| Literature DB >> 26530521 |
Thea Whitman1, Johannes Lehmann1,2.
Abstract
Stable isotopes have proved to be a transformative tool; their application to distinguish between two sources in a mixture has been a cornerstone of biogeochemical research. However, quantitatively partitioning systems using two stable isotopes (for example, (13)C and (12)C) has been largely limited to only two sources, and systems of interest often have more than two components, with interactive effects. Here we introduce a dual-isotope approach to allow conclusive partitioning between three sources, using only two stable isotopes. We demonstrate this approach by partitioning soil CO2 emissions derived from microbial mineralization of soil organic carbon (SOC), added pyrogenic organic matter (PyOM) and root respiration. We find that SOC mineralization in the presence of roots is 23% higher (P<0.05) when PyOM is also present. Being able to discern three sources with two isotopes will be of great value not only in biogeochemical research, but may also expand hitherto untapped methodologies in diverse fields.Entities:
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Year: 2015 PMID: 26530521 PMCID: PMC4667633 DOI: 10.1038/ncomms9708
Source DB: PubMed Journal: Nat Commun ISSN: 2041-1723 Impact factor: 14.919
Figure 1Concept of multiple isotopic partitioning solutions to a hypothetical three-source system.
Shading corresponds to illustrative values representing the isotopic composition (in arbitrary units) of each end-member (A, B and C) or the combined isotopic composition for a given system. Dashed lines along a single combined isotopic composition represent possible partitioning solutions for the combined sources. (a) Given an isotopic composition (here, a shade of grey representing an isotope value of 59) for a two-source system (rectangle between A and B) there is only one solution (that is, 38% from A and 62% from B), but for the three-source system (triangle of A, B and C), there is a range of solutions, shown along the dashed red line, which does not allow the three sources to be conclusively quantified. (b) By designing a system with two treatments, where the third component is present in two different isotopic forms that are otherwise identical (two leftmost triangles, as indicated by different shades for C1 and C2), the range of solutions (dashed lines) will intersect at one point, which allows the total emissions to be partitioned conclusively into three parts (intersection of dashed lines in right triangle, indicating 25% A, 25% B and 50% C.
Approaches to partitioning more than two sources*.
| 1. Additive approach: Include treatments without a given component, and then subtract the effects of the simpler system from the more complex system to estimate the effect of the component alone | Excludes the potential to detect any interactive effects and thus will not work for systems where components behave differently when isolated—that is, does not truly allow for three-source partitioning | Does not require additional treatments; likely least expensive method due to fewer isotopically labelled components | |
| 2. Modelling approach: Use modelling to calculate a range of possible partitions and their associated probabilities | Can only provide a range of solutions, which may not be optimal for some study questions | Provides probability distribution of solutions; explicitly accounts for natural underlying variation in isotopic composition of the sources | |
| 3. Multiple element approach: Use combinations of multiple elements (for example, C and/or N and/or O) | The range of applications is limited to systems where the different elements persist and/or cycle together | Does not require additional treatment; could provide additional insight due to multiple elements | |
| 4. Multiple isotope approach: Use two stable isotopes and a radioisotope (for example, 12C, 13C and 14C) | 14C in soils is highly heterogeneous at natural abundance levels; enriched levels of 14C are highly regulated and generally cannot be used outside the laboratory; analyses can be expensive | Allows for conclusive three-source partitioning; highly enriched 14C could allow for high sensitivity | |
| 5. Combined sources approach: Collapse into what is effectively a two-source system, where all but one source (or groups of sources) have the same isotopic signature. To isolate individual components, the labelled source can be switched | Requires that at least two pairs of different sources are found or created with identical isotopic signatures without changing their other properties; some sources (particularly, soil) are extremely difficult to label evenly; even if the two sources have the same bulk isotopic signature, it is virtually impossible to find two sources that generate the same isotopic signal over time and space when they are controlled by different external factors (for example, soil CO2 emissions versus plant root respiration); likely requires isotopically labelled materials | In the right system, can allow conclusive three-source partitioning | |
| 6. Three-source dual-isotope approach: Use dual treatments with different isotope ratios for the same component | Likely requires isotopically labelled materials | Allows for conclusive three-source partitioning | This study |
*Further examples, including a worked example of the additive approach, can be found in Supplementary Note 1, Supplementary Table 1 and Supplementary Fig. 1.
†All stable isotopic methods suffer from the limitation that isotopic fractionation may occur during biological and chemical transformations. Thus, identifying the appropriate end-members, or isotopic signatures, for the sources is essential.
Figure 2CO2 fluxes from soil organic carbon.
Data shown for one-, two- and three-source systems for one time point (day 66) of the field trial. Error bars±s.e.m., n=7. *A significant difference (P<0.05) in SOC-derived fluxes from plots with roots versus plots with PyOM and roots present. ·Difference (P<0.08) in SOC-derived fluxes from plots with roots versus plots with PyOM.
Figure 3Suggested applications of the three-source dual-isotope partitioning method.
Three examples for possible use of the method. Red, yellow and blue indicate the different sources that are being partitioned (depicted as pie charts).