基于Logistic-CA和微分方程的水葫芦自由生长和扩散

Zibo Zhou, Jie Li, Yan Wang, Jing Qiu, Xuecong Zhang, Can Zu, Meijia Guo
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引用次数: 1

摘要

本文主要研究水葫芦的生长、扩散及防治。首先,建立Logistic增长模型。选取氮、磷浓度、温度和光照作为影响因素,模拟水葫芦的密度生长曲线。结果表明,水葫芦的密度在90天后达到环境承载力,并趋于稳定。然后,以某地区为例,将水葫芦视为一个细胞,建立logistic-ca模型,模拟水葫芦的扩散过程。最后,利用微分方程建立水葫芦时空扩散模型,研究雨下水葫芦浓度随空间位置的变化。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Free Growth and Diffusion of Water Hyacinth Based on Logistic-CA and Differential Equations
This paper mainly studies the growth, diffusion and prevention of water hyacinth. First, the Logistic growth model was established. Nitrogen and phosphorus concentration, temperature and light were selected as the influencing factors to simulate the density growth curve of water hyacinth. It was found that the density of water hyacinth reached the environmental bearing capacity and became stable after 90 days. After that, we took a region as an example, regarded the water hyacinth as a cell, and established a logistic-ca model to simulate the diffusion process of water hyacinth. Finally, the spatial and temporal diffusion model of water hyacinth is established by using the differential equation to study the change of the concentration of water hyacinth under the rain with the spatial position.
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