| Literature DB >> 26446705 |
Gabriella Ljungström1, Erik Wapstra2, Mats Olsson3,4.
Abstract
BACKGROUND: Present-day climate change has altered the phenology (the timing of periodic life cycle events) of many plant and animal populations worldwide. Some of these changes have been adaptive, leading to an increase in population fitness, whereas others have been associated with fitness decline. Representing short-term responses to an altered weather regime, hitherto observed changes are largely explained by phenotypic plasticity. However, to track climatically induced shifts in optimal phenotype as climate change proceeds, evolutionary capacity in key limiting climate- and fitness-related traits is likely to be crucial. In order to produce realistic predictions about the effects of climate change on species and populations, a main target for conservation biologists is thus to assess the potential of natural populations to respond by these two mechanisms. In this study we use a large 15-year dataset on an ectotherm model, the Swedish sand lizard (Lacerta agilis), to investigate how higher spring temperature is likely to affect oviposition timing in a high latitude population, a trait strongly linked to offspring fitness and survival.Entities:
Mesh:
Year: 2015 PMID: 26446705 PMCID: PMC4597611 DOI: 10.1186/s12862-015-0476-0
Source DB: PubMed Journal: BMC Evol Biol ISSN: 1471-2148 Impact factor: 3.260
Number of females/number of observations (reproductive events) per female
| Number of reproductive events per female | Number of females |
|---|---|
| 1 | 223 |
| 2 | 77 |
| 3 | 36 |
| 4 | 10 |
| 5 | 7 |
| 6 | 1 |
Solution for random effects from models fitted with heterogeneous among-year variance
| Effect | Variance (S.E.) | −2 LogL |
| d.f. |
|
|---|---|---|---|---|---|
| Null | 3825.2 | ||||
| Year | 36.721 (15.000) | 3562.6 | 262.6 | 1 | <.0001 |
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| Random slope | 0 (.) | 3557.1 | 0.3 | 2 | 0.8607 |
| Residual error | Variance (S.E.) | Residual error | Variance (S.E.) | ||
| 1987 | 55.535 (19.263) | 2001 | 20.434 (5.501) | ||
| 1988 | 12.301 (4.856) | 2002 | 25.320 (5.370) | ||
| 1989 | 8.7973 (3.3268) | 2003 | 18.956 (4.536) | ||
| 1990 | 67.012 (16.763) | 2004 | 57.974 (12.454) | ||
| 1991 | 46.235 (20.580) | 2005 | 18.206 (4.176) | ||
| 1998 | 14.3431 (4.930) | 2006 | 10.535 (4.451) | ||
| 1999 | 16.5202 (4.585) | 2007 | 35.037 (8.939) | ||
| 2000 | 41.3448 (9.956) |
The most parsimonious model is denoted in bold face and the annual residual errors refer to this model. A covariance term between individual intercepts and slopes is included in the Random slope-model, hence d.f. = 2
Solution for random effects from models fitted with homogeneous among-year variance
| Effect | Variance (S.E.) | −2 LogL |
| d.f. | P |
|---|---|---|---|---|---|
| Null | 3914.4 | ||||
| Year | 37.720 (15.338) | 3635.5 | 278.9 | 1 | <.0001 |
| Random intercept | 4.612 (2.416) | 3630.9 | 4.6 | 1 | 0.0319 |
| Random slope | 10.441 (3.374) | 3611.8 | 19.1 | 2 | <.0001 |
| Residual error | 23.767 (2.666) |
A covariance term between individual intercepts and slopes is included in the Random slope-model, hence d.f. = 2
Fig. 1Relationship between egg-laying day and spring temperature. Descriptive plot of egg-laying day of individual sand lizard (Lacerta agilis) females versus spring temperature/cumulated degrees (annual cumulated sums of mean temperature over April-May in 1987–1991 and 1998–2007). The figure does not comprise all individual data points, but includes the highest and lowest number of days recorded in each year (parameter estimate −4.971 ± 1.957, P = 0.0244, n = 356)
Fixed effect estimates from a mixed model of laying day
| Effect | Coefficient ± s.e.m. | KR | d.f.(nom) | d.f.(den) |
|
|---|---|---|---|---|---|
| Intercept | 170.150 ± 3.722 | ||||
| Cumulated degrees | −4.971 ± 1.957 | 6.45 | 1 | 13.3 | 0.0244 |
| Emergence day | 0.096 ± 0.021 | 21.42 | 1 | 383 | <.0001 |
| Female mass | −1.275 ± 0.104 | 150.53 | 1 | 445 | <.0001 |
Parameter estimates of the most parsimonious model; random intercept model with heterogeneous among-year residuals, are given along with denominator degrees of freedom and F tests according to Kenward-Roger (KR)
Fig. 2Relationship between egg-laying day and female mass. Plot of the egg-laying day (Julian days since 1 January) of individual sand lizard (Lacerta agilis) females versus their respective mass after laying (g). The observations are grouped into year of measurement. The figure does not comprise all individual data points, but includes the highest and lowest number of days recorded in each year (parameter estimate −1.275 ± 0.104, P < 0.0001, n = 356)