收获种群环境中连接位点的影响

IF 2.6 4区 数学 Q2 MATHEMATICAL & COMPUTATIONAL BIOLOGY
R. Bravo de la Parra, J. Poggiale, P. Auger
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引用次数: 0

摘要

这项工作提出了一个多站点环境中收获种群的模型。在局部上,它具有Gordon-Scheefer模型的形状。在渔业的情况下,这个模型使种群和捕捞努力达到平衡,从而使单位时间的产量达到平衡。考虑到渔业管理可以影响捕捞成本,产量作为成本的函数进行了优化。这项工作的目的是比较两种极端情况下获得的最大产量:未连接的地点和种群和捕鱼努力快速移动的连接地点。该模型的分析,首先是在有两个位点的环境中,然后是在有任意数量位点的环境下,可以从产量的角度建立两种情况中的一种更有利的条件。通过这种方式,提出了两个比较案例的管理应指向哪一个。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
The effect of connecting sites in the environment of a harvested population
This work presents a model of a harvested population in a multisite environment. Locally it has the shape of the Gordon-Schaefer model. This model gives rise, placing us in the case of a fishery, to an equilibrium of the stock and the fishing effort and, therefore, of the yield that is obtained per unit of time. Considering that the management of the fishery can act on the fishing costs, the yield is optimized as a function of the cost. The objective of the work is to compare the maximum obtained yield in two extreme cases: unconnected sites and connected sites with rapid movements of both the stock and the fishing effort. The analysis of the model, first in an environment with two sites and later with any number of them, makes it possible to establish the conditions for one of the two cases to be more favorable from the point of view of the yield. In this way, it is proposed towards which of the two compared cases management should be directed.
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来源期刊
Mathematical Modelling of Natural Phenomena
Mathematical Modelling of Natural Phenomena MATHEMATICAL & COMPUTATIONAL BIOLOGY-MATHEMATICS, INTERDISCIPLINARY APPLICATIONS
CiteScore
5.20
自引率
0.00%
发文量
46
审稿时长
6-12 weeks
期刊介绍: The Mathematical Modelling of Natural Phenomena (MMNP) is an international research journal, which publishes top-level original and review papers, short communications and proceedings on mathematical modelling in biology, medicine, chemistry, physics, and other areas. The scope of the journal is devoted to mathematical modelling with sufficiently advanced model, and the works studying mainly the existence and stability of stationary points of ODE systems are not considered. The scope of the journal also includes applied mathematics and mathematical analysis in the context of its applications to the real world problems. The journal is essentially functioning on the basis of topical issues representing active areas of research. Each topical issue has its own editorial board. The authors are invited to submit papers to the announced issues or to suggest new issues. Journal publishes research articles and reviews within the whole field of mathematical modelling, and it will continue to provide information on the latest trends and developments in this ever-expanding subject.
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