扩散和平流对洛特卡伏特拉竞争系统动力学的影响

IF 1.8 3区 数学 Q1 MATHEMATICS, APPLIED
Xiao Yan , Hua Nie
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引用次数: 0

摘要

本研究侧重于双物种竞争-扩散-平流系统,其中两个物种可能具有不同的种群动态。利用扩散率和平流率这两个变化参数,我们对该系统的动态进行了清晰的分类。结果发现,在生长能力和扩散策略驱动的入侵与共存机制之间存在一种权衡。较强的生长能力和较慢的平流速度更有利于物种的成功入侵。平衡的生长和平流有利于物种共存。此外,生长弱、平流慢的物种可以与生长强、平流适中的竞争对手共存。这些结果表明,扩散策略和生长能力对决定动态很重要。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
The effects of diffusion and advection on the dynamics of a Lotka–Volterra competition system

This study focuses on a two-species competition-diffusion-advection system, in which two species may have different population dynamics. Using the diffusion rate and advection rate as two varying parameters, we establish a clear classification of the dynamics of this system. It turns out that there is a tradeoff between growth capacity and dispersal strategy driven invasion and coexistence mechanisms. Stronger growth and slower advection are more conducive to the successful invasion of species. Balanced growth and advection are favorable for species coexistence. In addition, species with weak growth and slow advection can coexist with competitive opponents with strong growth and moderate advection. These results show that dispersal strategies and growth capacities are important for determining dynamics.

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来源期刊
CiteScore
3.80
自引率
5.00%
发文量
176
审稿时长
59 days
期刊介绍: Nonlinear Analysis: Real World Applications welcomes all research articles of the highest quality with special emphasis on applying techniques of nonlinear analysis to model and to treat nonlinear phenomena with which nature confronts us. Coverage of applications includes any branch of science and technology such as solid and fluid mechanics, material science, mathematical biology and chemistry, control theory, and inverse problems. The aim of Nonlinear Analysis: Real World Applications is to publish articles which are predominantly devoted to employing methods and techniques from analysis, including partial differential equations, functional analysis, dynamical systems and evolution equations, calculus of variations, and bifurcations theory.
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