| Literature DB >> 35600699 |
Naoto Shinohara1, Yuki Hongo1, Momoko Ichinokawa1, Shota Nishijima1, Shuhei Sawayama1, Hiroaki Kurogi1, Yasuyuki Uto2, Hisanori Mita3, Mitsuhiro Ishii3, Akane Kusano4, Seiji Akimoto5.
Abstract
Environmental heterogeneity is one of the most influential factors that create compositional variation among local communities. Greater compositional variation is expected when an environmental gradient encompasses the most severe conditions where species sorting is more likely to operate. However, evidence for stronger species sorting at severer environment has typically been obtained for less mobile organisms and tests are scarce for those with higher dispersal ability that allows individuals to sensitively respond to environmental stress. Here, with the dynamics of fish communities in a Japanese bay revealed by environmental DNA metabarcoding analyses as a model case, we tested the hypothesis that larger environmental heterogeneity caused by severe seasonal hypoxia (lower concentration of oxygen in bottom waters in summer) leads to larger variation of species composition among communities. During summer, fish species richness was lower in the bottom layer, suggesting the severity of the hypoxic bottom water. In contrast to the prediction, we found that although the environmental parameters of bottom and surface water was clearly distinct in summer, fish species composition was more similar between the two layers. Our null model analysis suggested that the higher compositional similarity during hypoxia season was not a result of the sampling effect reflecting differences in the alpha or gamma diversity. Furthermore, a shift in the species occurrence from bottom to surface layers was observed during hypoxia season, which was consistent across species, suggesting that the severe condition in the bottom adversely affected fish species irrespective of their identity. These results suggest that larger environmental heterogeneity does not necessarily lead to higher compositional variation once the environmental gradient encompasses extremely severe conditions. This is most likely because individual organisms actively avoided the severity quasi-neutrally, which induced mass effect-like dispersal and lead to the mixing of species composition across habitats. By showing counter evidence against the prevailing view, we provide novel insights into how species sorting by environment acts in heterogeneous and severe conditions.Entities:
Keywords: community assembly; eDNA; environmental filtering; environmental heterogeneity; fish; hypoxia
Year: 2022 PMID: 35600699 PMCID: PMC9108318 DOI: 10.1002/ece3.8884
Source DB: PubMed Journal: Ecol Evol ISSN: 2045-7758 Impact factor: 3.167
FIGURE 1Two alternative hypotheses regarding the effect of environmental heterogeneity on variation in species composition. (a) Habitats with distinct environments (e.g., different water layers) have more dissimilar species composition when the environmental heterogeneity is large because of species sorting. (b) Even habitats with distinct environment share similar species composition because the severest conditions (e.g., extreme hypoxia at the bottom) induce higher mortality rates or movement toward preferable habitats (e.g., the surface layer) irrespective of species identity
FIGURE 2(a) Result of the PCA on three environmental variables (DO concentration, water temperature, and salinity). Arrows represent the contribution of the variables on the PC space. Each ellipse represents the 80% confidence level of the samples of each category (layer and season) in the first two PC axes, with its color and line type corresponding to season (orange: hypoxia, black: normoxia) and layer (solid: surface, broken bottom), respectively. Background points similarly depict the samples, with the color and point type corresponding to season and layer (open: surface, filled: bottom), respectively. (b) Result of NMDS on species composition based on Jaccard dissimilarity (dimension = 3, stress = 0.190). The ellipses and points are drawn in the same way as in (a)
FIGURE 3Results of our null model analysis on the Jaccard dissimilarity index. (a) The observed values (points) and null distribution (gray vertical lines, between 10% and 90% quantiles of the null values) of the index of sample pairs. The dissimilarity index was calculated for all the pairs of the same months (2194 pairs in total). Sample pairs are ordered in the x‐axis according to the sampling month from left (January) to right (December). Pairs of samples in the hypoxia and normoxia season are colored with orange and black, respectively. Points are filled when the observed value is larger than the 90% quantile or smaller than the 10% quantile. (b) Between‐seasons comparison of the quantile values of the observed index in its null distribution. The average of quantile values is smaller during hypoxia (p < .001, Wilcoxon rank sum test)
FIGURE 4Observed relative occurrence probability in the surface and bottom layers of fish species in hypoxia and normoxia. (a) An example for Konosirus punctatus, the second most frequently observed species. The relative occurrence in the surface compared to the bottom layer is higher during hypoxia. (b) Differences in the occurrence probability in the surface and bottom layers in different seasons of the top 10% most frequently observed species (17 species). The points representing the same species are linked with lines, and a bold line corresponds to the example in (a). The increase in the relative occurrence in the surface layer during hypoxia was observed for 14 species
Results of the two GLMMs that modeled the presence of species as a function of water layer (surface or bottom), season (hypoxia or normoxia), and their interaction with different modeling for the random effects
| Fixed effects | Random effects | |||
|---|---|---|---|---|
| Estimate | SE |
| Variance | |
|
| ||||
| Intercept |
|
| . | 2.81 |
| Layer (bottom) | 0.228 | 0.225 | .311 | 0.489 |
| Season (normoxia) | −0.409 | 0.216 | .058 | 0.462 |
| Layer (bottom): season (normoxia) |
|
| . | 0.328 |
|
| ||||
| Intercept | −0.857 | 0.429 | .056 | 3.20 |
| Layer (bottom) | 0.245 | 0.248 | .323 | 0.671 |
| Season (normoxia) | −0.387 | 0.244 | .112 | 0.676 |
| Layer (bottom): season (normoxia) |
|
|
| – |
(a) Species‐specific random effects were modeled for the intercept, and slopes of the three explanatory variables. (b) Species‐specific random effects were modeled for the intercept and slopes of independent effect of layer and season only (not for the interaction). Estimated coefficients, standard errors (SE), p‐values of the fixed effects, estimated variance of the random effect are shown. Significant (p < .05) estimates are shown with bold. The likelihood ratio test indicates that the fits of these models were not significantly different (χ2 = 2.56, df = 1, p = .109).