| Literature DB >> 35444196 |
Robin Séchaud1, Kim Schalcher2, Bettina Almasi3, Roman Bühler3, Kamran Safi4,5, Andrea Romano6, Alexandre Roulin2.
Abstract
Life-history theory predicts that parents should balance their limited resources to maximize lifetime fitness, limiting their investment in current reproduction when the fitness value of current progeny is lower than that gained by producing offspring in the future. Here, we examined whether male barn owls (Tyto alba) breeding in low-quality habitats increased their parental effort to successfully complete offspring rearing or limited their investment by paying a fitness cost while saving energy for the future. We equipped 128 males with GPS devices between 2016 and 2020 to collect information on home range size, habitat composition, food provisioning rate to the brood and nightly distances covered. We also recorded nestlings' growth and survival, as well as males' body mass variation and future reproductive success. Males living in lower-quality habitats exploited bigger home ranges compared to individuals whose nests were settled in prey-rich habitats. They fed their brood less frequently, while covering longer nightly distance, resulting in a slower growth of late-hatched nestlings and ultimately in a lower fledging success. As males did not differ in body mass variation or future reproductive success our findings suggest that males hunting in home ranges with less prey-rich structures do not jeopardize future reproduction by investing disproportionately larger resources to compensate for their current low home range quality.Entities:
Mesh:
Year: 2022 PMID: 35444196 PMCID: PMC9021228 DOI: 10.1038/s41598-022-10324-7
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.996
Male home range size in relation to male age, laying date and home range AES composition.
| Predictors | Estimates (SE) | ||
|---|---|---|---|
| (Intercept) | 1.651 (0.113) | 14.644 | |
| Male age (old) | 0.007 (0.111) | 0.059 | 0.953 |
| Laying date | − 0.047 (0.058) | − 0.823 | 0.412 |
| AES proportion | − 0.137 (0.062) | − 2.201 | |
| AES diversity | 0.182 (0.061) | 2.970 |
Results of a linear mixed-effect model with the year of observation and the individual identity set as random factors, including 127 home ranges measured between 2018 and 2020. Home range size was log-transformed. Standardized estimates (z-transformed) are provided. AES stands for agri-environment schemes, habitat types implemented in the study area to promote biodiversity. Significant values are highlighted in bold.
Number of eggs, number of fledglings and fledging success in relation to male home range size, male age and laying date.
| Predictors | Number of eggs | Number of fledglings | Fledging success | ||||||
|---|---|---|---|---|---|---|---|---|---|
| Estimates (SE) | Estimates (SE) | Estimates (SE) | |||||||
| (Intercept) | 2.518 (0.052) | 48.147 | 3.839 (0.145) | 26.428 | 0.579 (0.109) | 5.288 | |||
| Male age (old) | − 0.023 (0.048) | − 0.488 | 0.627 | 0.155 (0.204) | 0.758 | 0.450 | 0.116 (0.147) | 0.790 | 0.430 |
| Laying date | 0.078 (0.023) | 3.341 | − 0.014 (0.103) | − 0.131 | 0.896 | − 0.006 (0.072) | − 0.079 | 0.937 | |
| Home range size | − 0.026 (0.023) | − 1.172 | 0.243 | − 0.214 (0.097) | − 2.201 | − 0.166 (0.073) | − 2.281 | ||
| Number of eggs | 0.261 (0.101) | 2.582 | − 0.424 (0.074) | − 5.719 | |||||
Results of two linear (number of eggs and number of fledglings) and one generalised linear (fledging success) mixed-effect models with the year of observation and the individual identity set as random factors, including 161 home ranges measured between 2016 and 2020. The number of eggs was square root transformed, and the fledging success model compared the number of eggs laid to the number of fledglings produced. Standardized estimates (z-transformed) are provided. Significant values are highlighted in bold.
Figure 1Number of fledglings produced in relation to male home range size (n = 161). The continuous line represents the predicted number of nestlings in relation to male home range size, and the grey area the 95% confidence intervals associated (from the model reported in Table 2).
Nestling growth rate in relation to its position in the brood age-hierarchy (rank), male home range size, male age and laying date.
| Predictors | Estimates (SE) | ||
|---|---|---|---|
| (Intercept) | 5.491 (0.058) | 94.809 | |
| Male age (old) | − 0.036 (0.081) | − 0.448 | 0.655 |
| Laying Date | 0.019 (0.040) | 0.480 | 0.632 |
| Home range size | − 0.059 (0.039) | − 1.533 | 0.127 |
| Number of nestlings | − 0.042 (0.041) | − 1.030 | 0.305 |
| Nestling’s rank (Rank) | − 0.085 (0.034) | − 2.470 | |
| Home range size × Rank | − 0.102 (0.039) | − 2.619 |
Results of a linear mixed-effect model including 740 nestlings, with the year of observation and the brood identity set as random intercepts. Standardized estimates (z-transformed) are provided. Significant values are highlighted in bold.
Figure 2Nestling daily growth rate (n = 592 nestlings) in relation to its rank and male home range size. The continuous lines represent the predicted nestling’s growth rate in relation to its hatching rank, and the shaded areas the 95% confidence intervals associated (from the model reported in Table 3). The red line represents the smallest (1.0 km2) and the blue line the biggest (19.8 km2) home ranges, respectively. This division was arbitrarily chosen to facilitate the visualisation of the result.
Figure 3Male prey provisioning rate and nightly distance covered in relation to their home range size. The continuous lines represent a) the predicted prey provisioning rate and b) the predicted distance covered per night in relation to male home range size, and the grey area the 95% confidence intervals associated (from the models reported in Table 4).
Male average nightly prey provisioning rate, average nightly distance covered and daily body mass variation in relation to its home range size, age, laying date and brood size.
| Predictors | Prey provisioning | Distance covered | Body mass variation | ||||||
|---|---|---|---|---|---|---|---|---|---|
| Estimates (SE) | Estimates (SE) | Estimates (SE) | |||||||
| (Intercept) | 2.922 (0.160) | 18.269 | 3.285 (0.100) | 32.985 | − 0.500 (0.620) | − 0.806 | 0.422 | ||
| Male age (old) | − 0.049 (0.074) | − 0.660 | 0.510 | − 0.076 (0.045) | − 1.692 | 0.093 | − 0.076 (0.319) | − 0.237 | 0.813 |
| Laying date | 0.031 (0.036) | 0.840 | 0.402 | − 0.054 (0.022) | − 2.440 | 0.206 (0.159) | 1.297 | 0.197 | |
| Home range size | − 0.119 (0.035) | − 3.366 | 0.159 (0.022) | 7.186 | 0.035 (0.152) | 0.232 | 0.817 | ||
| Brood size | 0.113 (0.036) | 3.184 | 0.229 (0.025) | 9.256 | 0.139 (0.115) | 1.212 | 0.227 | ||
Results of linear mixed-effect models with the year of observation and the individual identity set as random intercepts, including 161 home ranges measured between 2016 and 2020. The prey provisioning rate was square root transformed, and the distance covered was log-transformed. Standardized estimates (z-transformed) are provided. Significant values are highlighted in bold.
Male probability of breeding in the year following the one when the GPS was deployed and future reproduction (number of fledglings produced the next year) in relation to its current home range size, age, laying date and brood size.
| Predictors | Probability to breed | Future reproduction | ||||
|---|---|---|---|---|---|---|
| Estimates (SE) | Estimates (SE) | |||||
| (Intercept) | − 1.433 (1.191) | − 1.203 | 0.229 | 5.250 (0.423) | 12.422 | |
| Age (old) | 0.624 (0.576) | 1.083 | 0.279 | 0.144 (0.507) | 0.285 | 0.776 |
| Laying date | − 0.009 (0.296) | − 0.030 | 0.976 | 0.328 (0.245) | 1.336 | 0.181 |
| Home range size | 0.412 (0.281) | 1.464 | 0.143 | − 0.023 (0.241) | − 0.094 | 0.925 |
| Brood size | − 0.026 (0.276) | − 0.094 | 0.925 | − 0.159 (0.233) | − 0.683 | 0.495 |
All predictors (age, laying date, home range size and brood size) relate to the current reproduction, whereas response variables (probability to breed and future reproduction) to the following year. Results of a generalised linear mixed-effect models with a binomial distribution (probability to breed model) and a linear mixed-effect model (future reproduction model, measured as the number of fledglings produced the next year) with the year of observation and the individual identity set as random intercepts, including respectively 129 and 56 home ranges measured between 2016 and 2019. Standardized estimates (z-transformed) are provided. Significant values are highlighted in bold.