| Literature DB >> 35720546 |
Julia Maschler1, Jenna Keller1, Lalasia Bialic-Murphy1, Constantin M Zohner1, Thomas W Crowther1.
Abstract
The growing-season length of temperate and boreal trees has a strong effect on the global carbon cycle. Yet, a poor understanding of the drivers of phenological processes, such as autumn leaf senescence in deciduous trees, limits our capacity to estimate growing-season lengths under climate change. While temperature has been shown to be an important driver of autumn leaf senescence, carbon source-sink dynamics have been proposed as a mechanism that could help explain variation of this important process. According to the carbon sink limitation hypothesis, senescence is regulated by the interplay between plant carbon source and sink dynamics, so that senescence occurs later upon low carbon inputs (source) and earlier upon low carbon demand (sink). Here, we manipulated carbon source-sink dynamics in birch saplings (Betula pendula) to test the relevance of carbon sink limitation for autumn leaf senescence and photosynthetic decline in a widespread deciduous tree. Specifically, we conducted a gradient of leaf and bud removal treatments and monitored the effects on autumnal declines in net photosynthesis and the timing of leaf senescence. In line with the carbon sink limitation hypothesis, we observed that leaf removal tended to increase total leaf-level autumn photosynthesis and delayed the timing of senescence. Conversely, we did not observe an effect of bud removal on either photosynthesis or senescence, which was likely caused by the fact that our bud removal treatment did not considerably affect the plant carbon sink. While we cannot fully rule out that the observed effect of leaf removal was influenced by possible treatment-level differences in leaf age or soil resource availability, our results provide support for the hypothesis of carbon sink limitation as a driver of growing-season length and move the scientific field closer to narrowing the uncertainty in climate change predictions.Entities:
Keywords: Betula pendula; autumn leaf senescence; carbon cycle; carbon sink limitation; climate change; phenology; source–sink dynamics; terrestrial carbon sink
Year: 2022 PMID: 35720546 PMCID: PMC9199461 DOI: 10.3389/fpls.2022.868860
Source DB: PubMed Journal: Front Plant Sci ISSN: 1664-462X Impact factor: 6.627
Figure 1Mean relative leaf and bud counts by treatment over time. The dashed lines mark the DOYs of the leaf (A) and bud (B) removals. The relative (leaf or bud) count is defined as the ratio of the current count to the count just before the first respective plant organ removal. For the purpose of visualization, we plotted both the first two leaf and bud count measurements 14 days apart from each other, despite them having happened on the same day right before and after the respective plant organ removal. Measurements done over several days were assigned to the first day of the measurement interval. Error bars mark the area of ±1 standard error around the mean. A graph of absolute leaf and bud counts is depicted in Supplementary Figure 2.
Figure 2Total leaf-level autumn photosynthesis (μmol m−2) across the bud (left panel) or leaf removal gradient (right panel). The colors correspond to the different treatments. For each organ removal, we only display the treatments that have 0% of the other organ removed (i.e., the leaf removal panel does only include treatments where bud removal = 0). We added (back transformed) predicted means and approximate 95% confidence intervals for the model of total leaf-level autumn photosynthesis. Model results are listed in Supplementary Table 4. Model diagnostics are displayed in Supplementary Figure 5.
Figure 3Whole-plant leaf senescence. (A) DOY of 50% senescence across the bud (left panel) or leaf removal gradient (right panel). For each organ removal, we only display the treatments that have 0% of the other organ removed (i.e., the leaf removal panel does only include treatments where bud removal = 0). We added predicted means and approximate 95% confidence intervals for the model of DOY of 50% senescence. Model results are listed in Supplementary Table 5. Model diagnostics are in Supplementary Figure 6. (B) Whole-plant leaf senescence over time. Error bars mark the area of ±1 standard error around the mean. A graph of the whole time series of inverted relative SPAD index values is illustrated in Supplementary Figure 1. Model results are listed in Supplementary Table 6. Model diagnostics are displayed in Supplementary Figure 7.