| Literature DB >> 36207376 |
Marco Gargano1, Giuliano Colosimo2, Paolo Gratton3, Silvio Marta4, Mauro Brilli5, Francesca Giustini5, Christian Sevilla6, Gabriele Gentile3.
Abstract
Coexistence between closely related species can lead to intense competition for resources. Stable isotope analysis (SIA) is a reliable tool to estimate the extent of species competition. We employed SIA to evaluate niche partitioning among two syntopic species of Galápagos land iguanas: Conolophus subcristatus and C. marthae. Samples were collected on Wolf Volcano, Isabela Island, where C. marthae is endemic and syntopic with C. subcristatus. We determined δ13C and δ15N ratios and described the isotopic niche of each species using corrected standard ellipse area (SEAc). We tested for differentiation between the isotopic niches, while controlling for sex, body size, spatial location of samples and mean annual primary productivity at capture points, using bivariate linear models. Despite the extensive overlap of the isotopic niches, we found species and sex to be a significant, interacting predictor of a sample's location in the δ13C, δ15N space, indicating the existence of niche partitioning mechanisms acting between species and sexes. We also found that body size and productivity at the capture points, compounded with yet undetermined spatial effects, explain ca. 75% of the differences observed between species and sexes, providing evidence for differential microhabitat and food-items usage. Our study provides essential baselines for evaluating conservation actions for C. marthae, such as the potential translocation to a sanctuary area free of competition from C. subcristatus.Entities:
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Year: 2022 PMID: 36207376 PMCID: PMC9546867 DOI: 10.1038/s41598-022-21134-2
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.996
Figure 1Carbon and nitrogen isotope niche of C. subcristatus and C. marthae males and females. In (A) each dots represents an individual. Solid lines enclose standard ellipse areas with sample size correction (SEAc). Marginal boxplots show the distribution of δ 13C and δ 15 N for each combination of sex and species. Color codes are shown in the top right corner. (B) Shows estimated SEAc for each species and sex. (C) Shows pairwise overlap (expressed as percentage) between each combination of sex and species (CM:F = C. marthae females, CM:M = C. marthae males, CS:F = C. subcristatus females, CS:M = C. subcristatus males). Note that overlap is not symmetrical because values indicate the percentage of overlapping area over each ellipse. Intensity of grey is proportional to overlap.
Estimated models coefficients for the two response variables, δ13C and δ15N.
| Estimate | SE | χ2 | ||||
|---|---|---|---|---|---|---|
| δ | ||||||
| Intercept | − 25.483 | 0.109 | – | – | – | – |
| Species ( | 0.499 | 0.114 | 19.130 | 4.374 | 1 | << 0.001 |
| Sex (male) | 0.325 | 0.117 | 7.780 | 2.789 | 1 | 0.005 |
| δ | ||||||
| Intercept | 4.903 | 0.255 | – | – | – | – |
| Species ( | − 0.549 | 0.348 | – | − 1.580 | – | – |
| Sex (male) | − 0.223 | 0.319 | – | − 0.700 | – | – |
| Species ( | 1.126 | 0.444 | 6.423 | 2.530 | 1 | 0.011 |
| δ | ||||||
| Intercept | − 25.266 | 0.103 | – | – | – | – |
| Species ( | 0.243 | 0.119 | 4.167 | 2.041 | 1 | 0.041 |
| Sex (male) | 0.174 | 0.105 | 2.733 | 1.653 | 1 | 0.098 |
| SVL | 0.307 | 0.055 | 31.089 | 5.576 | 1 | << 0.001 |
| NDVI | − 0.120 | 0.056 | 4.578 | − 2.140 | 1 | 0.032 |
| te (X, Y) | – | – | 4.171 | – | 3 | 0.339 |
| δ | ||||||
| Intercept | 5.011 | 0.239 | – | – | – | – |
| Species ( | − 0.612 | 0.348 | – | − 1.760 | – | – |
| Sex (male) | − 0.166 | 0.284 | – | − 0.590 | – | – |
| Species ( | 0.729 | 0.408 | 3.188 | 1.790 | 1 | 0.074 |
| SVL | 0.356 | 0.103 | 11.906 | 3.450 | 1 | 0.001 |
| NDVI | − 0.234 | 0.107 | 4.833 | − 2.200 | 1 | 0.028 |
| te (X, Y) | – | – | 25.833 | – | 3 | << 0.001 |
| δ | ||||||
| Intercept | − 25.041 | 0.051 | – | – | – | – |
| SVL | 0.365 | 0.051 | 50.472 | 7.100 | 1 | << 0.001 |
| NDVI | − 0.135 | 0.057 | 5.683 | − 2.380 | 1 | 0.017 |
| te (X, Y) | – | – | 5.725 | 3 | 0.126 | |
| δ | ||||||
| Intercept | 4.814 | 0.094 | – | – | – | – |
| SVL | 0.340 | 0.095 | 12.756 | 3.570 | 1 | < 0.001 |
| NDVI | − 0.258 | 0.105 | 6.033 | − 2.460 | 1 | 0.014 |
| te (X, Y) | – | – | 30.947 | – | 3 | << 0.001 |
The table shows the output of the three fitted models: Model 1 is the bivariate linear regression with species and sex as predictors; Model 2 is the bivariate generalized additive model (GAM) with species, sex, body size (scaled SVL), productivity at the capture points (scaled NDVI) and a spatial tensor product smooth (te (X, Y)) as predictors; Model 3 is the bivariate generalized additive model (GAM) including only body size, productivity of the capture point and the spatial tensor product smooth as predictors. The table reports the estimated model value (Estimate), standard error (SE), degrees of freedom (df), the χ2 statistic for LRT with the corresponding P-values (P) and the z-score (z). The interaction between Species and Sex was not a significant predictor of δ13C (χ2 = 0.386, P = 0.535) and was therefore removed from the final models. P-values for intercept and for main effects included in an interaction do not have a meaningful interpretation and are not shown.
Figure 2Venn diagram illustrating explained deviance estimated by variance partitioning. The yellow circle on top represents the total deviance of the response variables, whereas the red (bottom left) and blue (right) circles represent sets of predictors (species + sex and body size + productivity + space, respectively). The total deviance of each circle is set to unity. The area of the intersection between each of the predictors’ circles (red and blue) and the response (yellow) circle represents the deviance in the response variables that is explained by each set of predictors. The intersection of all circles is the variance jointly explained by the two sets of predictors. The intersection between the red and the blue circles represents the correlation between the two sets of predictors. The area of the yellow circle not overlapped by any other circle shows the proportion of response deviance not explained by the predictors.
Estimated coefficients for the two univariate linear models with SVL and NDVI, respectively, as response.
| Estimate | SE | ||||
|---|---|---|---|---|---|
| Intercept | − 0.613 | 0.163 | – | – | – |
| Species ( | 0.643 | 0.171 | 14.098 | 1 | < 0.001 |
| Sex (male) | 0.493 | 0.175 | 7.936 | 1 | 0.006 |
| Intercept | 0.117 | 0.172 | – | – | – |
| Species ( | − 0.435 | 0.181 | 5.796 | 1 | 0.018 |
| Sex (male) | 0.161 | 0.185 | 0.759 | 1 | 0.386 |
The table shows the estimated model value (Estimate), standard error (SE), degrees of freedom (df), the F statistic and corresponding P-values (p).
Figure 3Visualisation of the marginal effects of productivity (left) and body size (right) on δ 13C (top) and δ 15N (bottom). Residuals of reduced models (identical to Model 2 in Table 1, but with the variable of interest excluded) are plotted against the variable of interest. Each dot represents a single individual. Color codes are shown in the top right corner.