title: Long-Distance Rescue and Slow Extinction Dynamics Govern Multiscale Metapopulations.
abstract: Rare long-distance dispersal is known to be critical for species dynamics, but how the interplay between short- and long-distance colonization influences regional persistence in a fragmented habitat remains poorly understood. We propose a metapopulation model that combines local colonization within habitat islands and long-distance colonization between islands. We study how regional occupancy dynamics are affected by the multiscale colonization process. We find that the island size distribution (ISD) is a key driver of the long-term occupancy dynamics. When the ISD is heterogeneous-that is, when the size of islands is variable-we show that extinction dynamics become very slow. We demonstrate that this behavior is unrelated to the well-known extinction debt near the critical extinction threshold. Hence, this finding questions the equivalence between extinction debt and critical transitions in the context of metapopulation collapse. Furthermore, we show that long-distance colonization can rescue small islands from extinction and sustain a steady regional occupancy. These results provide novel theoretical and practical insights into extinction dynamics and persistence in fragmented habitats and are thus relevant for the design of conservation strategies.
authors.affiliation: Université Montpellier, Unité Mixte de Recherche (UMR) botAnique et bioinforMatique de l'Architecture des Plantes (AMAP), Boulevard de la Lironde, TA A-51/PS2, 34398 Montpellier cedex 5, France.
authors.forename: Géraldine
authors.initials: G
authors.lastname: Huth
authors.forename: Bart
authors.initials: B
authors.lastname: Haegeman
authors.forename: Estelle
authors.initials: E
authors.lastname: Pitard
authors.forename: François
authors.initials: F
authors.lastname: Munoz
mesh_terms: D063147:Animal Distribution; D017753:Ecosystem; D053476:Extinction, Biological; D062312:Islands; D008962:Models, Theoretical; D063148:Plant Dispersal; D011157:Population Dynamics