| Literature DB >> 32019442 |
Caroline Liddell1, Eric R Morgan1,2, Katie Bull3, Christos C Ioannou1.
Abstract
A fundamental question in animal ecology is how an individual's internal state and the external environment together shape species distributions across habitats. The increasing availability of biologgers is driving a revolution in answering this question in a wide range of species. In this study, the position of sheep (Ovis aries) from Global Positioning System collars was integrated with remote sensing data, field sampling of parasite distributions, and parasite load and health measures for each tagged individual. This allowed inter-individual variation in habitat use to be examined. Once controlling for a positive relationship between vegetation productivity and tick abundance, healthier individuals spent more of their time at sites with higher vegetation productivity, while less healthy individuals showed a stronger (negative) response to tick abundance. These trends are likely to represent a trade-off in foraging decisions that vary between individuals based on their health status. Given the rarity of studies that explore how animal distributions are affected by health and external factors, we demonstrate the value of integrating biologging technology with remote sensing data, traditional ecological sampling and individual measures of animal health. Our study, using extensively grazed sheep as a model system, opens new possibilities to study free-living grazing systems.Entities:
Keywords: animal distributions; biologging; habitat use; normalized difference vegetation index; ticks; trade-off
Mesh:
Year: 2020 PMID: 32019442 PMCID: PMC7031671 DOI: 10.1098/rspb.2019.2905
Source DB: PubMed Journal: Proc Biol Sci ISSN: 0962-8452 Impact factor: 5.349
Comparison of the models explaining the variance in spatial distribution of sheep across their grazing landscape. Each model differs based on the explanatory variables included. The main-effects only model (m Main) includes all the main explanatory variables only, namely NDVI, tick abundance, steepness, FEC and FAMACHA. The model m Null contains no explanatory variables. All the other models include the main effects plus an additional interaction term after which they are named, e.g. m NDVI × FAMACHA includes all the main explanatory variables as well as the interaction between NDVI and FAMACHA. The ΔAICc refers to the difference in the corrected Akaike information criterion between the model and the most likely model which has a ΔAICc value of zero. d.f. refers to degrees of freedom. Models are ordered by increasing ΔAICc. Likely models (i.e. those with ΔAICc values within two units of zero) have been highlighted in italics. Results are shown for models using data at the four different spatial scales (buffer zone diameters around each tick sampling point).
| model | ΔAICc | d.f. | model | ΔAICc | d.f. |
|---|---|---|---|---|---|
| 30 m | 50 m | ||||
| | | ||||
| m NDVI × FEC | 11.6 | 10 | m Ticks × FAMACHA | 10.1 | 10 |
| m Ticks × FAMACHA | 12.4 | 10 | m Main | 13.9 | 9 |
| m Main | 14.4 | 9 | m Steepness × FAMACHA | 14.0 | 10 |
| m Steepness × FAMACHA | 14.6 | 10 | m NDVI × FEC | 14.1 | 10 |
| m Ticks × FEC | 15.6 | 10 | m Steepness × FEC | 15.2 | 10 |
| m Steepness × FEC | 15.8 | 10 | m Ticks × FEC | 15.6 | 10 |
| m Null | n.a. | 4 | m Null | 104.5 | 4 |
| 75 m | 100 m | ||||
| | | ||||
| m Ticks × FAMACHA | 2.2 | 10 | | ||
| m NDVI × FEC | 3.2 | 10 | | ||
| m Main | 4.1 | 9 | | ||
| m Steepness × FAMACHA | 4.7 | 10 | m Ticks × FEC | 2.5 | 10 |
| m Ticks × FEC | 5.8 | 10 | m Steepness × FEC | 3.0 | 10 |
| m Steepness × FEC | 5.8 | 10 | m NDVI × FEC | 3.1 | 10 |
| m Null | 116.7 | 4 | m Null | 120.6 | 4 |
Figure 1.Relationship between tick abundance and NDVI in buffer zones of 50 m around the sampling point.
Figure 2.The effect of NDVI (top row) and tick abundance (bottom row) on the number of recordings of sheep with different FAMACHA scores in buffer zones of 50 m around the sampling points. FAMACHA scores range from 1 to 3, with 1 being the healthiest. The lines represent the fitted values calculated from the GLMM coefficients, while controlling for all other explanatory variables in the NDVI × FAMACHA (top row) and ticks × FAMACHA (bottom row) models at their mean value in the dataset. The points represent the actual number of sheep recordings in tick sampling sites, with different transparencies representing the number of sheep recordings (i.e. darker points equal more recordings). Figures for buffer zones of 30, 75 and 100 m are provided in electronic supplementary material.