| Literature DB >> 35356577 |
Lovisa Nilsson1, Camilla Olsson1,2, Johan Elmberg2, Nils Bunnefeld3, Niklas Liljebäck1, Johan Månsson1.
Abstract
Knowledge about intraspecific and individual variation in bird migration behavior is important to predict spatiotemporal distribution, patterns of phenology, breeding success, and interactions with the surrounding environment (e.g., human livelihoods). Such variation is key to adaptive, evolutionary responses, i.e., how individuals respond spatiotemporally to the environment to maximize fitness. In this study we used GPS location data from one to three full annual cycles from 76 Greylag geese (Anser anser) to test the hypothesis that geese originating at five latitudinally separated capture sites in Sweden have different migration strategies. We also assessed individual consistency in movement strategy over consecutive annual cycles. We used the scale-independent net squared displacement modeling framework to quantify variables of autumn and spring migration for geese from each capture site: distance, timing, and duration. Our results demonstrate a positive correlation between migration distance and latitudinal origin. Geese from the northernmost site on average migrated farther south and about 15 times as far as the short-moving or resident geese from the two southernmost sites. Movement strategies of individual geese varied considerably both within and among capture sites. Individual consistency in movement strategy from one annual cycle to the consecutive was high in geese from the northern sites moving the farthest, whereas the resident or short-moving geese from the southernmost sites generally showed lower or no individual consistency. These changes have come about during a time span so short (i.e., ca. 35 years or 8-10 generations) that it can unlikely be explained by classical Darwinian between-generation adaptation. Consequently, and given that young geese follow their parents during their first migration, we presume an important role of within-family, inter-generation change as a driver behind the large-scale changed migration habits in Swedish Greylag geese.Entities:
Keywords: Anser anser; GPS telemetry; animal movement; flyway management; individual variation; net squared displacement
Year: 2022 PMID: 35356577 PMCID: PMC8941501 DOI: 10.1002/ece3.8740
Source DB: PubMed Journal: Ecol Evol ISSN: 2045-7758 Impact factor: 2.912
Number of Greylag geese (n = 76) with movement data (>349 locations per annual cycle) per capture site and annual cycle
| Capture site | Number of individuals | |||
|---|---|---|---|---|
| Total | 2017/2018 | 2018/2019 | 2019/2020 | |
| Hudiksvall | 10 | 4 | 9 | 4 |
| Örebro | 30 | 10 | 18 | 22 |
| Nyköping | 14 | 4 | 8 | 10 |
| Kristianstad | 12 | 1 | 8 | 11 |
| Svedala | 10 | 5 | 8 | 4 |
See Figure 1 for capture sites.
FIGURE 1Capture sites (circles) and coordinates (triangles) for mean GPS locations at the predicted mean date when individuals from each capture site have reached the asymptotic migration distance (i.e., farthest distance from the capture sites). For modeling procedure, see Section 2.3. Dashed lines do not represent actual migration routes
FIGURE 2Net squared displacement based on GPS data over the annual cycles (July 1 to June 30, 2017–2020) for individual Greylag geese (grey lines) originating at five capture sites in Sweden; Hudiksvall (n = 10), Nyköping (n = 14), Örebro (n = 30), Kristianstad (n = 12), and Svedala (n = 10). Model predictions (black lines) show the mean movement strategy for geese from each capture site and are based on a non‐linear mixed model with the net squared displacement distance (km2) as response variable, capture site as fixed effect variable on distance, duration and timing of autumn and spring movement, and goose ID as random effects on the asymptotic migration distance. The Y‐axis is kept constant for comparison; for detailed graphs with adjusted Y‐axes for each capture site, see Figures S1–S5
Predicted model estimates (95% confidence intervals) based on GPS data of asymptotic migration distance (km), the start and end dates of the annual cycles (July 1 to June 30, 2017–2020) for individual Greylag geese originating at five capture sites in Sweden; Hudiksvall (n = 10), Örebro (n = 30), Nyköping (n = 14), Kristianstad (n = 12), and Svedala (n = 10). Predictions were derived from a non‐linear mixed model with the net squared displacement distance (km2) as response variable, capture site as fixed effect variable, and goose ID as random effect on the asymptotic migration distance
| Migration variable | Hudiksvall | Örebro | Nyköping | Kristianstad | Svedala |
|---|---|---|---|---|---|
| Net squared distance (km2) | 1,457,388 (968,314–1,946,461) | 1,085,376 (31,535–2,139,216) | 795,883 (−333,536–1,925,302) | 107,204 (−1,044,075–1,258,483) | 6756 (−1,210,934–1,224,446) |
| Distance (km) | 1207 (984–1395) | 1041 (177–1462) | 892 ( | 327 ( | 82 ( |
| Timing (days since July 1) | |||||
| Autumn | 119 (119–120) | 125 (125–126) | 102 (101–103) | 150 (148–152) | 32 (0–1441) |
| Spring | 250 (249–251) | 224 (223–226) | 234 (232–236) | 232 (230–234) | 154 (−10,226–10,534) |
| Timing (date) | |||||
| Autumn | 28 Oct (28–29) | 3 Oct (3–4) | 10 Oct (9–10) | 28 Nov (26–30) | 1 Aug (1 Jul– |
| Spring | 7 Mar (6–8) | 10 Feb (9–12) | 20 Feb (18–22) | 18 Feb (16–20) | 2 Dec ( |
| Duration (days) | |||||
| Autumn | 1.3 (1.1–1.4) | 7.1 (6.7–7.6) | 5.6 (4.9–6.3) | 2.8 (1.2–4.4) | 34.4 (−806–875) |
| Spring | 15.5 (14.8–16.1) | 12.0 (10.6–12.1) | 13.1 (11.5–13.5) | 1.3 (−1–1.8) | 176.8 (−2364–2716) |
It is not applicable to take the square root of the lower confidence interval of the net squared distance (km2) for Nyköping (−333,536 km2), Kristianstad (−1,044,075 km2), and Svedala (−1,210,934 km2). Confidence intervals for timing was out of bound to transform into dates for Svedala (upper confidence interval for autumn: 1442 days after Jul 1, and confidence intervals for spring: −10,226 to 10,534 days after Jul 1).
Pearson correlation estimates (mean, min‐max) of individual movement strategies of Greylag geese (i.e., net squared displacement value on each given day) between consecutive annual cycles (2017/2018 to 2018/2019 and 2018/2019 to 2019/2020). The correlation estimates only include individual geese with data from more than one annual cycle (n = 43)
| Capture site | 2017/2018 to 2018/2019 | 2018/2019 to 2019/2020 | ||
|---|---|---|---|---|
| Mean (min–max) |
| Mean (min–max) |
| |
| Hudiksvall | 0.86 (0.84–0.90) | 3 | 0.86 (0.79–0.95) | 4 |
| Örebro | 0.89 (0.84–0.92) | 5 | 0.85 (0.68–0.96) | 15 |
| Nyköping | 0.93 (0.92–0.93) | 2 | 0.81 (0.63–0.95) | 8 |
| Kristianstad | −0.84 | 1 | 0.38 (−0.10–0.83) | 6 |
| Svedala | 0.24 (−0.17–0.84) | 3 | 0.31 (−0.01–0.95) | 4 |