| Literature DB >> 29769794 |
Charles Cunningham1, Jorge E Parra2, Lucy Coals3, Marcela Beltrán3, Sama Zefania4, Tamás Székely3,5.
Abstract
Mating strategy and social behavior influence gene flow and hence affect levels of genetic differentiation and potentially speciation. Previous genetic analyses of closely related plovers Charadrius spp. found strikingly different population genetic structure in Madagascar: Kittlitz's plovers are spatially homogenous whereas white-fronted plovers have well segregated and geographically distinct populations. Here, we test the hypotheses that Kittlitz's plovers are spatially interconnected and have extensive social interactions that facilitate gene flow, whereas white-fronted plovers are spatially discrete and have limited social interactions. By experimentally removing mates from breeding pairs and observing the movements of mate-searching plovers in both species, we compare the spatial behavior of Kittlitz's and white-fronted plovers within a breeding season. The behavior of experimental birds was largely consistent with expectations: Kittlitz's plovers travelled further, sought new mates in larger areas, and interacted with more individuals than white-fronted plovers, however there was no difference in breeding dispersal. These results suggest that mating strategies, through spatial behavior and social interactions, are predictors of gene flow and thus genetic differentiation and speciation. Our study highlights the importance of using social behavior to understand gene flow. However, further work is needed to investigate the relative importance of social structure, as well as intra- and inter-season dispersal, in influencing the genetic structures of populations.Entities:
Keywords: Madagascar; dispersal; gene flow; genetic structure; mating opportunities; mating systems; shorebird; social network; spatial behavior; speciation
Year: 2018 PMID: 29769794 PMCID: PMC5946871 DOI: 10.1093/beheco/ary012
Source DB: PubMed Journal: Behav Ecol ISSN: 1045-2249 Impact factor: 2.671
Figure 1Study sites of Kittlitz’s and white-fronted plover in SW Madagascar, with the study area in the left panel and illustrative detail in the right. Dashed lines represent the breeding dispersal between the original nest capture sites (denoted by crosses), and secondary territories of male (white circles) and female (black circles) experimental plovers used in the spatial analyses. As an illustration of data used in analysis, the home ranges of 3 male (white fill, solid outline) and female (grey fill, dashed outline) Kittlitz’s plovers and 5 white-fronted male and female plovers are shown.
General linear models of home range size, mean step length and dispersal from previous territory (response variables) of male and female Malagasy plovers. Figures in bold indicate statistically significant relationships. The data were natural log transformed prior to the analyses
| Home range size | Mean step length | Dispersal from previous territory | ||||
|---|---|---|---|---|---|---|
| Estimate |
| Estimate |
| Estimate |
| |
| Intercept | 11.104 (0.241) | 46.092 (<0.001) | 4.978 (0.171) | 29.202 (<0.001) | 4.354 (0.336) | 12.960 (<0.001) |
| Species | -1.264 (0.375) |
| -0.598 (0.259) |
| 0.160 (0.522) | 0.305 (0.761) |
| Sex | -0.074 (0.352) | -0.211 (0.833) | 0.315 (0.241) | 1.307 (0.197) | -0.051 (0.491) | -0.103 (0.918) |
| Species × Sex | -0.121 (0.537) | -0.225 (0.823) | -0.647 (0.366) | -1.767 (0.083) | -0.242 (0.749) | -0.323 (0.748) |
General linear models using Gaussian error structure and identity link function were fitted separately to home range size, mean step length and dispersal from previous territory. These models were compared with models including additional control variables; these were found not to improve the model fit, and hence the more basic models were sufficient (see Supplementary Information). Standard errors and p-values are in presented in parentheses for the estimates and t-values, respectively. “Female,” “white-fronted,” and “white-fronted female” were used as reference levels.
Figure 2(a) Home range size, (b) mean step length and (c) dispersal from previous territory in 2 Malagasy plover species. The data were normalized using natural log transformations. Numbers of individuals are shown beneath categories. The lower and upper borders of the box are lower and upper quartiles, respectively; the horizontal bar is the median; and whiskers represent the lowest and highest observations apart from the outliers. Circles denote outliers that are above or below the interquartile range multiplied by 1.5.
Figure 3Spatial association networks of Kittlitz’s and white-fronted experimental plovers. Nodes represent adult males and females; vertices represent the amount of overlap (UDOI) of individual’s home ranges. The Kittlitz’s network was more interconnected than the white-fronted network, as the densities differed significantly (2 sample t-test, t54 = 4.462, P < 0.001).
Figure 4Total spatial overlap of individual home ranges with conspecific experimental males or females in white-fronted and Kittlitz’s plover, quantified using the utilization distribution overlap index (UDOI). Interspecies comparison of UDOI size is not appropriate due to differing sample sizes, but the relationship between male and female overlap within species can be compared. The lower and upper borders of the box are lower and upper quartiles, respectively; the horizontal bar is the median; and whiskers represent the lowest and highest observations apart from the outliers. Circles denote outliers that are above or below the interquartile range multiplied by 1.5.
General linear models of total spatial overlap of the focal individual with males, and females (response variables) in 2 species of Malagasy plovers. Figures in bold indicate statistically significant relationships. The data were natural log transformed prior to the analyses
| Male overlap | Female overlap | ||||
|---|---|---|---|---|---|
| Estimate |
| Estimate |
| ||
| White-fronted | Intercept | 0.191 (0.062) | 3.061 (0.006) | 0.554 (0.052) | 10.642 (<0.001) |
| Sex | 0.365 (0.088) |
| -0.416 (0.074) |
| |
| Kittlitz’s | Intercept | 0.733 (0.097) | 7.531 (<0.001) | 0.896 (0.095) | 9.418 (<0.001) |
| Sex | 0.232 (0.142) | 1.633 (0.113) | -0.186 (0.139) | -1.341 (0.190) | |
General linear models using Gaussian error structure and identity link function were used to analyse spatial overlap. As interspecies analysis was not appropriate due to differing sample sizes, the only explanatory variable included was Sex, with Female the reference factor level. Estimate standard errors and t values’ corresponding P-values are in parentheses.