title: Why spacing behavior does not stabilize density in cyclic populations of microtine rodents.
abstract: There are several published hypotheses that consider spacing behavior to be a significant factor causing the multiannual density fluctuations characteristic of some microtine rodent populations. Recent modeling efforts have concluded, however, that spacing behavior should have a stabilizing rather than a destabilizing effect on population dynamics. Why doesn't spacing behavior stabilize these cyclic populations? We argue that while spacing behavior does have a stabilizing influence on population dynamics by limiting the number of breeding individuals, reproduction continues and population size is not limited in an asymptotic manner. Rather, microtine social organization produces demographic changes within a population that allow density cycles to occur under certain conditions. Using a simulation model, we demonstrate that in a strongly seasonal environment populations with low density dependence in reproduction will cycle whereas populations with high density dependence in reproduction will have relatively stable densities. Given such complicating factors as the "annual species" nature of microtine rodents, occasionally intense predation, and the tendency for territoriality to break down during the non-breeding season, individuals with low density dependence in reproduction will always be able to invade and eventually dominate populations with high density dependence in reproduction, regardless of the resulting destabilization of population dynamics.
authors.affiliation: Department of Biology, University of New Mexico, 87131, Albuquerque, NM, USA.
authors.forename: Edward J
authors.initials: EJ
authors.lastname: Heske
authors.affiliation: Department of Biology, Division of Zoology, University of Oslo, Blindern, P.O. Box 1050, 0316, Oslo 3, Norway.
authors.forename: Søren
authors.initials: S
authors.lastname: Bondrup-Nielsen
keywords: Density dependence; Intraspecific competition; Microtus; Spacing behavior; Vole cycles