bristol Bay districts of Alaska

机译:鲑鲑(Oncorhynchus nerka)的季节预测的统计模型返回阿拉斯加的布里斯托尔湾地区

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We developed a model for in-season age-specific forecasts of salmon returns using preseason return forecasts, age composition of in-season returns, cumulative in-season returns by fishing district, and age composition and an index of abundance from anin-season test fishery. We apply this method to the sockeye salmon (Oncorhynchus nerka) fishery in the Bristol Bay districts of Alaska. The model generates point estimates and Bayesian probability distributions for return numbers by age and river, and it provides an integrated framework for including all of the major data sources currently used in in-season forecasting. We evaluated model performance using early-season data from 1999-2001 and compared the effects of four information sets on forecast accuracy. The four information sets were as follows: I, district-specific inshore return data; II, inshore return data and test fishery data; III, inshore return data and preseason forecasts; IV, inshore return data, test fishery data, and preseason forecasts. Forecasts from information sets II, III, and IV were less biased than those from information set I. However, in terms of the forecast interval, forecasts from information set II were best because the 95% highest posterior density regions of forecasts from information set II covered the actual returns most frequently.
机译:我们开发了一个模型,用于使用季节前回报预测,季节内回报的年龄组成,按捕鱼地区划分的季节内累计回报,年龄组成和季节内检验的丰度指数,针对鲑鱼的季节进行特定年龄的预测渔业。我们将此方法应用于阿拉斯加布里斯托尔湾地区的红鲑(Oncorhynchus nerka)渔业。该模型针对年龄和河流返回值生成点估计值和贝叶斯概率分布,并且它提供了一个集成框架,其中包括当前在季节预报中使用的所有主要数据源。我们使用1999-2001年的早期季节数据评估了模型的性能,并比较了四个信息集对预测准确性的影响。这四个信息集如下:一,特定地区的近海回流数据;二,近海返程数据和检验渔业数据;三,近海回流数据和季前预报; IV,近海回程数据,测试渔业数据和季前预报。来自信息集II,III和IV的预测的偏差要小于来自信息集I的预测。但是,就预测间隔而言,来自信息集II的预测是最佳的,因为来自信息集II的预测的后验密度区域最高为95%最经常涉及实际回报。

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