| Literature DB >> 35368038 |
Bianca Kreuzinger-Janik1, Birgit Gansfort1, Christoph Ptatscheck2.
Abstract
Dispersal reflects the trade-offs between the cost of a change in habitat and the fitness benefits conferred by that change. Many factors trigger the dispersal of animals, but in field studies they are typically not controllable; consequently, they are mostly studied in the laboratory, where their single and interactive effects on dispersal can be investigated. We tested whether three fundamental factors, population density as well as bottom-up and top-down control, influence the emigration of the nematode Caenorhabditis elegans. Nematode movement was observed in experiments conducted in two-chamber arenas in which these factors were manipulated. The results showed that both decreasing food availability and increasing population density had a positive influence on nematode dispersal. The presence of the predatory flatworm Polycelis tenuis did not consistently affect dispersal but worked as an amplifier when linked with population density with respect to certain food-supply levels. Our study indicates that nematode dispersal on small scales is non-random; rather, the worms' ability to perceive environmental information leads to a context-dependent decision by individuals to leave or stay in a patch. The further use of nematodes to gain insights into both the triggers that initiate dispersal, and the traits of dispersing individuals will improve the modeling of animal behavior in changing and spatial heterogenous landscapes.Entities:
Mesh:
Year: 2022 PMID: 35368038 PMCID: PMC8976845 DOI: 10.1038/s41598-022-09631-w
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1Design of the testing arenas.
Figure 2Experimental design to test the effects of the combined factors of nematode density (500, 1000, 2500 and 5000 nematodes per SC), food availability (no bacteria, 108 and 109 cells ml−1), and the presence or absence of a predator in the SC.
A generalized linear model using the binomial family.
| Coefficients | Estimate | Std. error | t value | p |
|---|---|---|---|---|
| Intercept | − 3.0370 | 0.0369 | − 82.43 | |
| Bacteria | − 0.8680 | 0.0425 | − 20.40 | |
| Density | 0.0005 | < 0.0001 | 52.88 | |
| Flatworm | − 0.5473 | 0.0559 | − 9.79 | |
| Bacteria: density | < 0.0001 | < 0.0001 | − 1.95 | 0.0514 |
| Bacteria: flatworm | − 0.0340 | 0.0626 | − 0.54 | 0.5873 |
| Density: flatworm | 0.0002 | < 0.0001 | 12.98 | |
| Bacteria: density: flatworm | 0.0001 | < 0.0001 | 7.12 | |
| Null deviance: 36,808.7 on 119 df; Residual deviance: 7195.1 on 112 df | ||||
Significant values are in bold.
The response variable was the proportion of nematode individuals in the ECs after 12 h; the predictors were: nematode density [continuous: 500, 1000, 2500, 5000], bacterial density in the SCs [continuous: none, 108 cells ml−1, 109 cells ml−1] and the absence/presence of a flatworm [2 factors]. The presented model is the one that best fit the data during model selection (details in Table S1). The estimated intercept was based on the absence of both food and predator and under a nematode density of 500.
Figure 3Percentages of all nematodes in the SCs that reached the ECs after 12 h for the single predictors (a) nematode density, (b) presence of predator, and (c) bacterial density.
Figure 4Percentages of all nematodes in the SCs that reached the ECs after 12 h for the combined predictors (a) nematode density and bacterial concentration, (b) nematode density and presence of predator, (c) bacterial density and presence of predator, and (d) the triple interaction of all predictors.