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The importance of landscape heterogeneity and vegetation structure for the conservation of the Ortolan Bunting Emberiza hortulana

Published online by Cambridge University Press:  05 April 2023

Franz Löffler*
Affiliation:
Department of Biodiversity and Landscape Ecology, Osnabrück University, 49076 Osnabrück, Germany
Thomas Fartmann
Affiliation:
Department of Biodiversity and Landscape Ecology, Osnabrück University, 49076 Osnabrück, Germany Institute of Biodiversity and Landscape Ecology (IBL), 48157 Münster, Germany
*
*Corresponding author: Franz Löffler; Email: franz.loeffler@uos.de
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Summary

Over the last decades, European farmland birds have strongly declined, mainly driven by agricultural intensification. The Ortolan Bunting Emberiza hortulana has suffered one of the most severe declines among farmland specialists. In order to maintain viable populations of the species in the long run, there is a vital need for evidence-based conservation measures. The main goal of this study was to detect the key drivers of breeding-territory selection and mating success of the species in an agricultural landscape in central Europe. We found that the landscape structure within the territories of Ortolan Bunting breeding pairs strongly varied from the overall habitat availability in the study area on both the territory and home-range scales. However, the environmental conditions also differed between the territories of breeding pairs and those of unpaired males. While landscape structure played an important role in breeding-territory selection, it had only weak effects on mating success. In contrast, crop type and vegetation height at potential nesting sites were important drivers of mating success. Overall, our study revealed that Ortolan Bunting has very complex breeding-habitat requirements. Only heterogeneous agricultural landscapes where (1) suitable song posts, (2) appropriate nesting sites, and (3) sufficient foraging habitats occur in close proximity are suitable for breeding. According to the findings of our study, agri-environmental schemes should primarily facilitate low-intensity farming practices that promote landscape heterogeneity, provide suitable nesting sites, and sustain a high abundance of invertebrate prey in farmlands.

Information

Type
Research Article
Creative Commons
Creative Common License - CCCreative Common License - BY
This is an Open Access article, distributed under the terms of the Creative Commons Attribution licence (http://creativecommons.org/licenses/by/4.0), which permits unrestricted re-use, distribution and reproduction, provided the original article is properly cited.
Copyright
© The Author(s), 2023. Published by Cambridge University Press on behalf of BirdLife International
Figure 0

Figure 1. Breeding distribution and number of territories of the Ortolan Bunting in Germany according to Gedeon et al. (2014) and the location of the study area (Prignitz region).

Figure 1

Table 1. Differences in the area of habitat types (mean ± SE, ha) in territories of breeding pairs (BP), unpaired males (UM), and control samples (CONTROL) on the territory and home-range scales. Differences between the groups were tested using univariable Linear Mixed-effects Models (LMM) with the habitat type as a response variable, territory type as a predictor, and subarea as a random factor. Significant differences are highlighted in bold type (***P <0.001, **P <0.01, *P <0.05, n.s. = not significant). Results of pairwise comparisons are indicated by different letters (P <0.05).

Figure 2

Figure 2. Differences in landscape heterogeneity (Shannon Index H’) on the (a) territory and (b) home-range scales. Significant differences between the groups (P <0.05) are indicated by different letters.

Figure 3

Table 2. Relationship between breeding-territory selection (NBP = 60 vs. NCONTROL = 55, multivariable Generalised Linear Mixed-effects Models [GLMMs] with binomial error structure) and landscape structure on the territory and home-range scales. “Subarea” was set as a random factor in all models. Model-averaged coefficients were derived from the top-ranked models (ΔAICC <3). m = variance explained by fixed effects, c = variance explained by both fixed and random effects (Nakagawa et al.2017). Moran’s I statistics were based on global models (Kalogirou 2020). Significance levels are indicated as ***P <0.001, **P <0.01, *P <0.05.

Figure 4

Figure 3. Probability of breeding-territory selection (NBP = 60 vs. NCONTROL = 55, multivariable Generalised Linear Mixed-effects Models [GLMMs] with binomial error structure) in relation to significant habitat types on the territory and home-range scales (see Table 2 for detailed GLMM statistics).

Figure 5

Table 3. Relationship between mating success (NBP = 60 vs. NUM = 51, multivariable Generalised Linear Mixed-effects Models [GLMMs] with binomial error structure) and landscape structure on the territory and home-range scales. “Subarea” was set as a random factor in all models. Model-averaged coefficients were derived from the top-ranked models (ΔAICC <3). m = variance explained by fixed effects, c = variance explained by both fixed and random effects (Nakagawa et al.2017). Moran’s I statistics were based on global models (Kalogirou 2020). Significance levels are indicated as ***P <0.001, **P <0.01, *P <0.05, n.s. = not significant.

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Figure 4. (a) Proportion of territories and (b) Jacobs Index indicating preferences for crop types at potential nesting sites within territories of breeding pairs (BP) (N = 60,) and unpaired males (UM) (N = 51,) in relation to the overall availability within the study area (zero line). Differences in the frequencies between BP and UM were tested using Fisher’s exact test. Significance levels are indicated as **P <0.01, *P <0.05.

Figure 7

Table 4. Relationship between mating success (NBP = 60 vs. NUM = 51, multivariable Generalised Linear Mixed-effects Models [GLMMs] with binomial error structure) and vegetation structure and crop type at potential nesting sites (field bordering the main song post). “Subarea” was set as a random factor. Model-averaged coefficients were derived from the top-ranked models (ΔAICC <3). m = variance explained by fixed effects, c = variance explained by both fixed and random effects (Nakagawa et al.2017). Moran’s I statistics were based on global models (Kalogirou 2020). ^2 = variable was centred and squared. Significance levels are indicated as *P <0.05, n.s. = not significant.

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Löffler and Fartmann Supplementary Appendix

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