Submitted:
16 April 2025
Posted:
21 April 2025
You are already at the latest version
Abstract
Disease outbreaks can severely affect populations in the wild. However, their consequences on individual social behaviour and population demography are poorly understood. We used a multi-site capture-recapture model to investigate the impacts of a yellow fever outbreak on the endangered golden lion tamarin Leontopithecus rosalia, in the highly fragmented Atlantic forest, Brazil. Annual adult survival rate severely declined in 2017-2018, coinciding with the outbreak period. Simultaneously, dispersal patterns changed temporarily, with a reduction of settlement time for individuals dispersing within the same forest fragments, and a significant increase of dispersal between forest fragments, from 0.4±0.2 to 4.3±1.5%. Our results indicate a spatial rearrangement of individuals during the outbreak potentially due to non-random mortality leading to changes in social group structure at a local and regional scale. They advocate for a better integration of host movements, host social behaviour and habitat connectivity when evaluating species response to infectious diseases.
Keywords:
Introduction
Material and Methods
Study Area and Monitoring Survey
Data Selection
Capture-Recapture Analysis
Results
Discussion
Supplementary Materials
References
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| Transience | Trap-dependence | |||
| Test WBWA | Test 3G.SR | Test 3G.Sm | Test M-ITEC | |
| Χ² | 4.53 | 17.17 | 41.56 | 6.01 |
| df | 9 | 11 | 21 | 2 |
| p-value | 0.87 | 0.10 | 0.005 | 0.05 |
| Number of groups | Corresponding years | Disease outbreak? | |
| Survival probabilities | |||
| t | 1 cohort | 2011-2022 | Same annual survival for all individuals |
| c2 | 2 cohorts | 2011-2016; 2019-2022 |
Second observation before or after the outbreak |
| 2016-2017 | Second observation during the outbreak | ||
| c3 | 3 cohorts | 2011-2015 | Second observation before the outbreak |
| 2016-2017 | Second observation during the outbreak | ||
| 2018-2022 | Second observation after the outbreak | ||
| Dispersal probabilities | |||
| 1T | 1 period | 2011-2022 | Same dispersal rates for the whole period |
| 2T | 2 periods | 2011-2016;2019-2022 | Before or the after outbreak |
| 2017-2018 | During outbreak | ||
| 3T | 3 periods | 2011-2016 | Before outbreak |
| 2017-2018 | During outbreak | ||
| 2019-2022 | After outbreak |
| Model | # Id. Par. | Deviance | QAIC | QAICc | ΔAIC |
| s(c2.t)psi(2T)p(2f) | 31 | 1846.381 | 1908.381 | 1909.5783 | 0 |
| s(c2.t)psi(1T)p(2f) | 25 | 1863.6626 | 1913.6626 | 1914.4443 | 4.9 |
| s(c3.t)psi(2T)p(2f) | 35 | 1845.2729 | 1915.2729 | 1916.7974 | 7.2 |
| s(c2.t)psi(3T)p(2f) | 37 | 1842.902 | 1916.902 | 1918.6052 | 9.0 |
| s(t)psi(2T)p(2f) | 25 | 1867.5549 | 1917.5549 | 1918.3366 | 8.8 |
| s(c3+t)psi(2T)p(2f) | 27 | 1864.3688 | 1918.3688 | 1919.2791 | 9.7 |
| s(c3.t)psi(1T)p(2f) | 29 | 1862.4505 | 1920.4505 | 1921.4993 | 11.9 |
| s(t)psi(1T)p(2f) | 19 | 1884.6895 | 1922.6895 | 1923.1449 | 13.6 |
| s(c3+t)psi(1T)p(2f) | 21 | 1881.5787 | 1923.5787 | 1924.133 | 14.6 |
| s(c2.t)psi(2T)p(i) | 29 | 1868.5175 | 1926.5175 | 1927.5663 | 18.0 |
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