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具有密度依赖生存概率的莱斯利矩阵模型中的四周期性

Four-Periodicity in Leslie Matrix Models with Density Dependent Survival Probabilities.

作者信息

Wikan A

机构信息

Harstad College, Harstad, 9400, Norway

出版信息

Theor Popul Biol. 1998 Apr;53(2):85-97. doi: 10.1006/tpbi.1997.1344.

Abstract

Leslie matrix models with a wide range of density dependent survival probability functions pi are studied. It is shown that for all pi which lead to nonstationary behavior, the instability is introduced through a supercritical Hopf bifurcation and further, that the dynamics in the unstable parameter regions in most cases has a strong resemblance of 4-cycles, either exact or approximate. Even in the chaotic regime a qualitative character of 4-cycles is preserved. Copyright 1998 Academic Press.

摘要

研究了具有广泛密度依赖生存概率函数pi的莱斯利矩阵模型。结果表明,对于所有导致非平稳行为的pi,不稳定性是通过超临界霍普夫分岔引入的,而且,在大多数情况下,不稳定参数区域中的动力学与4周期具有很强的相似性,无论是精确的还是近似的。即使在混沌区域,4周期的定性特征也得以保留。版权所有1998年学术出版社。

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