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AI 根据所提供的论文材料归类:摘要研究资源管理中的一般多准则贝叶斯决策,未给出对应所列计量经济学细分方向的直接内容。

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关注这篇论文的作者
Geof H. Givens

多准则决策合并:原住民捕鲸管理程序的竞争性开发

研究问题
面对种群风险、捕获需求满足和种群恢复等冲突目标,如何利用大量模拟表现,将候选捕鲸管理程序合成为新程序?
方法与思路
作者采用构造式多准则决策方法,合并竞争程序以形成可容许的贝叶斯规则,并用于单一程序的性能调节。
材料陈述的贡献
摘要称,方法旨在形成新候选而非自动选出赢家;所示例子中新程序优于既有候选,并可减少密集调参模拟搜索。
阅读关注点
核对损失与准则的定义、先验及可容许性条件、合并程序的构造方式,以及模拟情景覆盖范围与性能权衡。
阅读边界
仅据稿件版本未注明的 OpenAlex 摘要。例子中的优势不等于所有情景下占优,具体损失、保证条件和外推范围未说明。

原文摘要

International Whaling Commission management of aboriginal subsistence whaling will eventually use an aboriginal whaling management procedure (AWMP) chosen from a collection of candidate procedures after grueling simulation testing. An AWMP is a fully automatic algorithm designed to operate on the results of an assessment (i.e., a statistical estimation problem relying on sparse series of whale abundance data) to produce a catch limit in each year of real or simulated management. An AWMP should, as much as possible, meet the conflicting objectives of low population risk, high satisfaction of needed catch, and high rate of population recovery. The choice of the best procedure falls naturally in the multicriterion decision making framework, because one of several candidates must be chosen on the basis of high-dimensional simulated performance summaries over a wide range of assumptions about whales and whaling. However, standard multicriterion decision making methods are impractical and unsatisfying for this problem. A method is developed to merge competing procedures into a new procedure that is an admissible Bayes rule. The approach is constructive rather than selective, meaning that it is not intended to produce an automatic winner, but rather a promising new candidate. This merging approach allows the best performance aspects of competing procedures to be combined. Ideally, and in examples shown, the newly constructed procedure outperforms all previous candidates. The approach also permits tuning of a single procedure to enhance performance or to more closely reflect design goals, without a simulation-intensive search over the tuning parameter space. These methods are generalizable to a larger class of decision problems.

笔记与分组
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