Abstract

1. Synchronous fluctuations of geographically separated populations are in general explained by the Moran effect, i.e. a common influence on the local population dynamics of environmental variables that are correlated in space. Empirical support for such a Moran effect has been difficult to provide, mainly due to problems separating out effects of local population dynamics, demographic stochasticity and dispersal that also influence the spatial scaling of population processes. Here we generalize the Moran effect by decomposing the spatial autocorrelation function for fluctuations in the size of great tit Parus major and blue tit Cyanistes caeruleus populations into components due to spatial correlations in the environmental noise, local differences in the strength of density regulation and the effects of demographic stochasticity. 2. Differences between localities in the strength of density dependence and nonlinearity in the density regulation had a small effect on population synchrony, whereas demographic stochasticity reduced the effects of the spatial correlation in environmental noise on the spatial correlations in population size by 21.7% and 23.3% in the great tit and blue tit, respectively. 3. Different environmental variables, such as beech mast and climate, induce a common environmental forcing on the dynamics of central European great and blue tit populations. This generates synchronous fluctuations in the size of populations located several hundred kilometres apart. 4. Although these environmental variables were autocorrelated over large areas, their contribution to the spatial synchrony in the population fluctuations differed, dependent on the spatial scaling of their effects on the local population dynamics. We also demonstrate that this effect can lead to the paradoxical result that a common environmental variable can induce spatial desynchronization of the population fluctuations. 5. This demonstrates that a proper understanding of the ecological consequences of environmental changes, especially those that occur simultaneously over large areas, will require information about the spatial scaling of their effects on local population dynamics.

Highlights

  • Synchronous fluctuation in the size of populations that are widely separated in space is a striking biological phenomenon that has been documented in a wide range of taxa (Ranta, Kaitala & Lindström 1998; Bjørnstad, Ims & Lambin 1999; Koenig 1999; Liebhold, Koenig & Bjørnstad 2004)

  • These environmental variables were autocorrelated over large areas, their contribution to the spatial synchrony in the population fluctuations differed, dependent on the spatial scaling of their effects on the local population dynamics

  • Spatial correlations in ecological variables caused by, for instance, similar climates, were intially suggested to be synchronizing agents for the fluctuations in size of spatially segregated populations. This led Moran, more than 50 years ago (1953), to develop one of the few quantitative predictions in population ecology. He predicted that if population synchrony is caused by correlation in an environmental variable, this should result in an autocorrelation in population fluctuations equal to the autocorrelation in environmental noise, assuming the same linear density regulation on a logarithmic scale in all populations

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Summary

Introduction

Synchronous fluctuation in the size of populations that are widely separated in space is a striking biological phenomenon that has been documented in a wide range of taxa (Ranta, Kaitala & Lindström 1998; Bjørnstad, Ims & Lambin 1999; Koenig 1999; Liebhold, Koenig & Bjørnstad 2004). Spatial correlations in ecological variables caused by, for instance, similar climates, were intially suggested to be synchronizing agents for the fluctuations in size of spatially segregated populations This led Moran, more than 50 years ago (1953), to develop one of the few quantitative predictions in population ecology. He predicted that if population synchrony is caused by correlation in an environmental variable, this should result in an autocorrelation in population fluctuations equal to the autocorrelation in environmental noise, assuming the same linear density regulation on a logarithmic scale in all populations. According to this Moran effect, the correlation in the fluctuations between two geographically separated populations will always be the same, irrespective of initial population sizes (Royama 1992)

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