title: Local disturbance cycles and the maintenance of heterogeneity across scales in marine metapopulations.
abstract: In marine systems, the occurrence and implications of disturbance-recovery cycles have been revealed at the landscape level, but only in demographically open or closed systems where landscape-level dynamics are assumed to have no feedback effect on regional dynamics. We present a mussel metapopulation model to elucidate the role of landscape-level disturbance cycles for regional response of mussel populations to onshore productivity and larval transport. Landscape dynamics are generated through spatially explicit rules, and each landscape is connected to its neighbor through unidirectional larval dispersal. The role of landscape disturbance cycles in the regional system behavior is elucidated (1) in demographically open vs. demographically coupled systems, in relation to (2) onshore reproductive output and (3) the temporal scale of landscape disturbance dynamics. By controlling for spatial structure at the landscape and metapopulation levels, we first demonstrate the interaction between landscape and oceanographic connectivity. The temporal scale of disturbance cycles, as controlled by mussel colonization rate, plays a critical role in the regional behavior of the system. Indeed, fast disturbance cycles are responsible for regional synchrony in relation to onshore reproductive output. Slow disturbance cycles, however, lead to increased robustness to changes in productivity and to demographic coupling. These testable predictions indicate that the occurrence and temporal scale of local disturbance-recovery dynamics can drive large-scale variability in demographically open systems, and the response of metapopulations to changes in nearshore productivity.
authors.affiliation: Department of Biology, McGill University, 1205 Doctor Penfield, Montréal, Quebec H3A 1B1, Canada.
authors.forename: Tarik C
authors.initials: TC
authors.lastname: Gouhier
authors.forename: Frédéric
authors.initials: F
authors.lastname: Guichard
mesh_terms: D000818:Animals; D049872:Bivalvia / Q000502:physiology*; D003198:Computer Simulation; D003710:Demography; D017753:Ecosystem; D005298:Fertility / Q000502:physiology; D007814:Larva / Q000502:physiology; D008386:Marine Biology; D008962:Models, Theoretical; D009792:Oceans and Seas; D011157:Population Dynamics; D013997:Time Factors