矩阵人口模型简介

Y. Vindenes, Christie Le Coeur, H. Caswell
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引用次数: 2

摘要

矩阵种群模型(Matrix population models, MPMs)目前被广泛应用于从生态学和进化生物学的基础研究到保护生物学、管理学和流行病学的应用问题等领域。在MPMs中,个体被划分为离散的阶段,模型在离散的时间步长上预测种群。对于这些模型,无论是线性确定性的情况,还是更复杂的动力学,包括随机性和密度依赖性,都有丰富的分析理论。本章提供了对mpm的不全面的介绍,以及关于渐近动力学、生活史参数、长期增长率对投影矩阵元素和潜在参数的敏感性和弹性的一些基本结果。我们假设读者熟悉基本的矩阵计算。通过使用具有不同人口结构类型的例子,我们演示了一般阶段结构模型如何应用于每种情况。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Introduction to matrix population models
Matrix population models (MPMs) are currently used in a range of fields, from basic research in ecology and evolutionary biology, to applied questions in conservation biology, management, and epidemiology. In MPMs individuals are classified into discrete stages, and the model projects the population over discrete time-steps. A rich analytical theory is available for these models, for both the linear deterministic case and for more complex dynamics including stochasticity and density dependence. This chapter provides a non comprehensive introduction to MPMs and some basic results on asymptotic dynamics, life history parameters, and sensitivities and elasticities of the long-term growth rate to projection matrix elements and to underlying parameters. We assume that readers are familiar with basic matrix calculations. Using examples with different kinds of demographic structure, we demonstrate how the general stage-structured model can be applied to each case.
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