Hanski's incidence function model is one of the most widely used metapopulation models in ecology. It models the presence/absence of a species at spatially distinct habitat patches as a discrete-time Markov chain whose transition probabilities are determined by the physical landscape. In this analysis, the limiting behaviour of the model is studied as the number of patches increases and the size of the patches decreases. Two different limiting cases are identified depending on whether or not the metapopulation is initially near extinction. Basic properties of the limiting models are derived
The term 'metapopulation' is used to describe individuals of a species living as a group of local po...
A discrete-time stochastic map is used to model metapopula-ions under demographic and extinction-col...
peer reviewedPopulation viability analysis (PVA) and metapopulation theory are valuable tools to mod...
We study a variant of Hanski’s incidence function model that allows habitat patch characteristics to...
In this paper, we study the relationship between certain stochastic and deterministic versions of Ha...
The term `metapopulation' is used to describe a population of individuals that live as a group of lo...
Analytically tractable metapopulation models usually assume that every patch is identical, which lim...
Many species exist as a collection of local populations occupying spatially distinct habitat patches...
ABSTRACT. In this paper, we study the relationship between certain stochastic and deterministic vers...
A simple discrete generation Markov metapopulation model is formulated for studying the persistence ...
We define the minimum viable metapopulation (MVM) size as the minimum number of interacting local po...
We consider a Markovian model proposed by Gyllenberg and Silvestrov for studying the behaviour of a ...
A stochastic metapopulation model accounting for habitat dynamics is presented. This is the stochast...
A generalization of the well-known Levins ’ model of metapopulations is studied. The generalization ...
From a theoretical viewpoint, nature management basically has two options to prolong metapopulation ...
The term 'metapopulation' is used to describe individuals of a species living as a group of local po...
A discrete-time stochastic map is used to model metapopula-ions under demographic and extinction-col...
peer reviewedPopulation viability analysis (PVA) and metapopulation theory are valuable tools to mod...
We study a variant of Hanski’s incidence function model that allows habitat patch characteristics to...
In this paper, we study the relationship between certain stochastic and deterministic versions of Ha...
The term `metapopulation' is used to describe a population of individuals that live as a group of lo...
Analytically tractable metapopulation models usually assume that every patch is identical, which lim...
Many species exist as a collection of local populations occupying spatially distinct habitat patches...
ABSTRACT. In this paper, we study the relationship between certain stochastic and deterministic vers...
A simple discrete generation Markov metapopulation model is formulated for studying the persistence ...
We define the minimum viable metapopulation (MVM) size as the minimum number of interacting local po...
We consider a Markovian model proposed by Gyllenberg and Silvestrov for studying the behaviour of a ...
A stochastic metapopulation model accounting for habitat dynamics is presented. This is the stochast...
A generalization of the well-known Levins ’ model of metapopulations is studied. The generalization ...
From a theoretical viewpoint, nature management basically has two options to prolong metapopulation ...
The term 'metapopulation' is used to describe individuals of a species living as a group of local po...
A discrete-time stochastic map is used to model metapopula-ions under demographic and extinction-col...
peer reviewedPopulation viability analysis (PVA) and metapopulation theory are valuable tools to mod...