重新审视渔业可持续性目标

IF 4.6 Q2 MATERIALS SCIENCE, BIOMATERIALS
Vincent Cattoni, Leah F. South, David J. Warne, Carl Boettiger, Bhavya Thakran, Matthew H. Holden
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引用次数: 0

摘要

依赖密度的种群动态模型对世界上许多最重要的采伐政策都有很大影响。几乎所有经典模型(如贝佛顿-霍尔特和里克尔模型)都建议管理者将种群数量维持在承载能力的40-50%左右,以最大限度地实现可持续捕捞,无论物种的种群增长率如何。这些见解是大多数渔业可持续性目标和生物量参考点的基本逻辑。然而,一个不太常用的简单模型--曲棍球模型--却提出了截然不同的建议。我们的研究表明,在该模型中,维持的最佳种群数量占承载能力的比例是种群增长率的 1 倍。与其他模型相比,如果所有模型都使用相同的增长率和承载力值,那么对于生长缓慢的物种来说,这将导致更为保守的最佳采伐政策。然而,参数通常不是固定的,而是在模型拟合后估算出来的。如果 "曲棍球棒 "模型得出的承载力估计值低于其他模型,那么 "曲棍球棒 "政策在实践中可能会产生较低的绝对种群数量目标。因此,为了更好地了解实际渔业中可能推荐的种群数量目标,我们将 Hockey-Stick、Ricker 和 Beverton-Holt 模型与 RAM 种群评估数据库中 284 个捕捞物种的种群时间序列数据进行了拟合。我们发现,Hockey-Stick 模型建议的渔业种群数量通常高于所有其他模型(69-81% 的数据集)。此外,在 77% 的数据集中,Hockey-Stick 模型建议的最佳种群目标甚至高于承载能力的 60%(这是一个广泛使用的目标,被认为是保守的)。然而,模型拟合存在相当大的不确定性。虽然贝弗顿-霍尔特模型对几个数据集的拟合效果最好,但曲棍球-棍球模型也经常有类似的拟合效果。一般来说,最佳拟合模型很少得到压倒性的支持(只有不到 5% 的数据集的模型概率大于 95%)。通过计算实验,用所有三种模型模拟时间序列数据,结果发现,贝弗顿-霍尔特模型即使不是真正的模型,也往往拟合得最好,这表明渔业数据可能太小和太嘈杂,无法解决密度依赖性增长函数形式的不确定性。因此,可能需要重新审视可持续性目标,特别是对生长缓慢的物种。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Revisiting Fishery Sustainability Targets

Revisiting Fishery Sustainability Targets

Density-dependent population dynamic models strongly influence many of the world’s most important harvest policies. Nearly all classic models (e.g. Beverton-Holt and Ricker) recommend that managers maintain a population size of roughly 40–50 percent of carrying capacity to maximize sustainable harvest, no matter the species’ population growth rate. Such insights are the foundational logic behind most sustainability targets and biomass reference points for fisheries. However, a simple, less-commonly used model, called the Hockey-Stick model, yields very different recommendations. We show that the optimal population size to maintain in this model, as a proportion of carrying capacity, is one over the population growth rate. This leads to more conservative optimal harvest policies for slow-growing species, compared to other models, if all models use the same growth rate and carrying capacity values. However, parameters typically are not fixed; they are estimated after model-fitting. If the Hockey-Stick model leads to lower estimates of carrying capacity than other models, then the Hockey-Stick policy could yield lower absolute population size targets in practice. Therefore, to better understand the population size targets that may be recommended across real fisheries, we fit the Hockey-Stick, Ricker and Beverton-Holt models to population time series data across 284 fished species from the RAM Stock Assessment database. We found that the Hockey-Stick model usually recommended fisheries maintain population sizes higher than all other models (in 69–81% of the data sets). Furthermore, in 77% of the datasets, the Hockey-Stick model recommended an optimal population target even higher than 60% of carrying capacity (a widely used target, thought to be conservative). However, there was considerable uncertainty in the model fitting. While Beverton-Holt fit several of the data sets best, Hockey-Stick also frequently fit similarly well. In general, the best-fitting model rarely had overwhelming support (a model probability of greater than 95% was achieved in less than five percent of the datasets). A computational experiment, where time series data were simulated from all three models, revealed that Beverton-Holt often fit best even when it was not the true model, suggesting that fisheries data are likely too small and too noisy to resolve uncertainties in the functional forms of density-dependent growth. Therefore, sustainability targets may warrant revisiting, especially for slow-growing species.

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来源期刊
ACS Applied Bio Materials
ACS Applied Bio Materials Chemistry-Chemistry (all)
CiteScore
9.40
自引率
2.10%
发文量
464
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