| Literature DB >> 27069581 |
Meng Xu1, Miao Fang2, Yexin Yang1, Jaimie T A Dick3, Hongmei Song1, Du Luo1, Xidong Mu1, Dangen Gu1, Jianren Luo1, Yinchang Hu1.
Abstract
Adult sex ratio (ASR) has critical effects on behavior and life history and has implications for population demography, including the invasiveness of introduced species. ASR exhibits immense variation in nature, yet the scale dependence of this variation is rarely analyzed. In this study, using the generalized multilevel models, we investigated the variation in ASR across multiple nested spatial scales and analyzed the underlying causes for an invasive species, the golden apple snail Pomacea canaliculata. We partitioned the variance in ASR to describe the variations at different scales and then included the explanatory variables at the individual and group levels to analyze the potential causes driving the variation in ASR. We firstly determined there is a significant female-biased ASR for this species when accounting for the spatial and temporal autocorrelations of sampling. We found that, counter to nearly equal distributed variation at plot, habitat and region levels, ASR showed little variation at the town level. Temperature and precipitation at the region level were significantly positively associated with ASR, whereas the individual weight, the density characteristic, and sampling time were not significant factors influencing ASR. Our study suggests that offspring sex ratio of this species may shape the general pattern of ASR in the population level while the environmental variables at the region level translate the unbiased offspring sex ratio to the female-biased ASR. Future research should consider the implications of climate warming on the female-biased ASR of this invasive species and thus on invasion pattern.Entities:
Keywords: Adult sex ratio; Pomacea canaliculata; generalized multilevel model; nested spatial scales; variance components
Year: 2016 PMID: 27069581 PMCID: PMC4782258 DOI: 10.1002/ece3.2043
Source DB: PubMed Journal: Ecol Evol ISSN: 2045-7758 Impact factor: 2.912
Figure 1Adult sex ratios of Pomacea canaliculata in 14 cities of Guangdong province, China. The gray points on the map do not denote the specific survey location, but the city where we collected samples. In each city, 2–3 towns were chosen randomly (total 35 towns), and in each town, 1–3 habitat sites were chosen randomly (total 60 habitat sites). In each habitat site, 3–5 plots (total 204 plots) were set up. All individuals of this species (body height > 1 cm) in the plot were collected.
Nested ANOVA table for a Type I sum of squares analysis in a hierarchical design. A sex ratio Y is measured on p = 1…P plots per habitat, h = 1…H habitats per town, t = 1…T towns per city and c = 1…C cities. is the mean value of habitat h of town t of city c, is the mean value of town t of city c, Y is the mean of city c, and is the grand mean. The variance components of plot‐, habitat‐, town‐ and city‐level are , , , and
| Source | Sum squares (SS) | Degrees of freedom (df) | Mean squares (MS) |
|---|---|---|---|
| Among plots within habitat (includes measurement error) |
| df |
|
| Among habitats within town |
| df |
|
| Among towns within city |
| df |
|
| Among cities with total |
| df |
|
| Total |
| dfTotal = |
|
Results of a generalized multilevel model with nested spatial scales (plot, habitat, town, and city) and sampling time (months) as random effects, but without fixed effect. This model aimed to (1) test the total intercept (log ratio of females to males) when accounting for the spatial and temporal autocorrelation of samples and (2) analyze the variance component explained at different spatial and temporal scales. 95% confidence intervals were obtained through bootstrap method (999 runs with 711 randomly sampled data points with replacement). Significant results are shown in boldface type
| Fixed effect | Estimate (SE) |
|
|
|---|---|---|---|
| Intercept |
| 4.920 | < |
| Random effects | Variance | 95% CI | |
| Plot: (habitat: (town: city)) |
| [0.105, 0.989] | |
| Habitat: (town: city) |
| [0.110, 1.027] | |
| Town: city | 0 | [−0.543, 0.248] | |
| City |
| [0.087, 1.042] | |
| Time |
| [0.017, 0.810] |
Figure 2Distributions of adult sex ratio estimated from the generalized multilevel model at four spatial scales.
Figure 3Adult sex ratio estimated from the generalized multilevel model at different sampling months. Dots represent parameter values estimated. Solid lines represent 95% confidence intervals.
Results of generalized multilevel model including weight as individual‐level predictive variables, and density, temperature, and precipitation as group‐level predictive variables. In this model, nested spatial scales (plot, habitat, town, and city) and sampling time (months) were included as random effects. Significant results are shown in boldface type
| Fixed effects | Estimates (SE) |
|
|
|---|---|---|---|
| Intercept | − | −2.935 |
|
| Weight | −0.009 (0.02) | −0.443 | 0.665 |
| Density | −0.002 (0.006) | −0.330 | 0.741 |
| Temperature |
| 2.526 |
|
| Precipitation |
| 2.836 |
|
Figure 4The relationship between (A) density in plot level and adult sex ratio, (B) temperature in city level and adult sex ratio, and (C) precipitation in city level and adult sex ratio, respectively. Dots represent the parameter values (±1SE) estimated from the generalized multilevel model including group‐level predictors.