| Literature DB >> 26989615 |
Pierrick Blanchard1, Christine Lauzeral1, Simon Chamaillé-Jammes2, Nigel G Yoccoz3, Dominique Pontier4.
Abstract
Although proximity to cover has been routinely considered as an explanatory variable in studies investigating prey behavioral adjustments to predation pressure, the way it shapes risk perception still remains equivocal. This paradox arises from both the ambivalent nature of cover as potentially both obstructive and protective, making its impact on risk perception complex and context-dependent, and from the choice of the proxy used to measure proximity to cover in the field, which leads to an incomplete picture of the landscape of fear experienced by the prey. Here, we study a simple predator-prey-habitat system, i.e., rabbits Oryctolagus cuniculus facing feral cat Felis catus predation on Kerguelen archipelago. We assess how cover shapes risk perception in prey and develop an easily implementable field method to improve the estimation of proximity to cover. In contrast to protocols considering the "distance to nearest cover", we focus on the overall "area to cover". We show that fine-scale habitat use by rabbits is clearly related to our measure, in accordance with our hypothesis of higher risk in patches with smaller area to cover in this predator-prey-habitat system. In contrast, classical measures of proximity to cover are not retained in the best predictive models of habitat use. The use of this new approach, together with a more in-depth consideration of contrasting properties of cover, could help to better understand the role of this complex yet decisive parameter for predator-prey ecology.Entities:
Keywords: Behavioral ecology; Field method; Habitat use; Landscape of fear; Obstructive cover; Predator-prey system; Prey foraging tactics; Protective cover; Risk perception
Year: 2016 PMID: 26989615 PMCID: PMC4793317 DOI: 10.7717/peerj.1769
Source DB: PubMed Journal: PeerJ ISSN: 2167-8359 Impact factor: 2.984
Figure 1The different potential cases for the position of edges of cover objects in relation to a circle around the patch and the corresponding formulas for the calculation of the area (“A” in (B)) between the center of the patch and the cover object or the circle.
The unobstructed area is calculated by summing all these areas (see also File S2). Cases numbered (1) to (4) in (A) refer to the same numbers in (B). Dark grey areas in (B) refer to subcases illustrated in (A); light grey is used for alternative subcases. Inequalities in (B) are not strict: for limiting cases, the different corresponding formulas lead to the same results. All the angles are counterclockwise. R is the radius of the circle. d, α, β1 and β2 are defined in (C). We defined r1 ≤ r2. The only required field measurements are r1, r2 and θ.
Figure 2Pellet total dry weight (indexed by grey levels shown on the right y-axis) measured in the studied patches (dots) according to their spatial position (left y-axis and x-axis).
Figure 3The positive relationship between the log(pellet total dry weight (g) + 1) and the unobstructed area (m2) computed for a circle with a 25 m radius.
Figure 4Squared coefficients of determination between the observed and the fitted values for models built with values of unobstructed areas calculated for circles of radiuses (R in Fig. 1, in m) ranging from 1 to 150 m and plotted on x axis.
The biologically relevant distance ranges between 19 and 32 m, in line with our field observations of cat hunting bouts.