| Literature DB >> 28035265 |
David J Muñoz1, Kyle Miller Hesed2, Evan H Campbell Grant3, David A W Miller1.
Abstract
Multiple pathways exist for species to respond to changing climates. However, responses of dispersal-limited species will be more strongly tied to ability to adapt within existing populations as rates of environmental change will likely exceed movement rates. Here, we assess adaptive capacity in Plethodon cinereus, a dispersal-limited woodland salamander. We quantify plasticity in behavior and variation in demography to observed variation in environmental variables over a 5-year period. We found strong evidence that temperature and rainfall influence P. cinereus surface presence, indicating changes in climate are likely to affect seasonal activity patterns. We also found that warmer summer temperatures reduced individual growth rates into the autumn, which is likely to have negative demographic consequences. Reduced growth rates may delay reproductive maturity and lead to reductions in size-specific fecundity, potentially reducing population-level persistence. To better understand within-population variability in responses, we examined differences between two common color morphs. Previous evidence suggests that the color polymorphism may be linked to physiological differences in heat and moisture tolerance. We found only moderate support for morph-specific differences for the relationship between individual growth and temperature. Measuring environmental sensitivity to climatic variability is the first step in predicting species' responses to climate change. Our results suggest phenological shifts and changes in growth rates are likely responses under scenarios where further warming occurs, and we discuss possible adaptive strategies for resulting selective pressures.Entities:
Keywords: Plethodon cinereus; adaptive capacity; behavioral plasticity; climate change; color morph; demography
Year: 2016 PMID: 28035265 PMCID: PMC5192747 DOI: 10.1002/ece3.2573
Source DB: PubMed Journal: Ecol Evol ISSN: 2045-7758 Impact factor: 2.912
Figure 1Plethodon cinereus, the red‐backed salamander, is a widely distributed and abundant woodland salamander in eastern North America
Predictions generated by climate–morph relationships in the literature
| Number | Factor | Climate–morph relationship prediction | Model parameter |
|---|---|---|---|
| Behavioral plasticity | |||
| 1 | Surface use and timing | Striped: emerge earlier in spring, peak surface use in early spring, retreat earlier into summer, emerge later in autumn, peak surface use later in autumn, and retreat later in winter. Lead‐backed: emerge later in spring, peak surface use later in spring, retreat later into summer, emerge earlier in autumn, peak surface use later in autumn, and retreat earlier into winter |
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| 2 | Surface use and water | Striped: surface use higher under wetter surface conditions. Lead‐backed: surface use higher under drier surface conditions |
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| 3 | Surface use and temperature | Striped: surface use lower under warmer surface conditions. Lead‐backed: surface use lower under cooler surface conditions |
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| 4 | Breadth of surface movement | Striped: movement greater in cool/wet season (spring). Lead‐backed: movement greater in dry/warm season (autumn) | σ, breadth of surface use |
| Demography | |||
| 5 | Seasonal survival | Striped: survival higher overwinter and lower over‐summer. Lead‐backed: higher over‐summer survival and lower overwinter survival | Φ, survival probability |
| 6 | Survival and temperature | Striped: survival lower under warmer temperatures and higher under cooler temperatures. Lead‐backed: survival higher under warmer temperatures and lower under cooler temperatures | Φ, survival probability |
| 7 | Seasonal growth | Striped: growth greater in winter and spring than lead‐backed. Lead‐backed: growth greater in summer and autumn than striped |
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| 8 | Growth and temperature | Striped: growth decrease under warmer temperatures. Lead‐backed: growth decrease under cooler temperatures |
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Predictions one through four relate to morph differences in behavioral plasticity, and predictions five through eight relate to differences in demography. Predictions are based on evidence that the striped morph is cool‐wet‐adapted and the lead‐backed morph is warm‐dry‐adapted. For each prediction, a specific model was developed to test the effect of color morph, and the relevant parameter from that model is specified.
Description of all models used to test the eight predictions about behavioral and demographic climate–morph relationships (Table 1)
| Prediction number | Model description |
|---|---|
| 1 |
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| 2 |
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| 3 |
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| 4 | σ(morph) |
| 5 | Φ(plot + season × morph) |
| 6 | Φ(plot + temperature × morph) |
| 7 |
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| 8 |
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Parameters are a function of the predictors found within parentheses. All predictors are fixed effects. Parameters not central to predictions found in Table 1 are not included but may be found in the Appendix D. Parameter p is detection probability, Φ is survival, σ is spatial breadth of movement, and K is growth coefficient.
Figure 2Surface detection as a function of soil temperature (a), rainfall (b), and calendar day (c) for Plethodon cinereus in Laurel, MD, USA. Spring (left) and autumn (right) detection functions are plotted for both morphs. Mean striped morph (solid) and mean lead‐backed morph (dashed) estimates are represented by lines. 95% confidence intervals are represented by shaded regions (striped = dark, lead‐backed = light). Both temperature and rainfall influence surface detection, leading to bimodal surface activity patterns
Figure 3Breadth of surface space use across seasons (“A” autumn and year, “S” spring and year) for Plethodon cinereus in Laurel, MD, USA. Mean striped morph space use (black, with 95% Bayesian credible interval [BCI]) and mean lead‐backed morph space use (gray, with 95% BCI) do not exhibit any consistent patterns or trends between morphs. The first two seasons have large credible intervals, resulting from fewer survey occasions within those seasons
Figure 4Estimates for overwinter (“W”) and over‐summer (“S”) survival probabilities in all three plots (“1”, “2”, and “3”; a) and survival probability as a function of mean winter temperature (b) for Plethodon cinereus in Laurel, MD, USA. (a) For plots 2 and 3, there were differences between summer and winter survival. Across plots and seasons, there were no clear differences between morphs (striped = black, lead‐backed = gray; squares = means, segments = 95% confidence intervals). (b) Striped mean survival (solid, with 95% CI) is not different from lead‐backed mean survival (dashed, with 95% CI). Both morphs exhibit relationships not different from zero. There was little summer variation in temperature, so no figure is provided
Figure 5The predicted seasonal growth coefficients from the von Bertalanffy growth analyses for Plethodon cinereus in Laurel, MD, USA. Striped mean growth (solid black) is not different from lead‐backed growth (gray) in any of the four seasons (“A” autumn, “W” winter, “Sp” spring, and “Sm” summer). Means are presented as squares with 95% Bayesian credible intervals as segments
Results from the von Bertalanffy growth models
| Parameter | Description | Estimate |
|---|---|---|
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| Autumn lead‐backed growth coefficient | 1.28 ± 0.155 [0.981, 1.58] |
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| Autumn striped growth coefficient | 1.55 ± 0.146 [0.1.27, 1.84] |
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| Winter lead‐backed growth coefficient | 0.392 ± 0.085 [0.227, 0.557] |
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| Winter striped growth coefficient | 0.363 ± 0.075 [0.217, 0.513] |
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| Spring lead‐backed growth coefficient | 0.784 ± 0.155 [0.486, 1.09] |
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| Spring striped growth coefficient | 0.889 ± 0.133 [0.629, 1.15] |
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| Summer lead‐backed growth coefficient | 0.315 ± 0.098 [0.124, 0.507] |
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| Summer striped growth coefficient | 0.263 ± 0.084 [0.100, 0.430] |
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| Asymptotic SVL (size) for lead‐backed | 47.8 ± 0.506 [46.9, 48.9] |
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| Asymptotic SVL (size) for striped | 46.9 ± 0.348 [46.3, 47.6] |
| Temperature varying growth model, prediction eight | ||
| β0AL | Mean autumn lead‐backed growth | 0.338 ± 0.146 [0.020, 0.579] |
| β0AS | Mean autumn striped growth | 0.625 ± 0.581 [0.475, 0.750] |
| β0WL | Mean winter lead‐backed growth | −1.22 ± 0.724 [−3.16, −0.406] |
| β0WS | Mean winter striped growth | −4.34 ± 1.49 [−7.58, −1.76] |
| β0SpL | Mean spring lead‐backed growth | −0.268 ± 0.380 [−1.10, 0.199] |
| β0SpS | Mean spring mean striped growth | 0.160 ± 0.109 [−075, 0.353] |
| β0SmL | Mean summer lead‐backed growth | −4.41 ± 5.35 [−19.8, −0.693] |
| β0SmS | Mean summer striped growth | −7.91 ± 5.79 [−22.3, −1.52] |
| βTempAL | Autumn temperature effect on lead‐backed growth coefficient | −0.143 ± 0.138 [−0.416, 0.125] |
| βTempAS | Autumn temperature effect on striped growth coefficient | −0.588 ± 0.151 [−0.890, −0.300] |
| βTempWL | Winter temperature effect on lead‐backed growth coefficient | 1.69 ± 0.964 [0.679, 4.34] |
| βTempWS | Winter temperature effect on striped growth coefficient | 4.88 ± 1.88 [1.55, 8.86] |
| βTempSpL | Spring temperature effect on lead‐backed growth coefficient | 0.211 ± 0.354 [−0.287, 0.927] |
| βTempSpS | Spring temperature effect on striped growth coefficient | −0.055 ± 0.133 [−0.318, 0.202] |
| βTempSmL | Summer temperature effect on lead‐backed growth coefficient | −1.11 ± 5.04 [−15.5, 8.28] |
| βTempSmS | Summer temperature effect on striped growth coefficient | −1.75 ± 7.43 [−19.1, 10.8] |
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| Asymptotic SVL (size) for lead‐backed | 47.9 ± 0.500 [47.1, 49.0] |
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| Asymptotic SVL (size) for striped | 47.1 ± 0.349 [46.4, 47.8] |
Growth coefficient K determines the speed at which an individual grows. They were a function of both seasons (autumn, winter, spring, summer), seasonal temperature, and color morph. L inf is the maximum size an individual can reach in Laurel, MD, USA. β represents coefficients from modeling growth as a function of seasonal temperature. Model parameters, parameter description, and the mean estimate (±SE, 95% Bayesian credible interval) are provided.
Figure 6The impact of temperature on the growth coefficient for Plethodon cinereus in Laurel, MD, USA. In the autumn, mean growth declines as the previous summer's temperature increases for striped morphs (solid) and lead‐backed morphs (dashed). In the winter, increases for both morphs. In the spring, there were no strong relationships. Lastly, summer growth remained constantly low despite warming temperatures. Means are lines with 95% Bayesian credible intervals as shaded regions (striped = dark, lead‐backed = light)
Three basic emigration models were assessed
| Model number | Model | Parameters | ΔAICc | ω | −2ln Likelihood |
|---|---|---|---|---|---|
| 1 | Random movement (γ′ = γ″) | 148 | 0 | 0.977 | 14,291.4 |
| 2 | Markovian movement (γ′ ≠ γ″) | 159 | 7.485 | 0.023 | 14,274.3 |
| 3 | No movement (γ′ = 1, γ″ = 0 | 142 | 72.20 | 0 | 14,377.0 |
Random movement outperformed Markovian movement and no movement. To aid estimation, γ was set constant across all seasons, and thus, no other models are included here.
We assessed whether or not salamanders exhibited a behavioral response to being captured
| Model number | Model | Parameters | ΔAICc | ω | −2ln Likelihood |
|---|---|---|---|---|---|
| 1 |
| 159 | 0 | 1.00 | 12,886.6 |
| 2 |
| 429 | 461 | 0.0 | 12,671.5 |
Because the capture, p, and recapture probability, c, are modeled best when equal, there is no evidence of trap avoidance or “trap happy” behavior.
Five survival models were assessed
| Model number | Model | Parameters | ΔAICc | ω | −2lnLikelihood |
|---|---|---|---|---|---|
| 1 | Φ(plot + season) | 24 | 0 | 0.735 | 14,999.7 |
| 2 | Φ(plot + season + temp) | 25 | 2.036 | 0.265 | 14,999.7 |
| 3 | Φ(plot × season) | 26 | 115.1 | 0 | 15,110.7 |
| 4 | Φ(plot.) | 18 | 171.5 | 0 | 15,183.4 |
| 5 | Φ(plot + temp) | 20 | 172.7 | 0 | 15,180.5 |
Plot effects were included in all analyses. Season represents overwinter and over‐summer survival. Temperature was the mean temperature of the months between primary sampling periods. Because models 1 and 2 were the most supported, it was clear that we could use them to test predictions 5 and 6.
Second, we determined how detection varied across time
| Model number | Model | Parameters | ΔAICc | ω | −2ln Likelihood |
|---|---|---|---|---|---|
| 1 |
| 144 | 0 | 1.00 | 13,064.8 |
| 2 |
| 107 | 2,621 | 0.0 | 15,622.2 |
| 3 |
| 30 | 3,695 | 0.0 | 16,858.6 |
The best model was interactive between plots and secondary sampling occasions. This allows us to test our predictions by modeling detection using secondary sampling occasion covariates like rainfall, temperature, and calendar day.
Description of all models used to test the eight predictions about behavioral and demographic climate–morph relationships (Table 1)
| Prediction number | Model description |
|---|---|
| 1 | Φ(plot + season + morph), γ′(morph.) = γ″(), |
| 2 | Φ(plot + season + morph), γ′(morph.) = γ″(), |
| 3 | Φ(plot + season + morph), γ′(morph.) = γ″(), |
| 4 |
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| 5 | Φ(plot + season × morph), γ′(morph.) = γ″(), |
| 6 | Φ(plot + temperature × morph), γ′(morph.) = γ″(), |
| 7 |
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| 8 |
|
Parameters are a function of the predictors found within parentheses. Empty parentheses () indicate predictors are identical to the previous model parameter. Values set as constant are represented as (.)
Results from MARK behavioral analyses (predictions 1–3)
| Model | Parameters | ΔAICc | ω | −2ln Likelihood |
|---|---|---|---|---|
| 1 | 26 | 0.0 | 1.0 | 14,972.2 |
| 2 | 26 | 165.8 | 0.0 | 15,138.0 |
| 3 | 26 | 563.7 | 0.0 | 15,535.9 |
The most likely model for explaining Plethodon cinereus surface activity has surface detection as a quadratic function of calendar day.