The control of emigration and its consequences for the survival of populations
Authored by Hans Joachim Poethke, Thomas Hovestadt
Date Published: 2006
DOI: 10.1016/j.ecolmodel.2005.03.023
Sponsors:
European Union
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Mathematical description
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Abstract
Dispersal is the key process enhancing the long-term persistence of
metapopulations in heterogeneous and dynamic landscapes. However, any
individual emigrating from a occupied patch also increases the risk of
local population extinction. The consequences of this increase for
metapopulation persistence likely depend on the control of emigration.
In this paper, we present results of individual-based simulations to
compare the consequences of density-independent (DIE) and
density-dependent (DDE) emigration on the extinction risk of local
populations and a two-patch metapopulation. (1) For completely isolated
patches extinction risk increases linearly with realised emigration
rates in the DEE scenario. (2) For the DDE scenario extinction risk is
nearly insensitive to emigration as longs as emigration probabilities
remain below approximate to 0.2. Survival chances are up to half an
order of magnitude larger than for populations with DIE. (3) For low
dispersal mortality both modes of emigration increase survival of a
metapopulation by ca. one order of magnitude. (4) For high dispersal
mortality only DDE can improve the global survival chances of the
metapopulation. (5) With DDE individuals are only removed from a
population at high population density and the risk of extinction due to
demographic stochasticity is thus much smaller compared to the DIE
scenario. With density-dependent emigration prospects of metapopulations
survival may thus be much higher compared to a system with
density-independent emigration. Consequently, the knowledge about the
factors driving emigration may significantly affect our conclusions
concerning the conservation status of species. (c) 2005 Elsevier B.V.
All rights reserved.
Tags
Migration
Evolution
Density-dependent dispersal
Extinction
Environmental stochasticity
Habitat persistence
Finite metapopulation models
Stochastic
local dynamics
Demographic parameters
Patch-size