| Literature DB >> 29997639 |
Krista Takkis1, Thomas Tscheulin1, Theodora Petanidou1.
Abstract
Floral nectar is a vital resource for pollinators, thus having a very important role in ecosystem functioning. Ongoing climate warming could have a negative effect on nectar secretion, particularly in the Mediterranean, where a strong temperature rise is expected. In turn, decreased nectar secretion, together with shifts in flowering phenology can disrupt plant-pollinator interactions and consequently affect the entire ecosystem. Under fully controlled conditions, we tested how temperature influenced nectar secretion (through nectar volume, sugar concentration, sugar content, and number of flowers produced) in six Mediterranean plant species flowering from winter to summer (viz. Asphodelus ramosus, Ballota acetabulosa, Echium plantagineum, Lavandula stoechas, Rosmarinus officinalis, and Teucrium divaricatum). We compared the changes in nectar secretion under temperatures expected by the end of the century and estimated the effect of climate warming on nectar secretion of plants flowering in different seasons. We found a significant effect of temperature on nectar secretion, with a negative effect of very high temperatures in all species. Optimal temperatures for nectar secretion were similar to the mean temperatures in the recent past (1958-2001) during the respective flowering time of each species. Increasing temperatures, however, will affect differently the early-flowering (blooming in winter and early spring) and late-flowering species (blooming in late spring and early summer). Temperature rise expected by the end of the century will shift the average temperature beyond the optimal range for flower production and the sugar produced per plant in late-flowering species. Therefore, we expect a future decrease in nectar secretion of late-flowering species, which could reduce the amount of nectar resources available for their pollinators. Early-flowering plants will be less affected (optimal temperatures were not significantly different from the future projected temperatures), and may in some cases even benefit from rising temperatures. However, as many earlier studies have found that early-flowering species are more prone to shifts in phenology, the plant-pollinator interactions could instead become affected in a different manner. Consequently, climate warming will likely have a distinctive effect on both plant and pollinator populations and their interactions across different seasons.Entities:
Keywords: Mediterranean plants; climate change; floral nectar; nectar resource; optimal temperature; plant–pollinator interactions; seasonal differences
Year: 2018 PMID: 29997639 PMCID: PMC6030359 DOI: 10.3389/fpls.2018.00874
Source DB: PubMed Journal: Front Plant Sci ISSN: 1664-462X Impact factor: 5.753
Figure 1Mean monthly temperatures (1958–2001) and the flowering periods of the six study species in the Aegean region.
Experimental conditions of the six study species.
| Flowering time (month of peak flowering) | October–April (midpoint January) | March | April | May | June | June |
| Date | 06.−29.01.2015 | 12.03.−28.03. 2014 | 30.03.−19.04.2014 | 05.05.−25.05. 2015 | 24.05.−17.06. 2014 | 24.05.−17.06.2014 |
| Day temperatures (°C) | 7–34 | 12–22 | 16–28 | 14.5–38.5 | 20–41 | 20–41 |
| 24 h average temperatures (°C) | 3.5–30.5 | 8.8–18.8 | 12.8–24.8 | 12–36 | 17.5–38.5 | 17.5–38.5 |
| Temperature increments (°C) | 4 | 2 | 2 | 4 | 3 | 3 |
| Number of steps | 8 | 6 | 7 | 7 | 8 | 8 |
| Light/dark (h) | 10/14 | 11/13 | 11/13 | 14/10 | 14/10 | 14/10 |
| Number of plants | 19 | 12 | 20 | 15 | 15 + 1 | 15 + 11 |
| Placement | Outdoors | Climate chamber | – | Outdoors | Outdoors | Outdoors |
| Date | 06.−29.01.2015 | 03.−24.03. 2015 | 05.05.−25.05. 2015 | 24.05.−08.07.2014 | 24.05.−08.07.2014 | |
| Day temperature (°C) | Failed (see text for details) | 15 | – | – | – | |
| 24 h average temperature (°C) | 11.8 | – | – | – | ||
| Number of steps | 6 | 7 | 15 | 15 | ||
| Light/dark (h) | 11/13 | – | – | – | ||
| Number of plants | 9 | 11 | 6 | 6 | 6 + 6 | |
First increment was 3°C due to technical limitations of the climate chamber.
Plants were treated twice during the experiment with the solution of Caster 20SL insecticide to treat a minor parasite infestation.
Due to two general power cuts (lasting several hours but with a prior notice given) the control group experiment had to be stopped twice and the plants were taken outdoors for the time of the blackout to maintain the dark/light regime. The temperature outdoors at the time was similar to that in the chamber. After resuming the experiment, the plants were again given time to adjust to the chamber to ensure equal sampling conditions. As a result, in two cases the time between two measurements was 5 days instead of the usual three. The interruptions did not have any detectable influence on the patterns of flowering and nectar production.
Plants were additionally watered, if necessary, on Day 3 after nectar sampling to retain soil moisture under extremely high temperatures.
Some of the original plants of were replaced when they reached the end of their flowering period, in order to have an equal number of test plants at each temperature step. e.g., one plant was replaced in the case of B. acetabulosa, so that each step would have 15 plants (number of plants: 15 + 1).
Figure 2The models compare trait responses to time in the experimental and control group. (A) If the interaction between time and treatment group (experimental or control) is significant, it implies a true significant effect of manipulated temperatures indoors, since the effect of time is expected to be similar in all tested plants. (B) If the interaction between time and treatment group is non-significant, it indicates the lack of a significant temperature effect in the experimental group and shows a more prevalent effect of time on the trait.
Figure 3Calculating the optimal temperature range for each trait in each species. We used 5% of the measured trait value range below the calculated optimum as the optimal production range (shaded area between the horizontal lines) to calculate the optimal temperature range for the given trait (shaded temperature values between the vertical lines).
Difference in the effect of time (simple and quadratic effect, “time” and “time2”) on nectar traits and the number of flowers between the experimental and control groups (“group”) in the four species for with reliable control data.
| Nectar volume per flower | Time × group | 3.119 | −4.900 | −0.757 | 0.481 | − | |||||
| Time2 × group | 0.968 | 4.881 | 3.543 | −2.540 | |||||||
| Sugar concentration per flower | Time × group | −1.667 | 1.611 | 0.310 | −0.606 | ||||||
| Time2 × group | −0.501 | −0.458 | −1.841 | 1.868 | |||||||
| Sugar content per flower | Time × group | 3.529 | −4.988 | 0.554 | 1.058 | ||||||
| Time2 × group | 1.417 | 5.786 | 3.880 | −0.997 | |||||||
| Sugar content per plant | Time × group | 2.376 | −4.030 | −1.209 | −1.041 | ||||||
| Time2 × group | 1.008 | 4.695 | 3.007 | −0.066 | |||||||
| Number of flowers per plant | Time × group | 0.368 | −2.075 | −3.824 | −0.418 | − | |||||
| Time2 × group | −0.823 | 2.182 | 1.027 | 2.679 | |||||||
Only interaction terms are presented here from the model full results and only for the best models (with or without the quadratic effect), according to model AIC values. The analysis with the four species combined is given at the right column in bold.
0.05–0.01,
0.01–0.001,
<0.001.
Differential dependence of nectar and flower traits on temperature and flowering groups (viz. early- and late-flowering species) in all six species.
| Intercept | 4.407 | −0.179ns | 5.343 | 5.779 | 4.698 |
| Temperature | −3.788 | 3.850 | −4.989 | 0.067 | 7.523 |
| Temperature2 | −7.719 | 0.494 | −10.380 | −10.831 | |
| Flowering group | 1.027ns | −0.991ns | −9.667ns | 0.640ns | 1.326ns |
| Temperature × flowering group | 0.577ns | −6.889 | −2.31 | −8.322 | −15.524 |
| Temperature2 × flowering group | −0.737ns | −1.227ns | −0.829ns | 0.663ns | |
| 0.16 | 0.07 | 0.28 | 0.33 | 0.34 | |
| 0.34 | 0.29 | 0.45 | 0.46 | 0.56 |
Given numbers are t-values along with test significance. R2m, marginal coefficient of determination, denotes the variation explained by model fixed factors and R2c, conditional coefficient of determination, denotes the variation explained by both fixed and random factors together. Only best model results are presented (with or without the quadratic effect), according to model AIC values.
0.05–0.01,
<0.001, ns, non-significant.
Optimal temperatures and optimal ranges for nectar secretion and flower production (24-h average temperatures).
| 15.7 (11.1–20.3) | – | 16.0 (12.7–19.4) | 17.7 (15.5–19.8) | 19.7 (16.5–22.9) | |
| ⋂ | / | ⋂ | ⋂ | ⋂ | |
| 12.4 (9.4–15.4) | – | 12.5 (9.7–15.3) | 14.7 (13.0–16.4) | 15.9 (13.9–18.0) | |
| ⋂ | / | ⋂ | ⋂ | ⋂ | |
| 16.4 (12.5–20.2) | 15.6 (12.5–18.7) | – | 15.3 (13.5–17.0) | 18.9 (17.0–20.9) | |
| ⋂ns | ⋂ | ⋂ | ⋂ | ||
| 23.1 (18.8–27.4) | 9.4 (0.4–18.4) | 20.8 (17.8–23.7) | 20.8 (18.6–23.0) | 18.7 (11.6–25.8) | |
| ⋂ | ⋂ | ⋂ | ⋂ | ⋂ | |
| 25.9 (22.3–29.6) | 26.8 (18.5–35.0) | 25.7 (23.0–28.3) | 25.4 (23.6–27.2) | 24.7 (22.1–27.2) | |
| ⋂ | ⋃ | ⋂ | ⋂ | ⋂ | |
| 30.9 (23.8–37.9) | – | 28.7 (23.2–34.1) | 22.5 (20.0–25.0) | 20.2 (17.5–22.9) | |
| ⋂ | \ns | ⋂ | ⋂ | ⋂ |
Linear associations are marked with “/” (positive) and (negative); unimodal associations with “⋂” (positive) and “⋃” (negative).
0.01–0.001,
<0.001, ns, non-significant.
The abnormally low, and likely incorrect value is probably caused by the nearly linear relationship of the trait.
Figure 4Comparison of optimal temperatures to past monthly average temperatures and future projections by 2100 (IPCC, 2007, 2013) in six species. Flowering month of each species is noted in the parentheses. (A) Nectar volume per flower, (B) sugar content per flower, (C) sugar content per plant, (D) the number of flowers per plant. For Lavandula stoechas, sugar content per flower (graph B) had a linear relationship to temperature, therefore the optimal temperature could not be calculated.
Comparison of the optimal temperatures within a species group (early- and late-flowering) to the average monthly temperatures in the recent past and future projections for the year 2100 (IPCC, 2013) in the month of flowering of each species (results of paired t-tests).
| 1958–2001 monthly average | 2 | 1.250 | ns | 2 | 1.426 | ns |
| 50% projections | 2 | 0.109 | ns | 2 | −0.416 | ns |
| 75% projections | 2 | −0.048 | ns | 2 | −0.715 | ns |
| Maximal projections | 2 | −0.433 | ns | 2 | −1.868 | ns |
| 1958–2001 monthly average | 1 | 1.194 | ns | 2 | 0.500 | ns |
| 50% projections | 1 | 0.455 | ns | 2 | −2.304 | ns |
| 75% projections | 1 | 0.354 | ns | 2 | −2.837 | ns |
| Maximal projections | 1 | 0.102 | ns | 2 | −5.047 | |
| 1958–2001 monthly average | 2 | 1.344 | ns | 2 | −1.633 | ns |
| 50% projections | 2 | 0.468 | ns | 2 | −3.932 | . |
| 75% projections | 2 | 0.352 | ns | 2 | −4.158 | . |
| Maximal projections | 2 | 0.035 | ns | 2 | −4.530 | |
| 1958–2001 monthly average | 2 | 2.481 | ns | 2 | −2.486 | ns |
| 50% projections | 2 | 1.436 | ns | 2 | −4.316 | |
| 75% projections | 2 | 1.319 | ns | 2 | −4.541 | |
| Maximal projections | 2 | 0.916 | ns | 2 | −5.074 | |
.0.1–0.05,
0.05–0.01, ns, non-significant.
The percentage of empty flowers in Rosmarinus officinalis, Lavandula stoechas and Ballota acetabulosa in relation to temperature.
| Intercept | 3.843 | 0.092 | 41.81 | |
| Temperature | 0.087 | 0.033 | 2.61 | |
| Temperature2 | 0.133 | 0.040 | 3.34 |
Model standard errors (SE) and z-values are presented in the table.
0.01–0.001,
<0.001.