| Literature DB >> 29938096 |
Danilo G Muniz1,2, Martha L Baena3, Rogelio Macías-Ordóñez4, Glauco Machado2.
Abstract
Mate searching is assumed to be performed mostly by males, but when females benefit from multiple mating or are under risk of failing to mate, they may also perform mate searching. This is especially important in scramble competition polygynies, in which mate searching is the main mechanism of mate competition. Typically, more mobile individuals are expected to achieve higher mating success because mobility increases their probability of finding mates. If we assume individual movements are mainly explained by mate searching in scramble competition polygynies, we can investigate searching strategies by asking when individuals should leave their location and where they should go. We hypothesize that individuals will leave their locations when mating opportunities are scarce and will seek spatially close sites with better mating opportunities. We tested these hypotheses for males and females of Leptinotarsa undecimlineata, a leaf beetle with scramble competition polygyny in which both sexes are promiscuous. Individuals mate and feed exclusively on Solanum plants, and thus, individual movements can be described as switches between plants. Females were less likely than males to leave isolated plants, and both males and females moved preferentially to neighboring plants. Males were more likely to leave when the local number of females was low, and the number of males was high. They moved to plants with more females, a behavior consistent with a mate searching strategy. Females were more likely to move to plants with fewer males and many females, a behavior consistent with male harassment avoidance. Strategic movement is widely considered in foraging context, but seldom in a mate searching context. Considering that selection to minimize searching costs, maximize mating success, and minimize harassment may be ubiquitous in nature, we argue that strategic movements by mate searching individuals are likely to occur in many species.Entities:
Keywords: Chrysomelidae; Solanum; mate searching strategy; mating system; mobility; scramble competition; sexual harassment; sexual selection
Year: 2018 PMID: 29938096 PMCID: PMC6009763 DOI: 10.1002/ece3.4121
Source DB: PubMed Journal: Ecol Evol ISSN: 2045-7758 Impact factor: 2.912
Figure 1Male and female of the leaf beetle Leptinotarsa undecimlineata on the host plant after copulation. Note that the male (below) is smaller than the egg‐laying female and that the abdomen of the female is very inflated due to the egg load in the reproductive tract, so that the two elytra do not touch each other. Photograph by Juan H. García‐Chávez
Figure 2Relationship between plant switches by males of the leaf beetle Leptinotarsa undecimlineata and four predictor variables: (a) mating success in the previous day, (b) number of females over the plant, (c) number of males over the plant, and (d) plant spatial centrality. In plots b–d, each bar represents a series of observations with the same value, and bar height represents the number of observations. In plots b–c, redlines represent the probability of plant switch as predicted by the binomial generalized linear mixed model
Summary of the generalized linear mixed models that investigate when males and females of the leaf beetle Leptinotarsa undecimlineata should switch between host plants
| Predictor variable | Estimate | z‐value |
|
|---|---|---|---|
|
| |||
| (Intercept) | −0.43 ± 0.13 | −3.17 |
|
| Spatial centrality | 0.3 ± 0.12 | 2.55 |
|
| Females per plant | −0.37 ± 0.3 | −1.23 | .22 |
| Males per plant | 0.21 ± 0.29 | 0.74 | .46 |
| Mating success | 0.1 ± 0.11 | 0.85 | .39 |
| Females per plant × spatial centrality | 0.53 ± 0.28 | 1.91 | .06 |
| Males per plant × spatial centrality | −0.34 ± 0.28 | −1.19 | .23 |
| Mating success × spatial centrality | 0.02 ± 0.1 | 0.18 | .85 |
|
| |||
| (Intercept) | −0.26 ± 0.12 | −2.16 |
|
| Spatial centrality | 0.22 ± 0.11 | 1.91 | .06 |
| Females per plant | −0.71 ± 0.23 | −3.05 |
|
| Males per plant | 0.51 ± 0.23 | 2.19 |
|
| Mating success | 0.09 ± 0.1 | 0.87 | .38 |
| Females per plant × spatial centrality | 0.48 ± 0.25 | 1.95 | .051 |
| Males per plant × spatial centrality | −0.37 ± 0.25 | −1.51 | .13 |
| Mating success × spatial centrality | −0.08 ± 0.1 | −0.78 | .44 |
Model coefficients are presented as estimate ± standard error, and the x denotes statistical interactions between two variables. All continuous predictor variables were centered and standardized prior to model fitting, so that coefficients are comparable between different models.
Figure 3Relationship between plant switches by females of the leaf beetle Leptinotarsa undecimlineata and four predictor variables: (a) mating success in the previous day, (b) number of females over the plant, (c) number of males over the plant, and (d) plant spatial centrality. In plots b–d, each bar represents a series of observations with the same value, and bar height represents the number of observations. In plot D, the redline represents the probability of plant switch as predicted by the binomial generalized linear mixed model
Summary of the multinomial network models used to investigate where males and females of the leaf beetle Leptinotarsa undecimlineata should go after leaving a host plant
| Predictor variable | Parameter symbol | Median estimate | 95% Credible interval | MCMC |
|---|---|---|---|---|
|
| ||||
| Spatial distance |
| −5.27 | −6.19 to −4.49 | <.001 |
| Males per plant |
| −0.15 | −0.31 to −0.005 | .02 |
| Females per plant |
| 0.24 | 0.09 to 0.40 | <.001 |
| (Individual random effect variation) |
| 2.78 | 2.17–3.55 | ‐ |
| (Host plant random effect variation) |
| 0.97 | 0.79 to 1.119 | ‐ |
|
| ||||
| Spatial distance |
| −3.97 | −4.66 to −3.38 | <.001 |
| Males per plant |
| −0.07 | −0.20 to 0.05 | .131 |
| Females per plant |
| 0.14 | 0.01 to 0.27 | .014 |
| (Individual random effect variation) |
| 2.35 | 1.85 to 2.95 | ‐ |
| (Host plant random effect variation) |
| 1.13 | 0.94 to 1.37 | ‐ |
Parameter symbols are those used in the model's equations (see topic WHERE TO GO? in the Section 2). Random effect variation is presented as standard deviation. All predictor variables were centered and standardized prior to model fitting, so that coefficients are comparable between different models.