| Literature DB >> 27379105 |
Andreas Bolte1, Tomasz Czajkowski1, Claudia Cocozza2, Roberto Tognetti3, Marina de Miguel4, Eva Pšidová5, Ĺubica Ditmarová5, Lucian Dinca6, Sylvain Delzon4, Hervè Cochard7, Anders Ræbild8, Martin de Luis9, Branislav Cvjetkovic10, Caroline Heiri11, Jürgen Müller1.
Abstract
European beech (Fagus sylvatica L., hereafter beech), one of the major native tree species in Europe, is known to be drought sensitive. Thus, the identification of critical thresholds of drought impact intensity and duration are of high interest for assessing the adaptive potential of European beech to climate change in its native range. In a common garden experiment with one-year-old seedlings originating from central and marginal origins in six European countries (Denmark, Germany, France, Romania, Bosnia-Herzegovina, and Spain), we applied extreme drought stress and observed desiccation and mortality processes among the different populations and related them to plant water status (predawn water potential, ΨPD) and soil hydraulic traits. For the lethal drought assessment, we used a critical threshold of soil water availability that is reached when 50% mortality in seedling populations occurs (LD50SWA). We found significant population differences in LD50SWA (10.5-17.8%), and mortality dynamics that suggest a genetic difference in drought resistance between populations. The LD50SWA values correlate significantly with the mean growing season precipitation at population origins, but not with the geographic margins of beech range. Thus, beech range marginality may be more due to climatic conditions than to geographic range. The outcome of this study suggests the genetic variation has a major influence on the varying adaptive potential of the investigated populations.Entities:
Keywords: Fagus sylvatica; LD50SWA; desiccation; drought; genetic variation; mortality; pre-dawn water potential; soil water availability
Year: 2016 PMID: 27379105 PMCID: PMC4906631 DOI: 10.3389/fpls.2016.00751
Source DB: PubMed Journal: Front Plant Sci ISSN: 1664-462X Impact factor: 5.753
Temperature (T) and precipitation (P) [year, growing season from April (4) to September (9)] at the origin of the seedling populations, derived from WorldClim grid data (Source: .
| PV1 | Stenderup Midtskov | DK | 55.47 | 9.65 | 18 | 7.7 | 11.2 | 15.8 | 720 | 352 | 21.9 | 40.7 |
| PV2 | Sellhorn | DE | 53.35 | 9.93 | 86 | 8.2 | 12.1 | 16.9 | 748 | 402 | 22.6 | 41.1 |
| PV3 | Crecy | FR | 50.25 | 1.88 | 30 | 10.5 | 13.7 | 17.5 | 637 | 291 | 27.3 | 31.1 |
| PV4 | Montagne Noir | FR | 43.50 | 2.22 | 341 | 12.4 | 16.1 | 20.7 | 791 | 376 | 26.2 | 35.3 |
| PV5 | Valea Baronului | RO | 44.77 | 21.68 | 445 | 9.3 | 14.5 | 19.6 | 722 | 424 | 27.0 | 37.4 |
| PV6 | Nevesinje | BA | 43.27 | 18.13 | 862 | 9.6 | 13.7 | 18.8 | 1199 | 493 | 15.7 | 61.2 |
| PV7 | Erro | ES | 43.00 | -1.47 | 931 | 9.1 | 12.9 | 17.2 | 1166 | 511 | 14.7 | 61.0 |
Altitude values represent the means of the 30 s grid cell.
EQ: Ellenberg Climate Quotient.
Am: Aridity index of De Martonne.
Figure 1Location of the origins of the investigated populations (circles), and continuous distribution range of European beech (gray area) based on the distribution map of Bolte et al. (.
Means (± standard error) of plant traits for the beech seedlings before the drought stress experiment.
| PV1 | Stenderup Midtskov | DK | 2.00b ± 0.00 | 14.67b ± 0.32 | 77.11 ± 5.47 | 9.50b ± 0.90 | |
| PV2 | Sellhorn | DE | 2.44a ± 0.09 | 12.44b ± 0.32 | 99.62 ± 12.70 | 13.13a,b ± 2.38 | |
| PV3 | Crecy | FR | 2.25a ± 0.10 | 17.50a ± 0.40 | 99.44 ± 12.19 | 12.75a,b ± 1.50 | |
| PV4 | Montagne Noir | FR | 2.45a ± 0.11 | 14.92a, b ± 0.76 | 69.99 ± 11.50 | 4.40c ± 0.57 | |
| PV5 | Valea Baronului | RO | 2.00b ± 0.00 | 15.42a ± 0.47 | 111.25 ± 16.12 | 15.00a ± 1.64 | |
| PV6 | Nevesinje | BA | 2.75a ± 0.10 | 16.77a ± 0.79 | 110.43 ± 7.47 | 15.63a ± 1.64 | |
| PV7 | Erro | ES | 2.00b ± 0.00 | 13.80b ± 0.45 | 90.12 ± 11.61 | 9.63b ± 2.27 |
Means followed by different letters are significantly different at p < 0.05 (ANOVA, test of population differences, comparison downwards), means of leaf area are not significantly different.
Figure 2Relationship between soil water availability [SWA] (%) and the survival rate, critical soil water availability (LDSOswA) derived from the 2PL model (50% mortality at the inflection point = LDSOswAI see chapter on analyses). The 20% SWA line found to be a critical threshold for plant performance by other studies (e.g., Granier et al., 2007; Domec et al., 2015) is displayed for orientation. Further information is shown in Table 3.
Non-linear regression model parameters (growth rate ß.
| ß0 ± SE | 0.53 ± 0.06 | 0.37 ± 0.08 | 0.54 ± 0.06 | 0.52 ± 0.06 | 0.56 ± 0.09 | ||
| UPL | 0.72 | 0.62 | 0.58 | 0.68 | 0.62 | 0.62 | 0.70 |
| LWL | 0.19 | 0.29 | 0.33 | 0.23 | 0.29 | 0.30 | 0.21 |
| ß1 ± SE | 14.592 ± 0.939 | ||||||
| UPL | 14.347 | 14.630 | 17.428 | 16.647 | 14.610 | 14.567 | 15.097 |
| LWL | 13.932 | 13.650 | 10.852 | 11.632 | 13.671 | 13.713 | 13.183 |
Parameter estimates are compared against the overall mean (CPE) with an Analysis of Means (ANOM), upper (UPL) and lower decision limit (LWL) is shown (α = 0.05). Bold parameter values (ß.
Figure 3Relationships between climate parameters and LD50. Left: temperature with mean annual temperature (Ty, above) and mean temperature during growing season (T4−9, below); middle: precipitation with mean annual precipitation (Py, above) and mean precipitation during growing season (P4−9, below); right: climate indices with Ellenberg Climate Quotient (EQ, above) and Aridity index of De Martonne (Am, below). The linear regression line displays a significant predictor effect of precipitation during the growing season (P4−9) on LDSOswA (seep values).
Figure 4(A) Relationship between soil water availability (SWA) and negative predawn water potential (–ψPD). Each point represents the population means at 9 dates from 33 to 61 days after the start of the drought experiment (treatment and control samples). Only seedlings with a predawn water potential > −6 MPa are included. The fitted model curve was derived from a linear regression analysis of Jog-transformed SWA and –ψPD values [log SWA = 2 1 2298002–1 1 4962103 log (–ψPD)]. Values and model curve were then re-transformed [10 log(swA, −ψPD)] resulting in above displayed graph and power function; (B, inlaid figure) Estimated mean predawn water potentials when the different beech populations reached LDSOSWA using the relationship described in Figure 4A.