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A Cellular Automaton Model for Two Competitive Populations with Allee Effect and Overcrowding Effect

机译:具有Allee效应和拥挤效应的两个竞争群体的元胞自动机模型。

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Cellular automata (CA) have shown to be a valuable approach in ecological modeling, in particular when dealing with local interactions between species and their environment. In CA model, a global spatial pattern emerges through the evolution of interaction at a local scale. A cellular automata model for two competitive populations with overcrowding effect and Allee effect in a patchy environment has been developed. Having discussed the influence of the two effects on spatial pattern and dynamical complexity of two competitors, five primary results are given. First, overcrowding effect can produce the cricoids waves in space and chaos in time as well as single population model. And suitable increasing the colonization parameter of population produced the wave may shorten period of the spatial wave availably, also can vary its shape and is conducive to self-organization of system; Second, overcrowding effect of a competitor not only change complexity of two competitors but also influence their persistence in competitive system. But when its intensity exceeds some threshold, the complexity of two populations disappears suddenly and system will become stable. Third, the period of the wave caused by the overcrowding effect of the superior competitor is longer than the period of the wave caused by the overcrowding effect of the inferior. Fourth, Allee effect may not vary complexity of two populations until its intensity exceeds some threshold. In addition, extinction or invasion of some competitor may affect the dynamical complexity of original system significantly.
机译:细胞自动机(CA)已被证明是生态建模中的一种有价值的方法,尤其是在处理物种与其环境之间的局部相互作用时。在CA模型中,全局空间格局是通过局部规模的交互作用演变而出现的。已经建立了一个在两个环境中具有拥挤效应和Allee效应的两个竞争群体的细胞自动机模型。讨论了两种效应对两个竞争者的空间格局和动力学复杂性的影响后,给出了五个主要结果。首先,拥挤效应可以在时间和空间上产生环回波,并产生单种群模型。而适当增加产生波的种群的定殖参数可以有效地缩短空间波的周期,也可以改变其形状,有利于系统的自组织;其次,竞争者的过度拥挤效应不仅改变了两个竞争者的复杂性,而且影响了他们在竞争体系中的持久性。但是当强度超过某个阈值时,两个种群的复杂性突然消失,系统将变得稳定。第三,上级竞争者的过度拥挤造成的波浪周期要长于下级竞争者的过度拥挤造成的波浪周期。第四,Allee效应可能不会改变两个种群的复杂性,直到其强度超过某个阈值。此外,某些竞争对手的灭绝或入侵可能会极大地影响原始系统的动力学复杂性。

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