干扰时间对Holling II型竞争反应的竞争模型。

IF 1.8 4区 数学 Q3 ECOLOGY
Hamlet Castillo-Alvino, Marcos Marvá
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引用次数: 6

摘要

在《自然》中,物种共存比经典竞争模型预测的要频繁得多,因此科学家们寻找解释这种共存的机制。我们重新审视经典的竞争模型,假设个体在其他物种的竞争个体中投入时间。这一假设以Holling II型术语的形式扩展了经典竞争模型(成为本文模型的一个特例),我们称之为对干扰时间的竞争反应。由此产生的模型扩展了经典模型所允许的结果:(i)扩大了允许共存情景的参数值范围;(ii)显示了经典模型所不允许的动态情景:即有利于i的双稳定条件共存(物种共存或物种i获胜)或三稳定条件共存(物种共存或其中任何一个灭绝),由于优先效应在两种情况下都被排除在外。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
The competition model with Holling type II competitive response to interfering time.

In Nature, species coexistence is much more frequent than what the classical competition model predicts, so that scientists look for mechanisms that explain such a coexistence. We revisit the classical competition model assuming that individuals invest time in competing individuals of the other species. This assumption extends the classical competition model (that becomes a particular case of the model presented) under the form of a Holling type II term, that we call competitive response to interfering time. The resulting model expands the outcomes allowed by the classical model by (i) enlarging the range of parameter values that allow coexistence scenarios and (ii) displaying dynamical scenarios not allowed by the classical model: namely, bi-stable conditional coexistence in favour of i (either species coexist or species i wins) or tri-stable conditional coexistence (either species coexist or any of them goes extinct), being exclusion in both cases due to priority effects.

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来源期刊
Journal of Biological Dynamics
Journal of Biological Dynamics ECOLOGY-MATHEMATICAL & COMPUTATIONAL BIOLOGY
CiteScore
4.90
自引率
3.60%
发文量
28
审稿时长
33 weeks
期刊介绍: Journal of Biological Dynamics, an open access journal, publishes state of the art papers dealing with the analysis of dynamic models that arise from biological processes. The Journal focuses on dynamic phenomena at scales ranging from the level of individual organisms to that of populations, communities, and ecosystems in the fields of ecology and evolutionary biology, population dynamics, epidemiology, immunology, neuroscience, environmental science, and animal behavior. Papers in other areas are acceptable at the editors’ discretion. In addition to papers that analyze original mathematical models and develop new theories and analytic methods, the Journal welcomes papers that connect mathematical modeling and analysis to experimental and observational data. The Journal also publishes short notes, expository and review articles, book reviews and a section on open problems.
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