Читать книгу Isotopic Constraints on Earth System Processes - Группа авторов - Страница 69
3.2. ANALYTICAL METHODS AND SAMPLES 3.2.1. Double‐spike Thermal Ionization Mass Spectrometry Calcium Isotope Measurements
ОглавлениеThe approach and analytical methods employed in this work are identical to those described in Simon and DePaolo (2010) and analyses were made during the same period as this earlier study. Briefly, bulk rock powders (~25 mg) were dissolved in a mixture of mineral acids and combined with a 42Ca‐48Ca spike prior to chemical separation. Calcium was purified on cation exchange columns (AG‐50 W‐X8). A 43Ca single spike was used to determined column blanks and yields, which were ~10–15 ng and ~99.5%, respectively. About 3 μg of purified calcium was loaded in dilute HNO3 onto rhenium filaments with dilute H3PO4 for each mass spectrometric analysis. Calcium isotope ratios were measured with a Thermo‐Finnigan Triton thermal ionization multi‐collector mass spectrometer (TIMS) at the University of California in the Center for Isotope Geochemistry (Table 3.1). The 39K, 40Ca, 42Ca, 43Ca, 44Ca, 48Ca, and 49Ti ion beams were measured in a multi‐step static cup configuration. The magnitude of mass interference from 40K and 48Ti was monitored and found to be insignificant; no corrections for 40K and 48Ti were applied. The 42Ca‐48Ca double spike method, e.g., Russell et al. (1978), was employed to correct for instrumental mass‐fractionation. The tracer 42Ca/48Ca ratio of 0.8364±29 used in this study was determined by isotopic measurements of tracer–standard mixtures, and by assuming that the 42Ca/44Ca ratio of the calcium standard is 0.31221, the value obtained by Marshall and DePaolo (1982) and Russell et al. (1978). Due to the higher abundances of 40Ca (96.94%) and 44Ca (2.09%) stable calcium isotope variations are commonly reported as δ44Ca = (44Ca/40Ca)sample/(44Ca/40Ca)standard – 1)·1000, where it is important to note that the most abundant isotope, 40Ca, can also be produced by the radioactive decay of 40K (half‐life of ~1.25 Ga). This is typically not a concern for young mafic rocks, but in old rocks, stable calcium isotope variations (δ44Ca) must be corrected for potential radiogenic ingrowth of 40Ca.
Table 3.1 Mass‐dependent calcium isotope compositions of igneous rocks and standards.
SampleBSE | Age (Ma) | 44Ca/40Ca | 2σ | 43Ca/40Ca | 2σ | n | Source |
---|---|---|---|---|---|---|---|
Peridotite (avg)Peridotite (avg) Komatiite (avg) | 0.010.00–0.02 | 0.040.050.16 | –0.05–– | 0.07–– | 2147 | Simon and DePaolo (2010)Kang et al. (2017) Amsellem et al. (2019) | |
Basalts | |||||||
BCR‐1 | 15 | –0.08 | 0.04 | –0.05 | 0.07 | 2 | Simon and DePaolo (2010) |
BCR‐2 | 15 | –0.09 | 0.06 | 1 | Simon et al. (2017) | ||
OIB (avg) | 1 | 0.00 | 0.04 | – | – | 7 | Huang et al. (2010) |
Koolau OIB (avg) | 1 | –0.15 | 0.06 | – | – | 6 | Huang et al. (2011) |
Mahukona OIB (avg) | 1 | –0.02 | 0.19 | – | – | 2 | Huang et al. (2011) |
Manua Kea OIB (avg) | 1 | –0.02 | 0.02 | – | – | 2 | Huang et al. (2011) |
BHVO‐1 OIB | 1 | 0.01 | 0.05 | – | – | 1 | Huang et al. (2011) |
BHVO‐2 OIB | 1 | –0.05 | 0.05 | – | – | 1 | Bermingham et al. (2018) |
average | –0.05 | 0.02 | |||||
Arc Lavas | |||||||
AT‐50 | –0.08 | 0.14 | –0.01 | 0.10 | 1 | ||
YO1 | –0.16 | 0.14 | –0.18 | 0.11 | 1 | ||
TE1 | –0.12 | 0.14 | –0.15 | 0.10 | 1 | ||
SC2 | 0.06 | 0.05 | 0.07 | 0.05 | 4 | Simon and DePaolo (2010) | |
average | –0.07 | 0.05 | –0.07 | 0.06 | |||
Carbonatites | |||||||
Laacher See 129OL lava 2007OL lava 4‐7‐08 | 0.0129000.0000130.000011 | –0.39–0.130.05 | 0.140.130.14 | –0.27–0.060.06 | 0.250.100.10 | 121 | |
Standards | |||||||
SRM915aSeawater (IAPSO) Seawater (GeoB 9506‐4) | –0.950.810.94 | 0.040.160.04 | –0.77–– | 0.06–– | 111 | this study Simon et al. (2017)Bermingham et al. (2018) |
Note: All reported where difference between BSE to SRM915a is 0.95 (Antonelli and Simon, 2020), cf. Simon and DePaolo (2010) saw an intrinsic effect in SRM915a, which leads to ~0.1 per mil increase in measured values reported relative to SRM915a (see text).
More than four different reference materials are currently used to define δ44Ca (see inter‐conversions in Antonelli & Simon, 2020). These are igneous samples that represent BSE, e.g., unmetamorphosed peridotites, komatiites, and basaltic rocks from Earth and other terrestrial planets, carbonate standard SRM915a, synthetic carbonate standard SRM915b, and modern seawater. In this study, reported values assume BSE = 0.0‰ (reported as deviations from 44Ca/40Ca = 0.0212094 ± 3 and 43Ca/40Ca = 726.840 ± 45; see Simon & DePaolo, 2010). This follows the approach of DePaolo (2004). When multiple measurements were made, the values listed in Table 3.1 are weighted means with uncertainties of two standard errors in the mean and are corrected for age and/or intrinsic 44Ca/40Ca ratio based on measurements reported by Simon et al. (2009). The reported uncertainties are typically less than the 2SD long‐term reproducibility of the SRM915a standard, which is ± 0.14 and ± 0.20‰ for δ44Ca and δ43Ca, respectively. Based on my experience, this is the current resolution of the technique and, therefore, I focus on δ44Ca differences that are greater than ~0.15‰. When only an individual measurement is reported, I assign the 2SD reproducibility of the SRM915a standard.
Measured values of SRM915a were δ44Ca = −0.97‰ and δ43Ca = −0.77‰. Correcting for their intrinsic 44Ca/40Ca ratio that is slightly higher than most planetary materials (see Mills et al., 2018; Simon et al., 2009), shifts the values to δ44Ca = −0.88‰ and δ43Ca= −0.68‰. All data in Table 3.1 and the electronic supplement are reported corrected to the value of SRM915a (δ44Ca = –0.95‰) as recommended by Antonelli and Simon (2020). For reference, the measured difference between the average of repeat analyses of the well‐known SRM915a standard and estimates of the BSE for this work (Δ44CaBSE‐RM915a = 0.97 ± 0.07‰, 2σ, n = 11) is similar to the difference found elsewhere, e.g., Table 3.2.