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Diverging responses of terrestrial ecosystems to water stress after disturbances

Abstract

Terrestrial ecosystems are major carbon (C) pools, sequestering ~20% of anthropogenic C emissions. However, increasing frequency and intensity of climate-sensitive disturbances (for example, drought and wildfire) threaten long-term C uptake. Although direct effects of disturbances are well-documented, indirect effects remain unknown. Here we quantify changes in the sensitivity of terrestrial gross primary production to water stress before and after severe droughts and fires. We find divergent changes across the globe, where dry regions have increased sensitivity, while wet regions have decreased sensitivity. Water availability, solar radiation, nutrient availability and biodiversity are the main drivers mediating these changes. Sensitivity takes ~4–5 years to recover after disturbances, but the increasing frequency of disturbances threatens this recovery. Our results reveal strong cross-system discrepancies in ecosystem responses to disturbances, highlighting the vulnerability of dryland ecosystems in future climates.

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Fig. 1: Large spatial heterogeneities in the change in drought sensitivity after disturbances.
Fig. 2: Drought sensitivity in dry regions increased significantly after disturbances.
Fig. 3: Climate is the main driver of the change in drought sensitivity.
Fig. 4: Drought sensitivity recovers ~4–5 years after disturbances.

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Data availability

The GLASS GPP data are from http://www.glass.umd.edu/Download.html. The EC-LUE GPP data are available via figshare at https://doi.org/10.6084/m9.figshare.8942336.v3 (ref. 50). The NIRv GPP data are available via figshare at https://doi.org/10.6084/m9.figshare.12981977.v2 (ref. 51). The P-model GPP data are available via Zenodo at https://doi.org/10.5281/zenodo.1423483 (ref. 52). The BESS (v.2.0) GPP data are from https://www.environment.snu.ac.kr/data. The TRENDY-v11 GPP data are from https://blogs.exeter.ac.uk/trendy/. The historical PDSI data and the climatic data (temperature, precipitation and downward shortwave solar radiation) are from TerraClimate (https://www.climatologylab.org/terraclimate.html). Future PDSI data are from NCAR (https://rda.ucar.edu/datasets/ds299.0/) and CarbonPlan (https://carbonplan.org/). The GFED4.1s burned area data are available at https://www.globalfiredata.org/index.html. Global data for the aridity index are available via figshare at https://doi.org/10.6084/m9.figshare.7504448.v6 (ref. 53). Global soil moisture (0–100 cm) data are downloaded from ERA5-land (https://cds.climate.copernicus.eu/datasets). GIMMS LAI4g data are available via Zenodo at https://doi.org/10.5281/zenodo.7649107 (ref. 54). CO2 data are available via Zenodo at https://doi.org/10.5281/zenodo.5021360 (ref. 55). Global data for soil total nitrogen and soil organic carbon (0–100 cm) are from https://daac.ornl.gov/SOILS/guides/IGBP-SurfaceProducts.html. Soil organic phosphorus (0–50 cm) data are from https://daac.ornl.gov/SOILS/guides/Global_Phosphorus_Dist_Map.html. Soil cation exchange capacity and nitrogen deposition data are from https://daac.ornl.gov/NACP/guides/NACP_MsTMIP_Model_Driver.html. AGB data are available via Zenodo at https://doi.org/10.5281/zenodo.4161693 (ref. 56). The biodiversity data are from https://anthroecology.org/anthromes/plantbiodiversity/.

Code availability

All analysis was done in the open-source software R v.4.1.3. The code is available via figshare at https://doi.org/10.6084/m9.figshare.25482928 (ref. 57).

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Acknowledgements

This study was supported by the Wilkes Center at the University of Utah, with thanks to the Anderegg laboratory. We also thank the TRENDY team. J.P. was supported by the PID2022-140808NB-I00 and TED2021-132627 B–I00 grants funded by MCIN of Spain and the European Union NextGeneration EU/PRTR and by the Catalan Government grant AGAUR2023 CLIMA 00118. A.T.T. acknowledges funding from National Science Foundation grant nos. 2003205, 2017949 and 2216855, from the USDI Park Service Award nos. P24AC00910 and P24AC01425, from the University of California Laboratory Fees Research Program Award no. LFR-20-652467 and from the Gordon and Betty Moore Foundation grant no. GBMF11974. W.R.L.A. acknowledges support from the David and Lucille Packard Foundation and US National Science Foundation grant nos. 1802880, 2003017 and 2044937, as well as the Alan T. Waterman award IOS-2325700. G.V.G. acknowledges support from the NOAA Climate and Global Change postdoctoral fellowship administered by UCAR Cooperative Programs for the Advancement of Earth System Science under the NOAA Science Collaboration Program Award no. NA21OAR4310383.

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M.L. and W.R.L.A. conceptualized, designed and improved the study with input from all co-authors. M.L. wrote the initial draft and J.P., A.T.T., G.V.G., L.Y. and W.R.L.A. discussed the design, analyses and results and provided extensive and valuable comments and revisions.

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Correspondence to Meng Liu.

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Extended data

Extended Data Fig. 1 Change in drought sensitivity using the five remote sensing GPP products separately.

The change in drought sensitivity after disturbances is derived from each GPP product (a-j) using PDSI to indicate water stress. The distributional maps are aggregated to a resolution of 1° for visual display. ‘Mean’ is the mean change in sensitivity derived from GLS models. *, p < 0.05 (two-sided) based on the GLS models. Multiple comparisons are not applicable. Basemaps from Natural Earth (https://www.naturalearthdata.com/downloads/110m-physical-vectors).

Extended Data Fig. 2 Change in drought sensitivity based on SPEI and TRENDY GPP data.

(a-b) The changes in drought sensitivity after (a) severe droughts and (b) fires using SPEI to indicate water stress (remote sensing GPP regressed by SPEI). (c-d) The changes in drought sensitivity using TRENDY GPP (regressed by PDSI). The distributional maps are aggregated to 1° for visual display. ‘Mean’ is the mean change in sensitivity derived from GLS models. *, p < 0.05 (two-sided) based on the GLS models. Multiple comparisons are not applicable. Basemaps from Natural Earth (https://www.naturalearthdata.com/downloads/110m-physical-vectors).

Extended Data Fig. 3 Distribution of the aridity levels.

The aridity levels are defined based on the aridity index (AI): hyperarid (AI < 0.05), arid (AI < 0.2), semi-arid (AI < 0.5), dry sub-humid (AI < 0.65), and humid (AI ≥ 0.65). Basemaps from Natural Earth (https://www.naturalearthdata.com/downloads/110m-physical-vectors).

Extended Data Fig. 4 Changes in drought sensitivity in the aridity levels when using SPEI and TRENDY GPP.

(a) The change in drought sensitivity using SPEI to indicate water stress (remote sensing GPP regressed by SPEI) (left to right, N = 58, 2893, 3194, 1044, 2982 for drought; N = 65, 2077, 1868, 532, 670 for fire). (b) The change in drought sensitivity using TRENDY GPP data (regressed by PDSI) (left to right, N = 37, 2209, 3291, 1437, 4412 for drought; N = 66, 2133, 2223, 884, 1171 for fire). The height of each bar indicates the mean change in sensitivity derived from GLS models, and the error bar shows one standard error. *, p < 0.05 (two-sided) based on the GLS models. Multiple comparisons are not applicable.

Extended Data Fig. 5 Response of the change in drought sensitivity to the most important predictors for severe droughts.

The eight most important predictors (a-h) are shown, where the smoothing curves are fitted by generalized additive models in the ‘ggplot2’ package in R, and the shading represents the 95% confidence interval. The Shapley value indicates the response of the change in sensitivity to the predictors.

Extended Data Fig. 6 Response of the change in drought sensitivity to the most important predictors for fires.

The eight most important predictors (a-h) are shown, where the smoothing curves are fitted by generalized additive models in the ‘ggplot2’ package in R, and the shading represents the 95% confidence interval. The Shapley value indicates the response of the change in sensitivity to the predictors.

Extended Data Fig. 7 Return intervals of severe droughts and fires.

(a-b) Drought return intervals using historical PDSI data in (a) 1982–2018 and (b) 1958–1981. (c) Fire return intervals using the burned area from GFED 4.1 s. The bin width is one year. The median return intervals for panels (a-c) are 9.25, 12.0, and 6.67 years, respectively.

Extended Data Fig. 8 Drought return intervals using future PDSI data in 2061–2100.

Boxplots of drought return intervals based on PDSI from (a) NCAR (left to right, N = 22976, 76923) and (b) CarbonPlan (left to right, N = 7772, 10166) under SSP245 and SSP585. The solid lines indicate the recovery time (five years after severe droughts). Box plot lines represent the interquartile range (IQR) and median, respectively, whereas the whiskers represent 1.5 times IQR (or the minimum/maximum).

Extended Data Fig. 9 The best model at the global scale.

(a) Correlations between the GPP anomalies and PDSI. (b) The distribution of pixels with significant correlations (50% of pixels indicating significant correlations). There are 146210 and 73717 pixels in panels (a) and (b), respectively. p values (two-sided) are based on cor.test in R. Multiple comparisons are not applicable. (c) The best model for the significant pixels, where there are three models: linear (blue), quadratic (orange), and logistic (red) models. The best model is defined as the model with minimum Akaike Information Criterion (AIC) and significant regression coefficients (for example the linear model is used when the quadratic term in the quadratic model is not significant). The linear model is the best for 88% of the pixels. Basemaps from Natural Earth (https://www.naturalearthdata.com/downloads/110m-physical-vectors).

Extended Data Fig. 10 Results of simple linear regression (SLR) and multiple linear regression (MLR) are comparable.

Scatter plot of the coefficients (that is sensitivity) of PDSI from SLR (GPPanomaly ~ PDSI) and MLR (GPPanomaly ~ Sradanomaly + Tanomaly + PDSI) based on data in 1982–2018. Each dot is a pixel, and only pixels with significant correaltions between GPPanomaly and PDSI are shown. There are 84.85% of pixels exhibiting positive correlations between GPP anomalies and PDSI. The p value (two-sided) is based on linear regression. Multiple comparisons are not applicable.

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Liu, M., Peñuelas, J., Trugman, A.T. et al. Diverging responses of terrestrial ecosystems to water stress after disturbances. Nat. Clim. Chang. 15, 73–79 (2025). https://doi.org/10.1038/s41558-024-02191-z

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