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A multi-scale analysis of habitat selection in peripheral populations of the endangered Dupont’s Lark Chersophilus duponti

Published online by Cambridge University Press:  17 October 2016

CRISTIAN PÉREZ-GRANADOS*
Affiliation:
Multidisciplinary Institute for Environmental Studies “Ramón Margalef”, Universidad de Alicante, PO Box 99, 03080. Alicante, Spain.
GERMÁN M. LÓPEZ-IBORRA
Affiliation:
Multidisciplinary Institute for Environmental Studies “Ramón Margalef”, Universidad de Alicante, PO Box 99, 03080. Alicante, Spain. Department of Ecology /IMEM “Ramón Margalef”, PO Box 99, Universidad de Alicante, 03080. Alicante, Spain .
JAVIER SEOANE
Affiliation:
Terrestrial Ecology Group, Department of Ecology, Universidad Autónoma de Madrid. C/Darwin, 2, 28049, Madrid, Spain.
*
*Author for correspondence; e-mail: cristian.perez@ua.es
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Summary

Habitat selection of endangered species in peripheral populations must be considered when designing effective conservation plans, as these populations tend to occupy atypical habitats where species-environment relationships are not well understood. We examined patterns of habitat use in peripheral populations of the endangered Dupont’s Lark Chersophilus duplonti using a multi-scale approach and assessed the spatiotemporal transferability of these models to test for their generality. Our results show that at microhabitat (circles of 50-m diameter used by the species versus random points) and macrohabitat (occupied/unoccupied squares of 1 ha) scales the species selected flat and non-forested areas, but at the microhabitat scale the cover of small shrubs was also important. Models developed at patch scale (occupied /unoccupied sites) identified only site size as an important predictor of species occurrence. Habitat models transferred successfully among sites and years, which suggests that these models and our recommendations may be extrapolated over a larger geographic area. A multi-scale approach was used for identifying conservation requirements at different spatial scales. At the patch scale our models confirm it is a priority to maintain or enlarge the extent of habitat patches to ensure the viability of the studied metapopulation. At the macrohabitat scale our results suggest that reducing tree density in low slope areas would be the most effective management action. At the microhabitat scale, encouraging the presence of small and medium-sized shrubs, by clearing certain scrubs (e.g. large brooms Genista spp. and rosemary Rosmarinus officinalis) or promoting traditional low-level extensive grazing, should increase the availability of high-quality habitats for the species, and thus the number of potential territories within a patch. These recommendations largely coincide with the ones given for core populations at specific scales elsewhere.

Information

Type
Research Article
Copyright
Copyright © BirdLife International 2016 
Figure 0

Figure 1. Location of the study area in Rincón de Ademuz (Valencia). Habitat patches identified by name. The inset shows location of the study area (star) in the Iberian Peninsula. Special Protection Areas (SPAs) are marked with black stripes.

Figure 1

Figure 2. Sampling procedure at microhabitat scale. Predictor variables (see details) were measured in nine circles of 5 m radius located in the centre, at 10 and 20 m from the centre of each sampling point in cardinal directions.

Figure 2

Table 1. Mean ± SD of the microhabitat variables measured in lark and random points in the three main populations of the study area. Number of points of each type are shown in parentheses. The p column shows the significance level of the One-way ANOVA tests when difference among points was significant (*P < 0.05, **P < 0.01, ***P < 0.001). Significances were calculated from One-way ANOVA analysis in each site, corrected by False Discovery Rate.

Figure 3

Table 2. Habitat variables related to species preference according to hierarchical partitioning (HP) analyses at the microhabitat scale. PCA axes come from a varimax rotated Principal Components Analysis performed with the lithological and vegetation variables. Individual contribution of each variable is shown as a percentage (I%) of the total deviance explained by the variables. The sign of the effects are obtained from univariate regression models. The z-test column shows the significance level of the randomization tests for the independent contributions (*P < 0.05, **P < 0.01, ***P < 0.001). % Dev is the percentage of deviance accounted by a logistic regression model including all variables.

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Table 3. Mean ± SD of the habitat features measured in occupied and unoccupied 1-ha squares (macrohabitat scale) and habitat patches (landscape scale) by Dupont’s Lark in the three main populations of Valencia. At the macrohabitat scale the p column shows the significance level of the One-way ANOVA tests, corrected by False Discovery Rate, when difference among type 1-ha square was significant, whereas at the landscape scale P shows the significance of the logistic regression models. In both cases (*P < 0.05, **P < 0.01, ***P < 0.001).

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Table 4. Habitat variables related to species distribution according to hierarchical partitioning (HP) analyses at a macrohabitat scale. The individual contribution of each variable is shown as a percentage (%I) of the total deviance explained by the variables. The signs of the effects are obtained from univariate regression models. In analyses that included more than 9 variables (Hontanar and Losar), with results sensitive to the ordering of variables (see Olea et al. 2010), the table shows the mean of %I and mean of variable ranking calculated from 10 HP runs with variables randomly ordered, while in Pinar only 1 HP was run since it was not sensitive to the ordering of variables. Numbers in parentheses show the range found in the 10 runs. The z-test column shows the significance level of the randomization tests for the independent contributions (*P < 0.05, **P < 0.01, ***P < 0.001). Rosemary % was not used in the Pinar analysis since this shrub was lacking this area. % Dev is the percentage of deviance accounted by a logistic regression model including all variables.

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Figure 3. Summary of AUC values of the plausible models for each study site. Arrows indicate the direction of the spatial cross-validation of the models to the other sites, while brackets indicate the temporal transferability of the models calculated with an independent set of data collected during 2013–2014 at the same sites.

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