| Literature DB >> 34720281 |
Shane W Stoner1,2, Alison M Hoyt1,3, Susan Trumbore1, Carlos A Sierra1, Marion Schrumpf1, Sebastian Doetterl2, W Troy Baisden4,5, Louis A Schipper4.
Abstract
Managed grasslands have the potential to store carbon (C) and partially mitigate climate change. However, it remains difficult to predict potential C storage under a given soil or management practice. To study C storage dynamics due to long-term (1952-2009) phosphorus (P) fertilizer and irrigation treatments in New Zealand grasslands, we measured radiocarbon (14C) in archived soil along with observed changes in C stocks to constrain a compartmental soil model. Productivity increases from P application and irrigation in these trials resulted in very similar C accumulation rates between 1959 and 2009. The ∆14C changes over the same time period were similar in plots that were both irrigated and fertilized, and only differed in a non-irrigated fertilized plot. Model results indicated that decomposition rates of fast cycling C (0.1 to 0.2 year-1) increased to nearly offset increases in inputs. With increasing P fertilization, decomposition rates also increased in the slow pool (0.005 to 0.008 year-1). Our findings show sustained, significant (i.e. greater than 4 per mille) increases in C stocks regardless of treatment or inputs. As the majority of fresh inputs remain in the soil for less than 10 years, these long term increases reflect dynamics of the slow pool. Additionally, frequent irrigation was associated with reduced stocks and increased decomposition of fresh plant material. Rates of C gain and decay highlight trade-offs between productivity, nutrient availability, and soil C sequestration as a climate change mitigation strategy. SUPPLEMENTARY INFORMATION: The online version contains supplementary material available at 10.1007/s10533-021-00838-z.Entities:
Keywords: Carbon sequestration; Radiocarbon; Soil carbon; Soil modeling; SoilR; Transit time
Year: 2021 PMID: 34720281 PMCID: PMC8550221 DOI: 10.1007/s10533-021-00838-z
Source DB: PubMed Journal: Biogeochemistry ISSN: 0168-2563 Impact factor: 4.825
Fig. 2∆14C trends for single pools of given turnover times (defined here as the inverse of the decomposition rates, i.e. 1/k) values at steady state (10,000 year spin-up) throughout the period of the “bomb” spike (solid red line). Note that differences in pool ∆14C were small for the pre-bomb period but diverged rapidly in the 1960s. Similar single pool model curves were calculated during the parameter fitting procedure to estimate initial pool ∆14C for given k values
Adapted from Schipper et al. (2013)
| Trial | Irrigation regimea | Fertilizer regime (kg ha−1 year−1) | Aboveground ( | Belowground ( | Mean total inputs (Mg ha−1 year−1) | Mean SOC increase (Mg ha−1 year−1)c,d | Capture efficiency (% inputs stored) |
|---|---|---|---|---|---|---|---|
| Unfert | 15% | – | 1.9 (0.53) | 1.9 | 1.9 (0.2) | 0.22 | 11.6 |
| Res. fert | 15% | 376-0-250e | 3.8 (1.35) | 2.1f | 2.6 (0.4) | 0.23 | 8.8 |
| High fert | 15% | 376 | 4.8 (0.79) | 2.3 | 3.0 (0.2) | 0.20 | 6.7 |
| Dryland | – | 250 | 2.8 (0.80) | 2.0 | 2.2 (0.2) | 0.16 | 7.3 |
| Irr. 10 | 10% | 250 | 4.0 (0.78) | 2.1f | 2.6 (0.2) | 0.15 | 5.8 |
| Irr. 20 | 20% | 250 | 4.8 (0.73) | 2.1 | 2.8 (0.2) | 0.13 | 4.6 |
Mean annual above- and belowground production (in Mg ha−1 year−1), and mean total inputs after applying θ factors to convert from production to assumed inputs. Annual input data is available in Online Appendix Fig. 1. Capture efficiency is calculated as total inputs divided by annual increase in SOC. Soil moisture of 10% represents approximately permanent wilting point, and 20% is approximately 50% field capacity (White et al. 2008)
aIndicates soil moisture reached before triggering an irrigation event. 10% soil moisture corresponds to permanent wilting point, 20% soil moisture is roughly 50% of field capacity
bNo significant differences among trials (Irrigation LSD: 0.36, Fertilizer LSD: 0.99) from Scott et al. (2012)
cNo significant differences between trials (Irrigation SEM: 0.027, Fertilizer SEM: 0.019) from Schipper et al. (2013). SD calculated from available data for all years (Online Appendix Fig. 1)
dTo depth of 7.5 cm, assuming bulk density of 1.14 g cm−3 from Schipper et al. (2013)
eThe residual fertilizer plot received 376 kg ha−1 year−1 between 1952 and 1957, then no further fertilizer was added through 1979. In 1980, 860 kg ha−1 were applied. From 1981, 250 kg ha−1 year−1 were applied until the end of the experiment
dIrr. 10 and Res. Fert data were not measured, and were thus estimated using mean values
Fig. 1Conceptual diagram of two pool series compartmental model. All inputs enter pool 1. First order decay constants (k1 and k2) control loss from pools 1 and 2, respectively, with transfer coefficient (a21) defining the fraction of C leaving pool 1 (k1 * P1 Stock) and entering pool 2 (k1 * a21 * P1 Stock) annually. Parameter slowProp is fit to describe initial (t0) distribution of C between pools
Fig. 3Observed and modeled SOC stocks for A fertilizer and B irrigation plots, respectively, with modeled time windows specified below. Data from 1959 to 2009 are presented originally in Schipper et al. (2013) and 2010 data are presented in Kelliher et al. (2012). Observed and modeled ∆14C for C fertilizer and D irrigation plots, respectively. In all plots, shaded areas contain model fits: black lines represent mean values, dark shaded areas are interquartile range model output values (25th-75th percentile), and lightly shaded areas represent 5th–95th percentiles of model output values (n = 1000)
Mean parameter values following Markov-Chain Monte Carlo analysis (n = 10,000)
| Trial | Parameter | 1958–1992 Mean (SD) | 1985–2010 Mean (SD) | Trial | Parameter | 1958–1992 Mean (SD) | 1985–2010 Mean (SD) |
|---|---|---|---|---|---|---|---|
| Unfert | 0.14 (0.01) | 0.11 (0.01) | Dry | 0.18 (0.02) | 0.13 (0.02) | ||
| Res. fert | 0.18 (0.02) | 0.16 (0.01) | Irr. 10 | 0.17 (0.01) | 0.14 (0.01) | ||
| High fert | 0.29 (0.02) | 0.18 (0.01) | Irr. 20 | 0.26 (0.02) | 0.19 (0.01) | ||
| Unfert | 0.005 (0.003) | 0.005 (0.001) | Dry | 0.02 (0.003) | 0.011 (0.002) | ||
| Res. fert | 0.009 (0.004) | 0.007 (0.001) | Irr. 10 | 0.01 (0.002) | 0.010 (0.001) | ||
| High fert | 0.013 (0.002) | 0.008 (0.001) | Irr. 20 | 0.015 (0.002) | 0.009 (0.001) | ||
| Unfert | 0.15 (0.03) | 0.09 (0.03) | Dry | 0.24 (0.04) | 0.11 (0.06) | ||
| Res. fert | 0.13 (0.03) | 0.08 (0.03) | Irr. 10 | 0.13 (0.01) | 0.06 (0.04) | ||
| High fert | 0.15 (0.02) | 0.07 (0.02) | Irr. 20 | 0.13 (0.02) | 0.07 (0.03) | ||
| Unfert | 0.5 (0.04) | 0.52 (0.02) | Dry | 0.79 (0.06) | 0.59 (0.04) | ||
| Res. fert | 0.55 (0.04) | 0.51 (0.03) | Irr. 10 | 0.52 (0.02) | 0.57 (0.03) | ||
| High fert | 0.65 (0.03) | 0.48 (0.03) | Irr. 20 | 0.64 (0.03) | 0.55 (0.03) | ||
| Unfert | Median transit time | 6.6 (0.4) | 7.0 (0.2) | Dry | Median Transit Time | 5.8 (0.3) | 6.3 (0.4) |
| Res. fert | 4.7 (0.2) | 4.8 (0.1) | Irr. 10 | 5.0 (0.1) | 5.6 (0.2) | ||
| High fert | 4.3 (0.2) | 4.3 (0.2) | Irr. 20 | 3.3 (0.2) | 4.0 (0.2) |
Decay rates k1 and k2, while proportional slow pool size (slowProp) and a21 decrease between model windows for most trials, leading to similar or increasing transit times (Table S1). Confidence intervals (99%) can be found in Online Appendix Tables 1 and 2. Median transit time is reported in years
Fig. 4Modeled C dynamics for 1985–2010 modeling window in irrigation plots. a Relative properties and pool dynamics, normalized to Dry plots. Capture efficiency describes the amount of inputs stored annually (inputs/accumulation). b Model C flow diagrams (only Dry and Irr. 20 shown) for 2010. “P1” and “P2” refer to fast and slow pools, respectively. Flux boxes and pool boxes are internally proportionate. Numbers in bold represent the mass stock or flux in each step (Mg ha−1 year−1). c Mass-weighted transit time distributions of C input fluxes in 2009. The x-axis is truncated for visibility
Fig. 5Modeled C dynamics for 1985–2010 modeling window in fertilizer plots. a Relative properties and pool dynamics, normalized to Unfert plots. Capture efficiency describes the amount of inputs stored annually (inputs/accumulation). b Flow diagrams (only Unfert and High Fert shown). Flux boxes and pool boxes are internally proportional. “P1” and “P2” refer to fast and slow pools, respectively. Bold values represent the mass stock or flux in each step (Mg ha−1 year−1). c Mass-weighted transit time distributions of C input fluxes in 2009. The x-axis is truncated for visibility
Mean transit times, and estimated time (from start of second time window) until fast pool and whole system C stocks approach steady state in top 0–7.5 cm for all trials
| Trial | Mean transit time (years) | Years until 95% fast pool steady state stock | Years until 95% system steady state stocks |
|---|---|---|---|
| Unfert | 25.7 ± 0.5 | 18 ± 1 | 395 ± 13 |
| Res. fert | 19.7 ± 0.3 | 14 ± 1 | 248 ± 9 |
| High fert | 14.7 ± 0.3 | 26 ± 1 | 233 ± 8 |
| Dry | 18.2 ± 0.4 | 9 ± 1 | 143 ± 8 |
| Irr. 10 | 14.3 ± 0.5 | 11 ± 1 | 130 ± 9 |
| Irr. 20 | 12.8 ± 0.3 | 5 ± 1 | 187 ± 9 |
Note that fast pools in all trials reach steady state by the end of the experiment. Steady state stock calculations assume constant inputs and environmental conditions (i.e. management continues indefinitely). Error represents 99% confidence interval from bootstrap resampling (R package rcompanion)