Next Article in Journal
Triaxial Test Study on Energy Evolution of Marble after Thermal Cycle
Next Article in Special Issue
Magmatic-Hydrothermal Fluid Processes of the Sn-W Granites in the Maniema Province of the Kibara Belt (KIB), Democratic Republic of Congo
Previous Article in Journal
Thermobarometry of the Rajmahal Continental Flood Basalts and Their Primary Magmas: Implications for the Magmatic Plumbing System
 
 
Font Type:
Arial Georgia Verdana
Font Size:
Aa Aa Aa
Line Spacing:
Column Width:
Background:
Article

The Immobility of Uranium (U) in Metamorphic Fluids Explained by the Predominance of Aqueous U(IV)

School of Civil and Resource Engineering, University of Science and Technology Beijing, Beijing 100083, China
*
Authors to whom correspondence should be addressed.
Minerals 2023, 13(3), 427; https://doi.org/10.3390/min13030427
Submission received: 8 February 2023 / Revised: 9 March 2023 / Accepted: 15 March 2023 / Published: 17 March 2023

Abstract

:
The solubility of uranium (U) in hydrothermal fluid is thought to be controlled by oxidation. In general, uranium is mainly transported as U(VI) in oxidized fluid, but precipitated as U(IV) in reduced fluid. However, many geological observations indicate that metamorphic fluids, which are buffered by metamorphic rocks with oxidized protoliths such as oxidized pelite or altered marine basalt, are not enriched in U. To explore the reason of the low solubility of U in metamorphic fluids, we simulated the hydrous speciation and solubility of U in fluids that are in equilibrium with rocks. The simulations were conducted at pressure–temperature (P-T) conditions of greenschist and amphibolite facies metamorphism. The results show that U is mainly dissolved as U(IV), instead of U(VI), in metamorphic fluids. The solubility of U remains at a low level of ~10−12 molal, and is not significantly influenced by metamorphic temperature, pressure, and fluid salinity. This result is consistent with geological observations and, thus, can explain the low-U nature of natural metamorphic fluids. The simulation also shows high solubility of U(VI) (1.3 × 10−7 molal) in oxidized pelite-buffered fluids at low temperature (<250 °C), consistent with the geological fact that U can be mobilized by low-temperature geofluids.

1. Introduction

The hydrothermal mobility of U is mostly governed by its oxidation state. In oxidized fluids, U is exceedingly mobile as a hexavalent uranyle ion (UO22+). As far as we know, U might form over 40 types of complexes in fluids, with ligands including hydroxyl, carbonate, sulfate, chloride, phosphate, fluoride, and silicate anions. In reduced fluids, the solubility of U(IV) is extremely low and similar to that of Th, which also has a similar capability during magmatic processes with U [1].
A widely acknowledged model for the formation of unconformity-type uranium deposits involves the interaction of an oxidized basinal brine or meteoric water, which mobilizes the uranium as U(VI), with a reducing, graphite-bearing metapelite that leads to the precipitation of uraninite or other U(IV)-bearing phases such as pitchblende [2,3,4]. Similarly, the formation of sandstone deposits is mostly controlled by U transport in oxidized surface-derived fluids and deposition when encountering redox barriers, due to a reduction in oxygen fugacity (fO2) and, therefore, the precipitation of U(IV)-bearing minerals [5].
Previous studies showed that the major element composition of hydrothermal minerals, such as apatite and tourmaline, can record fluid compositions in metasomatic and metamorphic environments [6,7,8,9,10]. Using this approach, it is revealed that metamorphic fluids formed in Barrovian belts are typically depleted in U, with hydrothermal tourmaline and apatite having U contents mostly below the detection limit of LA-ICP-MS (~0.1 ppm) [10,11,12]. These metamorphic fluids are formed by the devolatilization of hydrous rock piles, mostly pelites or altered basaltic rocks, at the pressure–temperature (P-T) regimes of greenschist to amphibolite facies in orogenic belts. Studies on orogenic gold deposits, the fluids of which are believed to be products of metamorphic devolatilization, also found that the low-salinity and weakly oxidized gold-forming fluids are not enriched in U [13]. However, the protoliths of metapelites or hydrous metabasalts are either formed in surface environments or altered by sea water, and, therefore, should inherit the oxidizing nature of the exospheres. As a consequence, metamorphic fluids liberated from metapelites or metabasalts should be predominated by the soluble U(VI) and enriched in aqueous U, which are opposite to the geological observations on metamorphic fluids in orogenic belts (e.g., the metamorphic fluids in Barrovian belts).
In this study, to better understand the hydrothermal mobility of U in metamorphic fluids formed in orogenic belts, the hydrous speciation and solubility of U were simulated in metamorphic fluids in equilibrium with metapelites and metabasalts, over a P-T grid of 345 to 650 °C and 0.8 to 5 kbar. The speciation and mobility of aqueous U are significantly influenced by the redox of the fluid, and, thus, three protolith compositions with different redox states are used for simulation, namely average pelite, more oxidized pelite, and altered oceanic basalt. Special focuses were paid on (i) the fluid mobility and the predominant oxidation state of U in metamorphic fluids and (ii) the mechanism controlling the limited mobility of U in fluids released from oxidized metamorphic rocks.

2. Thermodynamic Modeling Methods and Limitation

Thermodynamic equilibrium between metamorphic minerals and an aqueous fluid was calculated using the HCh program, which calculates equilibrium among pure minerals, solid solutions, and a complex aqueous electrolyte solution using the Gibbs energy minimization method. We computed the compositions of the fluid-rock equilibrium in the Al-Ca-Cl-Fe-H-K-Mg-Na-O-Si-U and the Al-Cl-H-K-Mg-Na-O-Si-U systems for basaltic and pelitic protoliths, respectively, over a P-T range of 350–650 °C at an increment of 3 °C and 0.8–5 kbar at 0.04 kbar, respectively. Three bulk rock compositions were selected for thermodynamic modeling (Table 1), namely global average pelite [14], a more oxidized pelite from the Damara Orogen [15], and an altered marine basalt from Pito Deep [16].
In addition, minor amounts of uraninite (UO2(s)) were added to metamorphic rocks as the source of U in metamorphic fluids. The aqueous species involved in simulations are listed in Table A1 and Table A2 in Appendix A for basaltic and pelitic protoliths, respectively. The thermodynamic properties of aqueous species are from the database of Shock et al. [17] and Huang and Sverjensky [18] (Table A1 and Table A2 in Appendix A), and those of rock-building minerals or their endmembers are from Holland and Powell [19] (Table A3 and Table A4 in Appendix A). The mixing models of solid solutions are listed in Table A5 and Table A6 in Appendix A.
At each P-T point, the composition of rock-buffered fluid was calculated at two steps: (i) first, the equilibrium of a solute-free system was calculated with a bulk composition of 100 kg of dry pelite or basic rock (Table 1) and excess pure water. The purpose of the first step is to obtain the water amount required to stabilize the hydrous minerals (e.g., chlorite or muscovite) at the given P-T; (ii) second, minor amounts (1 kg) of free water or H2O-NaCl solution (with 5 wt.% of dissolved NaCl) were added to the bulk composition of the hydrous pelite or basaltic rocks obtained from the first step. The fluid–rock equilibrium of these systems is featured by low fluid/rock ratios (1/100), and, thus, the geochemistry of the rock-buffered fluids can be obtained. Two fluids with or without dissolved NaCl were used for the modeling in order to evaluate the influence of fluid chlorine in uranium migration. The NaCl concentration (5 wt.%) was selected because metamorphic fluids in orogenic belts typically have salinities lower than ~7 wt.% NaCl equivalent [20,21].
There are some limitations of the simulation method used in this study. First, restricted by the classical HKF equation of states (EoS; [22]), the modeling was carried out with pressure up to 5 kbar, but the source region of metamorphic fluids extends to crustal depths with higher pressure. For example, the chlorite-out reaction typically takes place at 3.5–7 kbar in orogenic belts, and the pressure required for the reaction increases with higher geothermal gradients [23]. Therefore, the current method limits our ability to accurately examine metamorphic devolatilization in orogenic belts with cooler geothermal conditions. Taking advantage of the knowledge of water densities and dielectric constants at extreme pressure, the DEW model proposed by Sverjensky et al. [24] has extended pressure limitations of the HKF EoS to up to 60 kbar. Along with an empirical method to extrapolate aqueous species’ Gibbs free energy to high pressure based on their molar volume at ambient conditions, the DEW model has been successfully applied to predict the geochemical behaviors of geofluids at mantle pressure [25,26,27]. However, the currently available thermodynamic properties of aqueous U species are regressed based on experiments at low pressure, and it is not clear whether their pressure dependence can be accurately described by the extrapolation given by Sverjensky et al. [24]. Therefore, to guarantee the accuracy of thermodynamic modeling, the traditional HKF EoS is used in this study. Another limitation of the HKF model is that it cannot be applied to low-density fluids [28]. Density contours of 0.5 g/cm3 are shown in Figure 1 and Figure 2 (green dotted lines) and simulation results are inaccurate at P-T regimes with lower fluid densities, i.e., at the lower pressure and higher temperature side of the contour. Finally, uraninite is assumed to be the only U-bearing mineral in the metamorphic rock in our simulation. However, in metamorphic rocks, large proportions of U exist as trace elements in rock-building minerals such as zircon, monazite, apatite, and xenotime [29,30,31,32]. Therefore, in the simulated metamorphic fluids, the U contents are simply controlled by the dissolution of uraninite. This simplification may be established in the cases where uranium is present in metamorphic rocks [33], since U in uraninite is more soluble than those in rock-building minerals, and, thus, controls the U solubility in metamorphic fluids. However, for cases where uraninite is absent, the mobility of U in metamorphic fluids may be overestimated by our simulation results.

3. Results

The pseudosection of metabasalt obtained in our simulation (Figure 1a) is consistent with those of previous studies [34,35], and the mineral assemblage in metamorphic phases is consistent with natural observation. For metabasalt, the simulation shows that water is mainly liberated during greenschist facies metamorphism (~450–550 °C at 3 kbar) by decompositions of chlorite and epidote.
As a typical pelite, in accordance with previous studies [21], water is mainly liberated through two dehydration reactions: chlorite decomposition at ~500–550 °C and muscovite decomposition at T > 550 °C at low pressure (Figure 2a). The calculated mineral assemblage and the P-T condition of critical phase transitions (e.g., chlorite-out) are in good agreement with previous studies [36]. Under the P-T condition of interest, the basaltic rock and pelite show typical mineral assemblage, such as greenschist facies, including chlorite, epidote, and muscovite; and amphibolite facies, including hornblende, plagioclase, and quartz.
Since the speciation of aqueous U is influenced by the redox of the fluids, the logfO2 of the fluids are shown in Figure 1 and Figure 2 and expressed as ΔFMQ (defined as the difference from logfO2 of the fayalite-magnetite-quartz buffer at the same P-T). The simulation results show that fluids buffered by global average pelite are more oxidized than those by altered oceanic basalt under the greenschist or amphibolite facies conditions. The logfO2 values of the former are higher than the latter by 0–3 log units (Figure 1 and Figure 2). In both fluids, however, uraninite is dissolved as reduced U(IV) species and has very limited solubility.
Taking the simulation on altered oceanic basalt-buffered fluids for example (Figure 1), the simulation result shows that the solubility of uraninite remains nearly constant (~10−9 molal) throughout the P-T conditions of greenschist and amphibolite facies metamorphism, and not significantly influenced by fluid temperature and salinity (Figure 1b,c). In both Cl-free and Cl-bearing fluids, aqueous U is predominated by UO2(aq) under most P-T conditions of interest, and by HUO3 at the high-P-T regime (Figure 1b,c). The predominance of U(IV) species accounts for the insoluble nature U in metamorphic fluids. In Cl-bearing metamorphic fluids, the predominance of UO2(aq) or HUO3 over chloride complexes indicates that the fluid Cl played a minor role in the transport of U, and, therefore, the solubility of uranite in Cl-bearing fluids is, in general, the same as those in Cl-free fluids at the same P-T (Figure 1b,c).
In fluids buffered by typical pelite, the solubility of uranium increases slightly with increasing P-T and ranges from 1.3 × 10−3 to 2.5 × 10−2 ppb (Figure 2b), consistent with the low-U nature of metamorphic fluids [10,11]. Uranium in typical pelite mainly exists as HUO3 over a P-T range of 350–650 °C and 0.8–5 kbar of the dehydration process (Figure 2b). As a result of the predominance of HUO3, the addition of chlorine to the fluids does not significantly increase the solution of uraninite (Figure 2b,c).
In order to further evaluate the role of protolith redox in U transport in metamorphic fluids, we simulated the speciation and solubility of U in fluids in equilibrium with a more oxidized pelite (“oxidized pelite” in Table 1) over a broader temperature range at constant pressure (25–650 °C and 2 kbar; Figure 3a). Consistent with the simulation results using global average pelite and altered marine basalts, fluids liberated at the P-T conditions of greenschist or amphibolite facies metamorphism are predominated by reduced U(IV) species, HUO3, and are characterized by a very low concentration of aqueous U (~5.2 × 10−3 ppb; Figure 3a). However, at a temperature lower than ~250 °C, fluids buffered by the oxidized pelite are predominated by oxidized U(VI) species, namely HUO4, and, thus, have a much higher solubility of uranite, with aqueous U contents of 35 ppb (Figure 3a).

4. Discussion

It is well known that the oxidizing states of aqueous U have first-order control on its mobility in geofluids, i.e., U-bearing minerals are much more soluble in oxidized fluids that are predominated by U(VI) species than in reduced U(IV)-dominated fluids [5,37]. For example, in U-mineralization systems, the ore-forming fluids are mostly highly oxidized and U(VI)-dominated, with oxygen fugacity (fO2) above the hematite-magnetite buffer [38,39]. Such an ore-forming model is supported by the geological observation that hematite commonly accompanies U mineralization, whereas magnetite is rarely observed [38]. A possible exception is the case of acidic brines, in which the high mobility of U can be accounted for by the predominance of U(IV)-chloride complexes even though the fluid is reduced [40].
In our simulation, metamorphic fluids liberated at the P-T regimes of greenschist or amphibolite facies (350–650 °C) are unexceptionally predominated by U(IV) species, namely UO2(aq) and HUO3, regardless of the lithologies and redox states of the protoliths (Figure 1b,c and Figure 2b,c). As a result, uranite is highly insoluble in greenschist or amphibolite facies metamorphic fluid, with U solubility ranging from 10−10 to 10−12 molal (~1.3 × 10−3 to 2.5 × 10−2 ppb). Through a comparison between the simulation results of Cl-free and Cl-bearing metamorphic fluids, it is revealed that the introduction of Cl to the fluid will not significantly enhance the dissolution of uraninite, and U(IV)-chlorides contribute only minor proportions of total aqueous U (~10−9–10−11 molal) in typical metamorphic fluids containing 5 wt.% of NaCl (Figure 1c and Figure 2c). This is consistent with the experiment and simulation results by Timofeev et al. [40] that the predominance of U(IV)-chlorides and the consequent high mobility of U in reduced fluids require elevated salinity and acidity of the fluids, but metamorphic fluids sourced from basaltic or basaltic rocks are mostly dilute with salinities of a few weights present of NaCl [41] and weak alkaline with ΔpH ranging from ~1 to ~2.2. These simulation results account for the immobility of U in metamorphic fluids observed from geological samples and the fact that orogenic gold deposits are not enriched in U in ore-forming fluids [13].
In our simulation, the transition from the greenschist face to the amphibolite face causes a drop of the redox state of fluids (e.g., Figure 1), but the metamorphic fluids are still predominated by insoluble U(IV) species even if the protolith is highly oxidized (Figure 1b,c, Figure 2b,c and Figure 3a). However, in fluids buffered by oxidized pelite, U(VI) species become increasingly stable towards lower temperature, and HUO4 predominates over U(IV) species at temperatures lower than ~250 °C (Figure 3a,b). The predominant U species changing from U(VI) to U(IV) leads to a significant drop of uranium solubility at ~250 °C (Figure 3a). The dropping temperature of uranium solubility in Figure 3a is not the same as the intersection temperature in Figure 3b, because Figure 3b shows the simulation results of a simple system which only contains HUO3 and HUO4, but Figure 3a shows the results of a more complex system which is consistent with geological observation. In consistent with the increasing stability of U(VI) species, the pelite-buffered fluids show an increasingly higher solubility of uranite with reducing temperature. In fluids buffered by oxidized pelite, uranite solubility is as high as ~1.3 × 10−7 molal (i.e., ~35 ppb of U in fluid) at 100 °C, which is about four orders of magnitude higher than those at the temperature of greenschist or amphibolite facies metamorphism. The strong temperature dependence of uranite solubility may account for why the world’s vast majority of U deposits are deposited from low-temperature geofluids, such as those of unconformity-, sandstone-, or alkalic-metasomatism-type deposits [37,39,42,43,44].
The mechanism behind the temperature-controlled U speciation can be illustrated by a comparison between the temperature dependence of fO2 for rock-buffered fluids and that for the aqueous U(IV)-U(VI) equilibrium (expressed as the fO2 of fluids with equal activities of HUO3 and HUO4). As shown in Figure 3b, fluids buffered by oxidized pelite have fO2 higher values than the HUO3-HUO4 equilibrium at temperatures lower than ~180 °C, which implies that the soluble U(VI) species will predominate over the insoluble U(IV) in pelite-buffered fluid at low temperature. On the contrary, at higher temperature, the fO2 of the pelite-buffered fluids are lower than those of HUO3-HUO4 and, thus, U(IV) predominates. Conclusively, the different temperature dependences of fO2 for the rock-dominated system and U-bearing fluids accounts for the predominance of aqueous U(IV) species and, thus, limited mobility of U in fluids liberated during greenschist or amphibolite facies metamorphism.

5. Conclusions

(1) Similar results were obtained in the thermodynamic simulations on geofluids in equilibrium with altered oceanic basalt, global average pelite, and more oxidized pelite, respectively, in which uranium is dissolved mainly as UO2(aq) and HUO3 in metamorphic fluid, and its solubility is limited to no more than ~2.5 × 10−2 ppb. In addition, the addition of Cl cannot significantly improve uranium solubility, and U(IV)-chlorides contribute only minor proportions of total aqueous U.
(2) The comparison between the temperature dependence of fO2 for rock-buffered fluids and that for the aqueous U(IV)-U(VI) equilibrium indicates that uranium will exist mainly as U(VI), instead of U(IV), in rock-buffered fluids at lower temperatures. This resulted from the different temperature dependence of fO2 for the rock-dominated system and U-bearing fluids, and leads to a significant enhancement of uranium solubility by four orders of magnitude. This may explain the formation mechanism of low-temperature U deposits in the world.

Author Contributions

Conceptualization, R.Z. and C.Y.; formal analysis, M.Z.; investigation, R.Z., H.C., C.Y. and M.Z.; resources, R.Z.; data curation, M.Z.; writing—original draft preparation, M.Z.; writing—review and editing, R.Z., H.C., C.Y. and M.Z.; funding acquisition, R.Z. and H.C. All authors have read and agreed to the published version of the manuscript.

Funding

This work was supported by the National Natural Science Foundation of China (Nos. 42222303, 41872078, and 42203064), the China Postdoctoral Science Foundation (Grant No. 2022M710350), and the Young Elite Scientists Sponsorship Program by CAST (No. YESS20180143).

Conflicts of Interest

The authors declare no conflict of interest.

Appendix A

Table A1. The aqueous species included in the modeling of altered marine basalt.
Table A1. The aqueous species included in the modeling of altered marine basalt.
Aqueous Species
H2ONaHSiO3(aq)Al3+HFeO2
H+NaAl4(aq)AlOH2+FeCl+
OHNaAlO2(aq)Al(OH)2+Fe3+
H2(aq)Mg2+Al(OH)3(aq)FeOH+
O2(aq)MgOH+Al(OH)4FeOH2+
H3SiO4MgClAlO2Fe(OH)3(aq)
H4SiO4(aq)MgCl2(aq)AlOOH(aq)Fe(OH)4
SiO2(aq)Mg(HSiO3)+Fe2+FeO+
ClCa2+FeOH+HFeO2(aq)
Na+CaOH+Fe(OH)2(aq)FeCl2+
NaOH(aq)CaCl+Fe(OH)3FeCl4
NaCl(aq)CaCl2FeO(aq)FeCl3(aq)
U3+UOH2+UO2OH+HUO3
UO2+UO2+(UO2)2(OH)22+UCl3+
UO2UO+UO2Cl+UO2OH(aq)
U4+HUO2(aq)HUO2+UO2Cl2
UO22+U3+UO2(aq)UO2Cl2(aq)
UO3(aq)HUO4UO42–(UO2)2OH3+
Table A2. The aqueous species included in the modeling of typical and “oxidized” pelite.
Table A2. The aqueous species included in the modeling of typical and “oxidized” pelite.
Aqueous Species
H2ONaHSiO3(aq)Al3+HFeO2
H+NaAl4(aq)AlOH2+FeCl+
OHNaAlO2(aq)Al(OH)2+Fe3+
H2(aq)Mg2+Al(OH)3(aq)FeOH+
O2(aq)MgOH+Al(OH)4FeOH2+
H3SiO4MgClAlO2Fe(OH)3(aq)
H4SiO4(aq)MgCl2(aq)AlOOH(aq)Fe(OH)4
SiO2(aq)Mg(HSiO3)+Fe2+FeO+
ClCa2+FeOH+HFeO2(aq)
Na+CaOH+Fe(OH)2(aq)FeCl2+
NaOH(aq)CaCl+Fe(OH)3FeCl4
NaCl(aq)CaCl2FeO(aq)FeCl3(aq)
U3+UOH2+UO2OH+HUO3
UO2+UO2+(UO2)2(OH)22+UCl3+
UO2UO+UO2Cl+UO2OH(aq)
U4+HUO2(aq)HUO2+UO2Cl2
UO22+U3+UO2(aq)(UO2)2OH3+
UO3(aq)HUO4UO42−KAlO2(aq)
UO2Cl2(aq)K+KOH(aq)KCl(aq)
KAl(OH)4(aq)
Table A3. Pure minerals included in the modeling of altered marine basalt. The thermodynamic properties of the pure minerals are from Holland and Powell [19].
Table A3. Pure minerals included in the modeling of altered marine basalt. The thermodynamic properties of the pure minerals are from Holland and Powell [19].
MineralsFormula
Magnetite (Mt)
Hematite (Hem)
Albite (Alb)
Quartz (Qt)
Sillimanite (Sil)
Kyanite (Ky)
Andalusite (And)
Fe3O4
Fe2O3
NaAlSi3O8
SiO2
Al2SiO5
Al2SiO5
Al2SiO5
Table A4. Pure minerals included in the modeling of typical and “oxidized” pelite. The thermodynamic properties of the pure minerals are from Holland and Powell [19].
Table A4. Pure minerals included in the modeling of typical and “oxidized” pelite. The thermodynamic properties of the pure minerals are from Holland and Powell [19].
MineralsFormula
Magnetite (Mt)
Hematite (Hem)
K-Feldspar (Kfs)
Quartz (Qt)
Sillimanite (Sil)
Kyanite (Ky)
Sanidine (Sa)
Andalusite (And)
Fe3O4
Fe2O3
KAlSi3O8
SiO2
Al2SiO5
Al2SiO5
KAlSi3O8
Al2SiO5
Table A5. Solid solutions included in the modeling of altered marine basalt. The thermodynamic properties of end members are from Holland and Powell [19] and Dale et al. [45].
Table A5. Solid solutions included in the modeling of altered marine basalt. The thermodynamic properties of end members are from Holland and Powell [19] and Dale et al. [45].
MineralEnd MemberFormulaActivity Model
Chlorite DaphniteFe5Al2Si3O10Symmetrical
Wdaphnite-WAl-free chlorite = 14.5
Wdaphnite-Wamesite = 13.5
Wdaphnite-Wclinochlore = 2.5
WAl-free chlorite-Wamesite = 20
WAl-free chlorite-Wclinochlore = 18
Wamesite-Wclinochlore = 18
Al-free chloriteMg6Si4O10
AmesiteMg4Al4Si2O10
ClinochloreMg5Al2Si3O10
Actinolite TremoliteCa2Mg5Si8O22Ideal
FerroactinoliteCa2Fe5Si8O22
Hornblende TremoliteCa2Mg5Si8O22Symmetrical
WTremolite-Wglaucophane = 65
Wtremolite-Wpargasite = 33
Wtremolite-Wtschermakite = 20
Wtremolite-Wferroactinolite = 10
Wglaucophane-Wpargasite = 50
Wglaucophane-Wtschermakite = 25
Wglaucophane-Wferroactinolite = 39.3
Wpargasite-Wtschermakite = −38.5
Wpargasite-Wferroactinolite = −1.9
Wtschermakite-Wferroactinolite = 12.5
TschermakiteCa2Mg3Al4Si6O22
PargasiteNaCa2Mg4Al3Si6O22
GlaucophaneNa2Mg3Al2Si8O22
FerroactinoliteCa2Mg5Si8O22
Plagioclase AnorthiteCaAl2Si2O8Symmetrical
Wabh-Wan = 3.1
albiteNaAlSi3O8
Epidote Clinozoisite
epidote
Fe-epidote
Ca2Al3Si3O12
Ca2FeAl2Si3O12Ca2Fe2AlSi3O12
Symmetrical
Wclinozoisite-Wepidote = 0
Wclinozoisite-WFe-epidote = 15.4
Wepidote-WFe-epidote = 3
Table A6. Solid solutions used in the modeling of type and “oxidized” pelite. The thermodynamic properties of end members are from Holland and Powell [19] and White et al. [46].
Table A6. Solid solutions used in the modeling of type and “oxidized” pelite. The thermodynamic properties of end members are from Holland and Powell [19] and White et al. [46].
MineralEnd MemberFormulaActivity Model
BiotiteanniteKFe3AlSi3O10Symmetrical
Wannite-Wphlogopite = 9
Wannite-Weastonite = −1
Wannite-Wobi = 6
Wannite-Wtbi = 10
Wannite-Wfbi = 8
Wphlogopite-Weastonite = 10
Wphlogopite-Wobi = 3
Weastonite-Wobi = 10
phlogopiteKMg3AlSi3O10
eastoniteKMg2Al3Si2O10
obiKFeMg2AlSi3O10
tbiKMg2TiAlSi3O12
fbiKMg2Al2FeSi2O10
ChloritedaphniteFe5Al2Si3O10Symmetrical
Wdaphnite-WAl-free chl = 14.5
Wdaphnite-Wamesite = 13.5
Wdaphnite-Wchlinoclore = 2.5
WAl-free chlorite-Wamesite = 20
WAl-free chlorite-Wchlinoclore = 18
Wamesite-Wchlinoclore = 18
Al-free chloriteMg6Si4O10
amesiteMg4Al4Si2O10
chlinocloreMg5Al2Si3O10
CordieriteFe-cordieriteFe2Al4Si5O18Ideal
hydro cordieriteMg2Al4Si5O17
cordieriteMg2Al4Si5O18
GarnetalmandineFe3Al2Si3O12Symetrical
Wamandine-Wpyrope = 2.5
Wamandine-Wkho = 23
pyropeMg3Al2Si3O12
khoMg3Fe2Si3O12
MuscovitemuscoviteKAl3Si3O10Ideal
celadoniteKMgAlSi4O10
Fe-celadoniteKFeAlSi4O10
StauroliteFe-stauroliteFe4Al18Si8O48H2Symetrical
WFe-staurolite-WMg-staurolite = −8
Mg-stauroliteMg4Al18Si8O48H2
ChloritoidFe-ctdFeAl2SiO5WFe-ctd-WMg-ctd = −8
Mg-ctdMgAl2SiO5
ctdoMgFe2SiO5

References

  1. Langmuir, D. Uranium solution-mineral equilibria at low temperatures with applications to sedimentary ore deposits. Geochim. Cosmochim. Acta 1978, 42, 547−569. [Google Scholar] [CrossRef]
  2. Bonnetti, C.; Liu, X.; Zhaobin, Y.; Cuney, M.; Michels, R.; Malartre, F.; Mercadier, J.; Cai, J. Coupled uranium mineralisation and bacterial sulphate reduction for the genesis of the Baxingtu sandstone-hosted U deposit, SW Songliao Basin, NE China. Ore Geol. Rev. 2017, 82, 108–129. [Google Scholar] [CrossRef]
  3. Cui, T.; Yang, J.; Samson, I.M. Tectonic deformation and fluid flow: Implications for the formation of unconformity-related uranium deposits. Econ. Geol. 2012, 107, 147–163. [Google Scholar] [CrossRef]
  4. Ruzicka, V. Monometallic and polymetallic deposits associated with the sub-Athabasca unconformity in Saskatchewan. Geol. Surv. Can. Paper 1989, 1, 67−79. [Google Scholar]
  5. Cuney, M.; Mercadier, J.; Bonnetti, C. Classification of sandstone-related uranium deposits. J. Earth Sci. 2022, 33, 236−256. [Google Scholar] [CrossRef]
  6. Taylor, B.E.; Slack, J.F. Tourmalines from appalachian-caledonian massive sulfide deposits; textural, chemical, and isotopic relationships. Econ. Geol. 1984, 79, 1703−1726. [Google Scholar] [CrossRef]
  7. Lottermoser, B.; Plimer, I. Chemical variation in tourmalines, Umberatana, South Australia. Neues Jahrb. Für Mineral. Mon. 1987, 7, 314−326. [Google Scholar]
  8. Gallagher, V.; Kennan, P. Tourmaline on the margin of the Leinster Granite, southeast Ireland: Petrogenetic implications. Irish J. Earth Sci. 1992, 11, 131−150. [Google Scholar]
  9. Slack, J.F.; Coad, P.R. Multiple hydrothermal and metamorphic events in the Kidd Creek volcanogenic massive sulphide deposit, Timmins, Ontario: Evidence from tourmalines and chlorites. Can. J. Earth Sci. 1989, 26, 694−715. [Google Scholar] [CrossRef]
  10. Zheng, J.; Shen, P.; Feng, W. Hydrothermal apatite record of ore-forming processes in the Hatu orogenic gold deposit, West Junggar, Northwest China. Contrib. Miner. Petrol. 2022, 177, 27. [Google Scholar] [CrossRef]
  11. Hazarika, P.; Mishra, B.; Pruseth, K.L. Diverse tourmaline compositions from orogenic gold deposits in the Hutti-Maski greenstone belt, India: Implications for sources of ore-forming fluids. Econ. Geol. 2015, 110, 337−353. [Google Scholar] [CrossRef]
  12. Sciuba, M.; Beaudoin, G.; Makvandi, S. Chemical composition of tourmaline in orogenic gold deposits. Miner. Deposita 2021, 56, 537−560. [Google Scholar] [CrossRef]
  13. McGloin, M.V.; Tomkins, A.G.; Webb, G.P.; Spiers, K.; MacRae, C.M.; Paterson, D.; Ryan, C.G. Release of uranium from highly radiogenic zircon through metamictization: The source of orogenic uranium ores. Geology 2016, 44, 15−18. [Google Scholar] [CrossRef]
  14. White, R.; Powell, R.; Holland, T. Calculation of partial melting equilibria in the system Na2O–CaO–K2O–FeO–MgO–Al2O3–SiO2–H2O (NCKFMASH). J. Metamorph. Geol. 2001, 19, 139−153. [Google Scholar] [CrossRef]
  15. Haack, U.; Heinrichs, H.; Boness, M.; Schneider, A. Loss of metals from pelites during regional metamorphism. Contrib. Miner. Petrol. 1984, 85, 116−132. [Google Scholar] [CrossRef]
  16. Barker, A.; Coogan, L.; Gillis, K. Insights into the behaviour of sulphur in mid-ocean ridge axial hydrothermal systems from the composition of the sheeted dyke complex at Pito Deep. Chem. Geol. 2010, 275, 105−115. [Google Scholar] [CrossRef]
  17. Shock, E.L.; Sassani, D.C.; Betz, H. Uranium in geologic fluids: Estimates of standard partial molal properties, oxidation potentials, and hydrolysis constants at high temperatures and pressures. Geochim. Cosmochim. Acta 1997, 61, 4245−4266. [Google Scholar] [CrossRef]
  18. Huang, F.; Sverjensky, D.A. Extended deep earth water model for predicting major element mantle metasomatism. Geochim. Cosmochim. Acta 2019, 254, 192−230. [Google Scholar] [CrossRef] [Green Version]
  19. Holland, T.; Powell, R. An internally consistent thermodynamic data set for phases of petrological interest. J. Metamorph. Geol. 1998, 16, 309−343. [Google Scholar] [CrossRef]
  20. Goldfarb, R.J.; Baker, T.; Dubé, B.; Groves, D.I.; Hart, C.J.; Gosselin, P. Distribution, character, and genesis of gold deposits in metamorphic terran. Econ. Geol. 2005, 407–475. [Google Scholar] [CrossRef]
  21. Zhong, R.; Brugger, J.; Chen, Y.; Li, W. Contrasting regimes of Cu, Zn and Pb transport in ore-forming hydrothermal fluids. Chem. Geol. 2015, 395, 154−164. [Google Scholar] [CrossRef]
  22. Tanger, J.C.; Helgeson, H.C. Calculation of the thermodynamic and transport properties of aqueous species at high pressures and temperatures; revised equations of state for the standard partial molal properties of ions and electrolytes. Am. J. Sci. 1988, 288, 19−98. [Google Scholar] [CrossRef]
  23. Tomkins, A.G. Windows of metamorphic sulfur liberation in the crust: Implications for gold deposit genesis. Geochim. Cosmochim. Acta 2010, 74, 3246−3259. [Google Scholar] [CrossRef]
  24. Sverjensky, D.A.; Harrison, B.; Azzolini, D. Water in the deep Earth: The dielectric constant and the solubilities of quartz and corundum to 60 kb and 1200 °C. Geochim. Cosmochim. Acta 2014, 129, 125−145. [Google Scholar] [CrossRef]
  25. Zhong, R.; Li, Y.; Etschmann, B.; Brugger, J.; Yu, C.; Cui, H. HighPGibbs, a practical tool for fluid-rock thermodynamic simulation in deep Earth and its application on calculating nitrogen speciation in subduction zone fluids. Geochem. Geophys. Geosyst. 2020, 21, e2020GC008973. [Google Scholar] [CrossRef] [Green Version]
  26. Galvez, M.E.; Connolly, J.A.; Manning, C.E. Implications for metal and volatile cycles from the pH of subduction zone fluids. Nature 2016, 539, 420−424. [Google Scholar] [CrossRef] [PubMed]
  27. Connolly, J.A.; Galvez, M.E. Electrolytic fluid speciation by Gibbs energy minimization and implications for subduction zone mass transfer. Earth Planet. Sci. Lett. 2018, 501, 90−102. [Google Scholar] [CrossRef]
  28. Shock, E.L.; Helgeson, H.C. Calculation of the thermodynamic and transport properties of aqueous species at high pressures and temperatures: Correlation algorithms for ionic species and equation of state predictions to 5 kb and 1000 °C. Geochim. Cosmochim. Acta 1988, 52, 2009−2036. [Google Scholar] [CrossRef]
  29. Giles, D.; Nutman, A.P. SHRIMP U–Pb monazite dating of 1600–1580 Ma amphibolite facies metamorphism in the southeastern Mt Isa Block, Australia. Aust. J. Earth Sci. 2002, 49, 455−465. [Google Scholar] [CrossRef]
  30. Bingen, B.; Demaiffe, D.; Hertogen, J. Redistribution of rare earth elements, thorium, and uranium over accessory minerals in the course of amphibolite to granulite facies metamorphism: The role of apatite and monazite in orthogneisses from southwestern Norway. Geochim. Cosmochim. Acta 1996, 60, 1341−1354. [Google Scholar] [CrossRef]
  31. O’Sullivan, G.; Chew, D.; Kenny, G.; Henrichs, I.; Mulligan, D. The trace element composition of apatite and its application to detrital provenance studies. Earth Sci. Rev. 2020, 201, 103044. [Google Scholar] [CrossRef]
  32. Pyle, J.M.; Spear, F.S.; Rudnick, R.L.; Mcdonough, W.F. Monazite–xenotime–garnet equilibrium in metapelites and a new monazite–garnet thermometer. J. Petrol. 2001, 42, 2083−2107. [Google Scholar] [CrossRef]
  33. Mercadier, J.; Annesley, I.; McKechnie, C.; Bogdan, T.; Creighton, S. Magmatic and metamorphic uraninite mineralization in the western margin of the Trans-Hudson orogen (Saskatchewan, Canada): A uranium source for unconformity-related uranium deposits? Econ. Geol. 2013, 108, 1037−1065. [Google Scholar] [CrossRef]
  34. Diener, J.; Powell, R.; White, R.; Holland, T. A new thermodynamic model for clino-and orthoamphiboles in the system Na2O–CaO–FeO–MgO–Al2O3–SiO2–H2O–O. J. Metamorph. Geol. 2007, 25, 631−656. [Google Scholar] [CrossRef]
  35. Wei, C.; Duan, Z. Phase relations in metabasic rocks: Constraints from the results of experiments, phase modeling and ACF analysis. Geol. Soc. Lond. Spec. Pub. 2019, 474, 25−45. [Google Scholar] [CrossRef]
  36. Zhong, R.; Brugger, J.; Tomkins, A.G.; Chen, Y.; Li, W. Fate of gold and base metals during metamorphic devolatilization of a pelite. Geochim. Cosmochim. Acta 2015, 171, 338−352. [Google Scholar] [CrossRef]
  37. Cuney, M. The extreme diversity of uranium deposits. Miner. Deposita 2009, 44, 3−9. [Google Scholar] [CrossRef]
  38. Richard, A.; Rozsypal, C.; Mercadier, J.; Banks, D.A.; Cuney, M.; Boiron, M.-C.; Cathelineau, M. Giant uranium deposits formed from exceptionally uranium-rich acidic brines. Nat. Geosci. 2012, 5, 142−146. [Google Scholar] [CrossRef]
  39. Komninou, A.; Sverjensky, D. Geochemical modeling of the formation of an unconformity-type uranium deposit. Econ. Geol. 1996, 91, 590−606. [Google Scholar] [CrossRef]
  40. Timofeev, A.; Migdisov, A.A.; Williams-Jones, A.E.; Roback, R.; Nelson, A.T.; Xu, H. Uranium transport in acidic brines under reducing conditions. Nat. Commun. 2018, 9, 1469. [Google Scholar] [CrossRef] [Green Version]
  41. Evans, K.A.; Tomkins, A.G. Metamorphic fluids in orogenic settings. Elements 2020, 16, 381−387. [Google Scholar] [CrossRef]
  42. Hoeve, J.; Sibbald, T.I. On the genesis of Rabbit Lake and other unconformity-type uranium deposits in northern Saskatchewan, Canada. Econ. Geol. 1978, 73, 1450−1473. [Google Scholar] [CrossRef]
  43. Hostetler, P.; Garrels, R. Transportation and precipitation of uranium and vanadium at low temperatures, with special reference to sandstone-type uranium deposits. Econ. Geol. 1962, 57, 137−167. [Google Scholar] [CrossRef]
  44. Cui, H.; Zhong, R.; Xie, Y.; Wang, X.; Chen, H. Melt–fluid and fluid–fluid immiscibility in a Na2SO4–SiO2–H2O system and implications for the formation of rare earth deposits. Acta Geol. Sin-Engl. 2021, 95, 1604−1610. [Google Scholar]
  45. Dale, J.; Powell, R.; White, R.; Elmer, F.; Holland, T. A thermodynamic model for Ca–Na clinoamphiboles in Na2O–CaO–FeO–MgO–Al2O3–SiO2–H2O–O for petrological calculations. J. Metamorph. Geol. 2005, 23, 771−791. [Google Scholar] [CrossRef]
  46. White, R.; Powell, R.; Holland, T.; Worley, B. The effect of TiO2 and Fe2O3 on metapelitic assemblages at greenschist and amphibolite facies conditions: Mineral equilibria calculations in the system K2O–FeO–MgO–Al2O3–SiO2–H2O–TiO2–Fe2O3. J. Metamorph. Geol. 2000, 18, 497−511. [Google Scholar] [CrossRef]
Figure 1. Results of thermodynamic simulation for fluids buffered by altered oceanic basalt. (a) P-T pseudosection showing mineral assemblage and content of lithological bound water; (b,c) solubilities of uranium in pure water and 5 wt.% NaCl-H2O solution, respectively. The solubility of uranium is shown as logarithm of molality (black line), and the predominance fields of different uranium species are presented by different colors. The orange lines in (b,c) denote different ΔpH, which is the deviation of fluid pH from neutral pH (pHn) (ΔpH = pH − pHn). The blue lines in (b,c) denote ΔFMQ, which is the difference in logfO2 (g) of the fluid relative to the fayalite-magnetite-quartz (FMQ) buffer (ΔFMQ = logfO2(g), fluid − logfO2, (FMQ)). Bulk rock compositions used for the simulation are given in Table 1. Mineral abbreviations: act = actinolite; alb = albite; chl = chlorite; ep = epidote; hb = hornblende; mt = magnetite; pl = plagioclase; q = quartz; urn = uraninite.
Figure 1. Results of thermodynamic simulation for fluids buffered by altered oceanic basalt. (a) P-T pseudosection showing mineral assemblage and content of lithological bound water; (b,c) solubilities of uranium in pure water and 5 wt.% NaCl-H2O solution, respectively. The solubility of uranium is shown as logarithm of molality (black line), and the predominance fields of different uranium species are presented by different colors. The orange lines in (b,c) denote different ΔpH, which is the deviation of fluid pH from neutral pH (pHn) (ΔpH = pH − pHn). The blue lines in (b,c) denote ΔFMQ, which is the difference in logfO2 (g) of the fluid relative to the fayalite-magnetite-quartz (FMQ) buffer (ΔFMQ = logfO2(g), fluid − logfO2, (FMQ)). Bulk rock compositions used for the simulation are given in Table 1. Mineral abbreviations: act = actinolite; alb = albite; chl = chlorite; ep = epidote; hb = hornblende; mt = magnetite; pl = plagioclase; q = quartz; urn = uraninite.
Minerals 13 00427 g001
Figure 2. Results of thermodynamic simulation for fluids buffered by typical pelite. (a) P-T pseudosection showing mineral assemblage and content of lithological bound water; (b,c) solubilities of uranium in pure water and 5 wt.% NaCl-H2O solution, respectively. The solubility of uranium is shown as logarithm of molality (black line), and the predominance fields of different uranium species are presented by different colors.The composition of typical pelite used for the simulation are shown in Table 1. The abbreviations of metamorphic facies: bi = biotite; cd = cordierite; ga = garnet; hem = hematite; il = ilmenite; kfs = K-feldsspar; ms = muscovite; ru = rutile. The other abbreviations are the same as shown for Figure 1. bi = biotite; cd = cordierite; ga = garnet; hem = hematite; il = ilmenite; kfs = K-feldspar; ms = muscovite; ru = rutile.
Figure 2. Results of thermodynamic simulation for fluids buffered by typical pelite. (a) P-T pseudosection showing mineral assemblage and content of lithological bound water; (b,c) solubilities of uranium in pure water and 5 wt.% NaCl-H2O solution, respectively. The solubility of uranium is shown as logarithm of molality (black line), and the predominance fields of different uranium species are presented by different colors.The composition of typical pelite used for the simulation are shown in Table 1. The abbreviations of metamorphic facies: bi = biotite; cd = cordierite; ga = garnet; hem = hematite; il = ilmenite; kfs = K-feldsspar; ms = muscovite; ru = rutile. The other abbreviations are the same as shown for Figure 1. bi = biotite; cd = cordierite; ga = garnet; hem = hematite; il = ilmenite; kfs = K-feldspar; ms = muscovite; ru = rutile.
Minerals 13 00427 g002
Figure 3. (a) The contents of different U-bearing species in fluids released from “oxidized” pelite over a temperature range of 25–650 °C at a constant pressure (2 kbar); (b) comparison of calculated logfO2 of HUO3-HUO4 and the “oxidized” pelite at different temperatures. The calculated logfO2 of HUO3-HUO4 represents the logfO2 values for the transitions between U(IV) and U(VI).
Figure 3. (a) The contents of different U-bearing species in fluids released from “oxidized” pelite over a temperature range of 25–650 °C at a constant pressure (2 kbar); (b) comparison of calculated logfO2 of HUO3-HUO4 and the “oxidized” pelite at different temperatures. The calculated logfO2 of HUO3-HUO4 represents the logfO2 values for the transitions between U(IV) and U(VI).
Minerals 13 00427 g003
Table 1. Bulk compositions used in the thermodynamic modeling (in wt.%, H2O in access).
Table 1. Bulk compositions used in the thermodynamic modeling (in wt.%, H2O in access).
Altered Oceanic BasaltAverage PeliteOxidized Pelite
SiO251.9871.1159.8
Al2O314.8014.3819.6
MgO7.652.311.00
FeO9.987.180.60
Fe2O31.980.757.30
CaO10.48--
Na2O2.29-0.79
Disclaimer/Publisher’s Note: The statements, opinions and data contained in all publications are solely those of the individual author(s) and contributor(s) and not of MDPI and/or the editor(s). MDPI and/or the editor(s) disclaim responsibility for any injury to people or property resulting from any ideas, methods, instructions or products referred to in the content.

Share and Cite

MDPI and ACS Style

Zhang, M.; Zhong, R.; Yu, C.; Cui, H. The Immobility of Uranium (U) in Metamorphic Fluids Explained by the Predominance of Aqueous U(IV). Minerals 2023, 13, 427. https://doi.org/10.3390/min13030427

AMA Style

Zhang M, Zhong R, Yu C, Cui H. The Immobility of Uranium (U) in Metamorphic Fluids Explained by the Predominance of Aqueous U(IV). Minerals. 2023; 13(3):427. https://doi.org/10.3390/min13030427

Chicago/Turabian Style

Zhang, Min, Richen Zhong, Chang Yu, and Hao Cui. 2023. "The Immobility of Uranium (U) in Metamorphic Fluids Explained by the Predominance of Aqueous U(IV)" Minerals 13, no. 3: 427. https://doi.org/10.3390/min13030427

Note that from the first issue of 2016, this journal uses article numbers instead of page numbers. See further details here.

Article Metrics

Back to TopTop