Zhenyi
Liu
a,
Jie
Lin
*a,
Xin
Jiang
a,
Xi
Zhu
a,
Wengui
Liu
a,
Yongsheng
Liu
ab,
Wen
Zhang
a and
Zhaochu
Hu
ac
aState Key Laboratory of Geological Processes and Mineral Resources, School of Earth Sciences, China University of Geosciences, Wuhan 430074, China. E-mail: linjie@cug.edu.cn
bYangtze University, Jingzhou, 434023, China
cFaculty of Materials Science and Chemistry, China University of Geosciences, Wuhan 430074, China
First published on 11th March 2025
Oxygen is the key component of crustal and mantle rocks and fluids. The oxygen isotopic composition is a key tool to understand Earth's geological history and processes, such as continental formation, magmatic-hydrothermal processes, and crust–mantle interactions. The oxygen isotopic analysis is commonly implemented by Isotope Ratio Mass Spectrometry (IRMS) and Secondary Ion Mass Spectrometry (SIMS); however, its wide application is limited by the high cost and serious matrix effect. LA-MC-ICP-MS has been the method of choice for in situ isotopic analysis due to its relatively low cost, high analysis speed, high spatial resolution, and the low matrix effect. The determination of oxygen isotope using Ar-ICP has two limitations. Firstly, the exposure of Ar-ICP to the atmosphere may result in atmospheric interference, leading to an increase in the blank of oxygen isotopes and a reduction in the signal-to-blank (S/B) ratio. Secondly, the presence of doubly-charged Ar ions introduces interference that affects the accuracy of oxygen isotopic analysis. In order to investigate whether MC-ICP-MS can be used in the determination of oxygen isotopes, we attempt to use three approaches (18O16O/16O16O, 18O/16O and 18O1H2/16O1H2) to determine oxygen isotopes in oxygen, and the applicability of three approaches is assessed based on interference, peak width, sensitivity, and stability. With our built methods, the obtained long-term productivity of δ18O measured by 16O18O/16O16O was greater than 0.16‰ (2 SD), and the measured results for oxygen were consistent with those obtained by IRMS and MC-MIP-MS within the uncertainty limit. This demonstrates the feasibility of our method and also lays the foundation for the realization of in situ oxygen isotope analysis using LA-MC-ICP-MS.
The IRMS analysis method is a bulk analysis method for oxygen isotopes and includes the conventional BrF5 method23–25 and laser microprobe BrF5 method.26–29 The conventional BrF5 method is a reliable technique for accurate oxygen isotope analysis of whole rocks and individual minerals, including silicates, phosphates, and sulfates. It typically requires a sample volume of 5–15 mg to react with excess BrF5 in nickel reaction tubes at specified temperatures and durations. Although the analytical accuracy of this method can reach ±0.05–0.1‰, certain refractory minerals demand higher temperatures and a longer duration for sample melting. For instance, garnet and olivine necessitate a high temperature of 690 °C maintained for 12 hours.23,25 In contrast, the laser microprobe BrF5 method replaces external heating of nickel tubes with direct laser heating, which reaches a high temperature of approximately 2000 K. This innovation enables oxygen isotopic analysis of some refractory minerals, significantly reduces sample volume requirements to less than 100 μg and also maintains good analytical precision (±0.05–0.1‰).29–31 However, the thermal effects occurring during the laser heating process can lead to significant isotopic fractionation, thereby influencing the precision and accuracy of the analysis.32–36 Furthermore, both methods require the use of strong corrosive reagents, posing potential safety hazards. Compared with the bulk analysis method by IRMS, SIMS can be capable of performing in situ microanalysis of oxygen isotopes, which can offer the high spatial resolution of 5–20 μm beam spot and 1–2 μm depth with high analytical precision (better than 0.4‰).37 However, the analytical results obtained by SIMS are susceptible to a severe matrix effect, i.e., the difference in chemical compositions and morphological characteristics of the standard and sample.21,22,37–39 Additionally, the high maintenance and operation cost has also constrained the widespread use of SIMS for in situ analysis of oxygen isotopes,15,18,20–22,40 and it has only been applied to the in situ oxygen isotopic analysis of the simple single mineral (e.g., pyroxene, zircon barite and olivine).22,40–43 In addition, the high sample preparation requirements for SIMS, which necessitate that samples be compatible with high vacuum conditions, can significantly limit its applicability, especially when dealing with loosely structured and volatile samples.44 In particular, with the development of modern geosciences, more and more studies have shown that in situ oxygen isotope analysis plays a key role in revealing some major geoscientific issues. For example, in situ microanalysis of oxygen isotopes from ancient zircons, targeting pristine domains within individual crystals to avoid later alteration, indicated the existence of a hydrosphere and water–rock interaction on Earth before >4.1 Ga;45,46 oxygen isotopic composition in diamonds and their inclusions, specifically the pristine domains within the crystals, illustrated the presence of cryogenically altered oceanic crust in deep continental areas.5,6,47 High-resolution paleoclimate records obtained through in situ microanalysis of oxygen isotopes can elucidate the relationships between paleoclimate changes, biological explosions, and mass extinctions.3,7,48 Therefore, it is essential to develop new techniques for in situ oxygen isotope analysis with high spatial resolution, high precision, and high accuracy.
Multi-Collector Inductively Coupled Plasma Mass Spectrometry (MC-ICP-MS) has become the method of choice for analyzing the isotopic composition by virtue of its advantages such as high precision and accuracy, fast analysis speed, a weak matrix effect and low operating cost.49–54 In particular, since the ICP operates under atmospheric pressure conditions, it can be flexibly switched among multiple sample introduction methods (traditional nebulizers and spray chambers, membrane desolvation,55,56 laser ablation system49,57–60 as well as the direct introduction of gaseous samples.61,62). Among them, LA-MC-ICP-MS, which combines the advantages of in situ sample introduction by a laser ablation system and the high-precision isotopic determination by MC-ICP-MS, has already accurately analyzed more than 23 isotopes.51 In particular, the successful determination of high-ionization-energy isotopes (e.g., C (10.4 eV),49 S (10.0 eV)63 and Cl (12.97 eV)50) using LA-MC-ICP-MS has encouraged us to explore the in situ microanalysis of oxygen isotopes. Compared with C, S and Cl, O has a higher ionization energy of 13.6 eV, although it is lower than that of Ar (15.6 eV). Oxygen can be ionized in argon inductively coupled plasma (Ar-ICP), but its ionization efficiency is only about 0.1% based on the Saha equation.64 Moreover, two additional challenges exist. First of all, the Ar-ICP is exposed to the atmosphere, and the determination of oxygen isotopes can be interfered with by the oxygen components in the air. Second, as Ar is used as the plasma gas, the precision and accuracy of oxygen isotopic analysis can be severely impacted by the interference from 36Ar2+. Consequently, in view of the inherent characteristics of Ar-ICP, no attempts have been made to employ MC-ICP-MS for oxygen isotopic analysis. Therefore, it is necessary to first explore whether the determination of the oxygen isotopic composition can be achieved by MC-ICP-MS, which is the prerequisite for discussing the applicability of LA-MC-ICP-MS in analyzing the oxygen isotope.
In this study, with the application of the simplest oxygen gas as the analyzing sample, we attempted to determine the oxygen isotope composition of oxygen using MC-ICP-MS by employing three methods, 18O/16O, 16O18O/16O16O, and 18O1H2/16O1H2. The ionization efficiency of oxygen in Ar-ICP was assessed by evaluating the sensitivity of all three analytes. Meanwhile, interference and the peak width were analyzed and quantified to assess the impacts of atmospheric oxygen components and argon. From the perspective of isotopic analysis, we evaluated the isotopic analytical reproducibility, the stability of oxygen isotope ratios, as well as the measurement accuracy. Through systematic investigation, 18O/16O and 16O18O/16O16O were selected for oxygen isotopic analysis. Furthermore, the accuracy of the established method was evaluated by comparing the obtained results with those acquired from MAT 253 and MC-MIP-MS. This demonstrated the feasibility of our method and laid the foundation for the realization of in situ oxygen isotope analysis using LA-MC-ICP-MS.
The oxygen isotope composition of the oxygen was determined using the sample-standard bracketing method (SSB), a technique designed to correct for mass bias and instrumental drift during isotopic analysis. To minimize the influence of blank on the isotopic measurements,65 the on-peak blank was analyzed prior to each sample and standard measurement, utilizing a block of 15 cycles with an integration time of 4.194 seconds. Analysis of each sample and standard was conducted by one block of 30 cycles, with the integration time of 4.194 s. A repeated analytical sequence of “blank, O2-std, blank, O2-sample, blank, O2-std, blank…” was conducted. And offline calculations of the blank and analyte signals, time-drift correction, and isotopic analysis calibration were performed using Iso-Compass software.66 To verify the accuracy of the proposed method, an IRMS (Thermo Scientific™ MAT253 Plus™) at GPMR was used as a comparative method to analyze oxygen isotopes, and the instrumental operating parameters for MC-ICP-MS and IRMS are summarized in Table 1. The oxygen isotopes of the sample are expressed as δ18O, which can be calculated using eqn (1)–(4).
r = (16O18O)+/(16O16O)+ | (1) |
r′ = 18O/16O = r/(2 + r) | (2) |
r′ = 18O/16O = (18O1H1H)+/(16O1H1H)+ | (3) |
![]() | (4) |
Instruments | Analyzed method | Operating conditions | ||||||
---|---|---|---|---|---|---|---|---|
Neptune Plus MC-MS system | ||||||||
Cup configuration | 18O16O/16O16O | L4 | C | H4 | ||||
16O16O | 33.03 | 16O18O | ||||||
18O1H1H/16O1H1H | 16O1H1H | 19.042 | 18O1H1H | |||||
18O/16O | 16O | 16.990 | 18O | |||||
Sub-cup configuration | 36Ar2+ | 16.975 | 36Ar2+ | |||||
Resistor of the Faraday cup | 3 × 109 Ω | 1011 Ω | 1011 Ω | |||||
Cool gas flow rate | 15 L min−1 | |||||||
Aux gas flow rate | 0.95 L min−1 | |||||||
Sample gas flow rate | 1.12–1.45 L min−1 | |||||||
RF power | 1050 W | |||||||
Guard electrode (GE) | On | |||||||
Extraction | −2000 V | |||||||
Focus | −676 V | |||||||
X-Defl | 0.27 V | |||||||
Y-Defl | −3.48 V | |||||||
Shape | 248 V | |||||||
Rot quad 1 | 0.01 V | |||||||
Source offset | −1.00 V | |||||||
Foc quad 1 | −19.89 V | |||||||
Rot quad 2 | 0.00 V | |||||||
Focus offset | 50.00 V | |||||||
Matsuda plate | 0.01 V | |||||||
Focus quad | −8.00 V | |||||||
Dispersion quad | −1.00 V | |||||||
Interface cones | Jet sample cone + X skimmer cone | |||||||
Mass resolution | High (m/Δm = 5500) | |||||||
Block × cycle | 1 × 30 (sample); 1 × 15 (blank) | |||||||
Integration time | 4.194 s | |||||||
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||||||||
MAT253 Plus IRMS | ||||||||
Cup configuration | 18O16O/16O16O | C1 | C2 | C3 | ||||
16O16O | 16O17O | 16O18O | ||||||
Resistor of the Faraday cup | 3 × 108 Ω | 3 × 1011 Ω | 1 × 1011 Ω | |||||
High voltage | 9.450 KV | |||||||
Emission | 1.2 mA | |||||||
Electron energy | 108.926 V | |||||||
Trap | 22.6 V |
In our experiment, we integrated the existing oxygen isotopic analysis methods of SIMS, which determines negative ions such as 18O−/16O−, as well as IRMS, which analyzes positive oxygen molecules like 16O18O+/16O16O+, and combined the determination methods of other isotopes by MC-ICP-MS, including positive ions like 13C+/12C+, 32S+/34S+, and 37Cl+/35Cl+. Based on these, a comprehensive evaluation of three possible methods (18O/16O, 18O16O/16O16O and 18O1H2/16O1H2) was conducted to explore the feasibility of using MC-ICP-MS for oxygen isotopic analysis.
Analyzed isotopes | Mass | Interfering ions | Mass | Required mass resolution | Peak width (amu) | Blank (V) | Signal-to-blank ratio | Sensitivity (V ml−1 min−1) |
---|---|---|---|---|---|---|---|---|
16O | 15.9949 | 14N1H2+ | 16.0187 | 672 | 0.008 | 65.80 (16O) | 22.49 | 2430 |
18O | 17.9992 | 36Ar2+ | 17.9838 | 1170 | ||||
16O1H2+ | 18.0106 | 1578 | ||||||
14N1H4+ | 18.0344 | 511 | ||||||
16O16O | 31.9898 | 32S+ | 31.9721 | 1807 | 0.015 | 0.80 (16O16O) | 1585 | 719 |
14N18O | 32.0022 | 2579 | ||||||
14N16O1H2+ | 32.0136 | 1344 | ||||||
16O18O | 33.9941 | 34S+ | 33.9679 | 1297 | ||||
16O16O1H2+ | 34.0055 | 2981 | ||||||
16O1H2 | 18.0107 | 36Ar2+ | 17.9838 | 670 | 0.008 | 0.43 (16O1H2) | 32.39 | 7 |
18O+ | 17.9992 | 1566 | ||||||
14N1H4+ | 18.0344 | 760 | ||||||
18O1H2 | 20.0132 | 40Ar2+ | 19.9812 | 625 |
In terms of 18O–16O, 36Ar2+ and 16O1H2+ are two main interferences. The doubly-charged interference of 36Ar2+ is located on the low-mass side and the polyatomic ionic interference of 16O1H2+ is located on the high-mass side. The interference of 16O1H2+ on 18O+ could be isolated as the mass center of the peak was chosen at the mass side of 16.990 with the high mass resolution (Fig. 2a and b). And for 36Ar2+ (the mass difference between 18O+ and 36Ar2+ is 0.0154 amu, and two nearby Faraday cups cannot receive both signals at the same time), a sub-cup configuration was built, and the 36Ar2+ signal can be directly acquired through peak jumping and deducted accurately. As for 16O18O–16O16O, 32S+ and 34S+ are two main interferences, and fortunately both interferences are located on the low-mass side; thus, a mass center of 33.03 can be selected to avoid the interferences of 32S+ and 34S+ (Fig. 2c and d). For the determination of 18O1H2–16O1H2, the main interferences are 36Ar2+, 18O+ and 40Ar2+. Three interferences are all located on the low mass side, and a mass center of 19.042 was selected to avoid the interferences. Notably, the applied peak width of 16O18O/16O16O was approximately 0.015 amu (Fig. 2f), whereas those of 18O/16O and 18O1H2/16O1H2 were 0.008 amu (Fig. 2b and d). Therefore, 16O18O/16O16O was estimated to be the preferred method in view of the peak width of the mass shoulder, which is crucial for accurate isotope measurement as it allows for better resolution and less interference from adjacent peaks.69,70
The blank and sensitivity (sensitivity was obtained by the ratio of net signal intensity and oxygen gas flow rate) of 16O and 16O16O were examined as the O2 flow rate increased from 0 to 2 mL min−1 (Fig. 3). For the measurement of 18O/16O, the 16O blank can be as high as 64 V, which may be due to the exposure of the ICP in the atmosphere.71 At the sample gas flow rate of 1.29 L min−1 and RF power of 1050 W, the 16O intensity increased as the O2 flow rate increased from 0 to 0.5 mL min−1, as demonstrated by the linear function of intensity versus the O2 flow rate. The slope of the linear regression relationship was 2430, which can be demonstrated as sensitivity (i.e., ∼2430 V mL−1 min−1). However, beyond this flow rate, the 16O signal intensity will exceed the Faraday cup's threshold of 1666 V when using a 3 × 109 Ω resistor. Thus, the applied O2 flow rate was 0.5 mL min−1, and the S/B ratio of this method was 22.49. For the analyzed method of 16O18O/16O16O, at the sample gas flow rate of 1.254 L min−1 and RF power of 1050 W, the 16O16O intensity increased linearly with the O2 flow rate of up to 1.8 mL min−1, beyond which a nonlinear relationship was observed. The slopes of the linear regression relationship were 718, which can be demonstrated as the sensitivity (i.e., ∼680 V mL−1 min−1). This nonlinearity may stem from incomplete ionization of the O2 sample under the current conditions.72,73 To reduce the isotopic fractionation and obtain the best precision, the O2 flow rate of 1.6 mL min−1 was selected for the measurement of 18O16O/16O16O with the S/B ratio of this method being 1585.25.
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Fig. 3 Relationship between the O2 flow rate and the signal intensity (a) as well as the sensitivity (b) of 16O and (16O16O). |
In order to select an appropriate analysis method, we proceeded with two perspectives: sensitivity and S/B ratio. Based on our experiment, 18O/16O is the preferred option in terms of sensitivity (2430 V ml−1 min−1). This observation is somewhat surprising, the first ionization energy of an O atom (13.62 eV) is higher than that of 16O16O (12.07 eV), which suggests that the sensitivity of 16O16O should be greater than that of 16O theoretically. The high sensitivity of 16O may be attributed to the high gas temperature of the ICP ion source, which can lead to the dissociation of most O2 into O atoms, leaving a small fraction of undissociated O2 molecules. However, from the perspective of S/B ratio, the S/N ratio of 16O (22.49) was 750 times lower than that of 16O16O (1585.25). Therefore, when considering the two aspects of sensitivity and S/N ratio, the choices of optimal methods to be tested are contradictory. To explore the interaction between the S/B ratio and signal intensity in isotopic analysis, a simulation experiment was performed. Two simulated datasets were created: one with low signal intensity but high S/B ratios and the other with high signal intensity but low S/B ratios, while keeping the isotope composition of blank (−12‰) and sample (0.5‰) constant. For each dataset, the blank intensity was fixed (0.005 V vs. 0.2 V), and the signal intensity (1–8 V vs. 21–28 V) was varied to achieve different S/B ratios (200–1600 vs. 105–140). Isotopic compositions were calculated without blank correction, and the relative error (RE) between the calculated and true sample compositions was assessed. Fig. 4a and b shows that for the group with a high signal intensity but low S/B ratio, the blank intensity had a more significant impact on isotopic measurements. For example, even at a signal intensity of 28 V with a low S/B ratio (140), the effect of blank on isotopic composition was considerable, with an RE as high as −29.94%. Conversely, for the high S/B ratio group, where the S/B ratio reached 1000 at a low signal intensity of 5 V, the effect of blank on isotopic composition (RE) was less than 2.5%. Here, despite an 82.1% reduction in signal intensity (from 28 V to 5 V) compared to the high signal intensity group, the effect of the blank can be reduced by 91.6%. Fig. 4c and d further examines the effect of 1% fluctuation in blank intensity. The results indicated that such fluctuations affected the high signal intensity but a low S/B ratio group more than the low signal intensity but a high S/B ratio group. At an S/B ratio of 1000, a 1% blank fluctuation caused only a 0.03% change in the calculated isotopic composition at a signal intensity of 5 V. However, for the high signal intensity group, the same fluctuation led to a 1.01% change in isotopic composition at 28 V due to the low S/B ratio (140).
These simulations highlight the crucial balance between the signal intensity and S/B ratio in isotope analysis. The higher S/B ratios enhance the accuracy of isotope ratio measurements by reducing blank, which is especially vital in laser-based in situ microanalysis of samples with low elemental concentrations and low signal intensities. Achieving high S/B ratios is essential for reliable measurements in such scenarios. In summary, accurate determination of isotopic compositions necessitates not only sufficient signal intensity but also optimized S/B ratios to ensure high precision and accuracy across a variety of analytical conditions. In this context, 18O16O/16O16O, which exhibits a higher S/B ratio, is more suitable as the analyte of analysis. Additionally, the peak width of 18O16O/16O16O (0.015 amu) is wider than that of 18O/16O (0.008 amu) and the blank intensity of 16O16O (0.8 V) is lower than that of 16O (65.8 V). Therefore, considering the S/B ratio, peak width and blank, the use of 18O16O/16O16O is anticipated to be a more favorable choice for isotopic analysis.
![]() | ||
Fig. 5 Relationship between the Z position (a and c) and sample gas flow rate (b and d) of (16O)+, (16O16O)+ signal intensity and oxygen isotope ratio (18O/16O). |
For investigation of the Z-axis position, as the Z-axis position varied from −1.7 mm to 2.0 mm, with the sample gas flow rate remaining constant, the signal intensity of the two analytes initially increased and then decreased, following a similar trend. Comparing the stability of the obtained 18O/16O ratio within ±10% of the highest signal intensity, the stability of the 18O/16O ratio obtained by measuring 18O16O/16O16O (0.002291 ± 0.000001, 2SD) is about 20 times higher than that of 18O/16O (0.002222 ± 0.000023, 2SD). To further explore the effect of the sample gas flow rate, the Z-position was kept constant, and as the sample gas flow rate increased from 1.0 L min−1 to 1.25 L min−1, more ions were extracted into the mass spectrometer, leading to an increase in O intensity. However, the amount of ions extracted is limited by the sample cone diameter77 and the temperature of the ICP;78,79 thus, the O signal will not continue to rise indefinitely as the carrier gas flow rate increases. In terms of isotope ratio, the obtained 18O/16O by measuring 18O16O/16O16O is more stable (0.002289 ± 0.000002, 2SD) than that obtained by measuring 18O/16O (0.002251 ± 0.000019, 2SD). Additionally, both the optimum sampling depth and sample gas flow rate for the maximum signal intensity of 16O16O can be aligned with the stable area of the isotope ratio, which is superior for tuning and isotopic analysis. Therefore, in terms of isotope ratio stability, compared with the 18O/16O ratio, the measured 18O16O/16O16O ratio is the preferred choice. And, in practical oxygen isotopic analysis, it is advisable to adjust the sample gas flow rate and the Z-axis position to where the maximum signal intensity is achieved.
For the assessment of measurement accuracy of δ18O using the proposed method, the oxygen isotopes of two different oxygen tanks were analyzed. One oxygen tank was used as the bracketing standard and the other one as the sample. The δ18O values measured by 18O and 16O were determined at a sample gas flow rate of 1.285 L min−1, an oxygen flow rate of 0.5 ml min−1, and a Z-axis position of −0.6 mm. And the δ18O values measured by 18O16O and 16O16O were determined at a sample gas flow rate of 1.254 L min−1, an oxygen flow rate of 1.6 ml min−1, and a Z-axis position of 0.1 mm. The δ18O values of sample-1 were −0.03 ± 0.22‰ (2 SD, n = 10, measured by 18O and 16O) and 0.16 ± 0.16‰ (2 SD, n = 10, measured by 18O16O and 16O16O). In terms of test accuracy, the accuracy of using 18O16O/18O16O to determine the δ18O value in oxygen was preferred. The obtained values were consistent with those measured according to MAT 253 (0.13 ± 0.1‰; 2 SD, n = 10) and MC-MIP-MS (0.14 ± 0.22‰; 2 SD, n = 6),81 as shown in Fig. 7, which substantiated the validity of our method.
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