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Journal of Petrology Advance Access originally published online on September 9, 2004
Journal of Petrology 2004 45(11):2261-2286; doi:10.1093/petrology/egh055
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Journal of Petrology 45(11) © Oxford University Press 2004; all rights reserved

The Effect of Cr2O3 on the Partial Melting of Spinel Lherzolite in the System CaO–MgO–Al2O3–SiO2–Cr2O3 at 1·1 GPa

XI LIU1 and HUGH ST. C. O'NEILL*

RESEARCH SCHOOL OF EARTH SCIENCES, AUSTRALIAN NATIONAL UNIVERSITY, CANBERRA, A.C.T. 0200, AUSTRALIA

RECEIVED AUGUST 4, 2003; ACCEPTED JUNE 30, 2004


    ABSTRACT
 TOP
 ABSTRACT
 INTRODUCTION
 EXPERIMENTAL
 EXPERIMENTAL RESULTS
 DISCUSSION
 REFERENCES
 
Chromium as Cr3+ substitutes for octahedrally coordinated Al in upper-mantle minerals, thereby reducing the activity of Al2O3 in the system and hence the concentration of Al2O3 in partial melts. The effect of Cr2O3 on melt compositions multiply saturated with the spinel lherzolite phase assemblage has been quantified in the system CaO–MgO–Al2O3–SiO2–Cr2O3 at 1·1 GPa as a function of 100 Cr/(Cr + Al) in the spinel (Cr#sp). The decrease of Al2O3 in the melt with increasing Cr#sp is accompanied by increasing MgO and SiO2, whereas CaO remains almost constant. Consequently, the CaO/Al2O3 ratio of the melt increases with Cr#sp, and the melt becomes richer in normative diopside, hypersthene and quartz. The effect may explain certain mantle melts with unusually high CaO/Al2O3 ratios. The concentration of Cr2O3 in the melt remains low even at high Cr#sp, which means that the strong effect of Cr2O3 on partial melting equilibria is not readily apparent from its concentration in the melt itself. The existence of a highly refractory major component such as Cr2O3 nullifies simplified conclusions from the ‘inverse approach’ in the experimental study of basalt petrogenesis, as there is insufficient information in the composition of the partial melt to reconstruct the conditions of melting.

KEY WORDS: basalt petrogenesis; partial melting; reversal experiment; spinel lherzolite; system CMAS–Cr2O3; CaO/Al2O3 of melt; effect of Cr2O3


    INTRODUCTION
 TOP
 ABSTRACT
 INTRODUCTION
 EXPERIMENTAL
 EXPERIMENTAL RESULTS
 DISCUSSION
 REFERENCES
 
Most, if not all, basaltic magmas are produced by the partial melting of mantle peridotite. From a chemical perspective, partial melting involves a reaction between the melt and the residual solid phases; however, igneous petrologists have traditionally taken a magmacentric view of the process, because it is the magma that emerges at the Earth's surface for examination. This perspective has encouraged a common assumption in basalt petrogenetic studies that all the necessary chemical information about the partial melting process is contained in the magma composition. Such an assumption would not be valid if there were a component in the system that was completely absent from the magma but occurred only in the residue—that is, a completely refractory component with bulk melt/solid distribution coefficient of zero.

A completely refractory component may only be a hypothetical construct, but Cr2O3 comes close. Its abundance in magmas is only in the minor to trace element range, thus its importance in determining the chemical composition of basaltic magmas may not be obvious from the chemistry of the magmas themselves. However, Cr2O3 substitutes for Al2O3 in the solid phases of the mantle, reducing the activity of Al2O3 in the system, and hence in derived partial melts.

This study aims to evaluate the effect of Cr on the partial melting of mantle peridotite, by systematic additions of Cr2O3 to the model system CaO–MgO–Al2O3–SiO2 (CMAS). The CMAS system is the simplest system in which four phases (olivine, orthopyroxene, clinopyroxene and an aluminous phase, plagioclase, spinel or garnet, depending on pressure), as typically developed in fertile upper-mantle peridotite compositions, are stable. It therefore provides an excellent starting point from which to understand mantle phase equilibria.

Partial melting of a four-phase assemblage in the system CMAS is isobarically invariant, and the chemical potentials of all four components (CaO, MgO, Al2O3 and SiO2) of the melt are completely defined, for example, by the following reactions:

(1)

(2)

(3)
and in the spinel stability field:

(4)

Reaction (4) encapsulates the pivotal point of this study. As Cr2O3 substitutes for Al2O3 in Sp, the activity of Al2O3 in the melt is correspondingly reduced. Because molar 100Cr/(Cr + Al) in the spinels (hereafter, Cr#sp) in mantle peridotites can vary from 10 to 80 [e.g. with depletion by previous melt extraction; Dick & Bullen (1984)Go and Barnes & Roeder (2001)Go], the effect is very large. The other melt components (CaO, MgO and SiO2) do not depend directly on the activities of aluminous components [reactions (1)(3)], hence their activities remain nearly constant as Cr2O3 is varied.

It is important to note that the Cr2O3 effect does not depend on the presence of spinel, although there is a relationship with the pressure regime. For example, the presence of plagioclase, the aluminous phase in lherzolitic compositions at lower pressures, would buffer the activity of Al2O3, ostensibly independently of Cr2O3, according to the reaction

(5)
However, plagioclase is itself suppressed by high Cr2O3 activity, owing to the stability of Cr-rich spinel, as may be seen from the reaction

(6)
Thus the constant activity of Al2O3 implied by reaction (5) is possible only over a limited range of Al2O3/Cr2O3 ratios, this range expanding with decreasing pressure according to reaction (6). It is therefore instructive to consider the Cr2O3 effect from the point of view of the Al2O3 content in pyroxenes. The reaction controlling Al2O3 in the melt could equally validly be written

(7)
Cr2O3 substituting for Al2O3 in orthopyroxene diminishes the activity of the MgAl2SiO6 component (see Klemme & O'Neill, 2000Go), reducing the Al2O3 in the melt in a similar way to reaction (4). Reaction (7) becomes equivalent to reaction (4) at spinel saturation, the two reactions being linked by the reaction

(8)

We have elected to study the Cr2O3 effect at spinel saturation, as the thermodynamic properties of the melt are most rigorously constrained when it is multiply saturated in all four solid phases, although we emphasize again that the phenomenon is not dependent on the presence of spinel [reaction (7)]. Nor is the Cr2O3 effect in any way limited to the low degrees of partial melting associated with multiple saturation; rather, the effect should become more pronounced with increasing melt fraction, as the Cr2O3/Al2O3 ratio in the residual solid phases increases.

Previous work on the influence of Cr2O3 on the phase relationships of the CMAS system at supersolidus conditions is limited. Irvine (1977)Go showed that Sp could be stabilized in all melts in the join Fo–Di–An–Qz by adding a small amount of Cr2O3 to the CMAS system. Libourel (1991)Go found that the addition of Cr2O3 to the CMAS system stabilizes spinel in equilibrium with plagioclase lherzolite at 1 bar; he located the isobaric invariant point at which Ol + Opx + Cpx + Pl + Sp coexist with melt, which contained only 0·15 wt % Cr2O3 at 1249 ± 2°C. Libourel's study appeared only as a conference abstract, and we are not aware of any other studies at higher pressure.

The effect of Cr2O3 on subsolidus equilibria is better known. O'Neill (1981)Go and Nickel (1986)Go demonstrated the importance of Cr2O3 on the transition between garnet lherzolite and spinel lherzolite. Klemme & O'Neill (2000)Go studied the equilibrium between Opx and Sp coexisting with Fo in the system MAS–Cr2O3; these phase relations are the key to understanding the controls on the activity of Al2O3 [reactions (4) and (7)]. Li et al. (1995)Go studied the system MgO–SiO2–Cr–O in equilibrium with metallic Cr, in which most of the Cr occurs as Cr2+. They showed that Cr2+, which behaves geochemically very unlike Cr3+, readily substitutes for Mg in Ol and Opx solid solutions.


    EXPERIMENTAL
 TOP
 ABSTRACT
 INTRODUCTION
 EXPERIMENTAL
 EXPERIMENTAL RESULTS
 DISCUSSION
 REFERENCES
 
Experimental strategy
Experimentally, the aim of this study is to determine how Cr2O3 affects the compositions of the melt and the solid phases, as well as the partial melting temperature, for the spinel lherzolite phase assemblage in the system CMAS–Cr2O3. A pressure of 1·1 GPa was chosen as the spinel lherzolite phase assemblage is stable at this pressure, and we could build on previous work in the system CMAS (Presnall et al., 1979Go; Walter & Presnall, 1994Go; Liu & O'Neill, 2004Go). This pressure has been advocated by some workers as close to the average pressure for the production of mid-ocean ridge basalts (MORBs), both from experimental constraints (Presnall et al., 1979Go, 2002Go; Sen, 1982Go; Presnall & Hoover, 1984Go, 1987Go) and from seismic observations (Melt Seismic Team, 1998Go; Dunn & Forsyth, 2001Go).

There are five components in the system CMAS–Cr2O3; if the presence of five phases at the solidus is stipulated (Ol + Sp + Opx + Cpx + Melt), the system has one degree of freedom at constant pressure, and therefore one additional variable is required to describe the system completely. In this study, the parameter Cr#sp, defined as molar 100Cr/(Cr + Al) in spinel, is used as the necessary variable.

As the system is isobarically univariant in the presence of four crystalline phases, it should be possible, at least theoretically, to observe the full spinel lherzolite phase assemblage coexisting with melt over a finite temperature interval above the solidus. However, preliminary experiments showed that this temperature interval was only ~10°C for bulk compositions that give reasonable amounts of all phases; this is close to the temperature resolution of the experiments (~± 5°C). We therefore adopted the strategy of deliberately introducing an extra component into the system, to increase the temperature interval over which Ol + Sp + Opx + Cpx + Melt could coexist. We chose K2O, as this component enters only the melt. Previously we have found that adding K2O expands the temperature interval over which Ol + Sp + Opx + Cpx + Melt is stable to ~60° in the system CMAS–K2O (Liu & O'Neill, 2004Go). The composition of the melt in the K2O-free system is then obtained by extrapolating the data empirically to zero K2O. This procedure has been thoroughly tested for the system CMAS–K2O (Liu & O'Neill, 2004Go), and produces results that agree well with previous work.

An experimental problem in many peridotite partial-melting studies is crystallization from the melt during quenching. In the system CMAS–Cr2O3, both the temperature of the solidus rises and the amount of MgO in the melt increases with increasing Cr#sp, exacerbating the problem. In our first attempts at experiments at high-Cr2O3 compositions in the system CMAS–Cr2O3, quench Ol was ubiquitous, and melt compositions could not be confidently determined. This problem is also ameliorated by the addition of K2O, both by lowering the solidus temperature and by making the melt composition less picritic. The ‘K2O method’, in conjunction with the ‘sandwich method’, can produce large pools of melt in run products, in which the effects of quench modification are effectively eliminated except at Cr#sp = 100, at which quench modification is so severe that we were unable to gain any useful results.

Starting materials
Table 1 summarizes the starting materials used in this study. Two types of starting materials were prepared. Crystalline mixtures SEM05-1, SEM04-1, SEM01-1, SEM03-1 and SEM06-1 were made with a 5/8 inch piston-cylinder press by crystallizing the decarbonated oxide mixes at 1300°C, 1·1 GPa (i.e. subsolidus) and 48 h in a 3·5 mm diameter Pt capsule. This produced fine-grained but well-crystallized assemblages, in which the average compositions of the pyroxenes should be approximately appropriate to the P, T conditions of this study. Glasses SEM01-4-1, SEM01-4-2 and SEM01-5 were synthesized at 1400°C, 1 bar and 20 min, and then quenched to glass. High-purity oxides (SiO2, Al2O3, Cr2O3 and MgO) and carbonates (CaCO3 and K2CO3) were used. All mixtures were checked for bulk composition with the electron microprobe (Ware, 1991Go). To control experimental oxygen fugacity at high values, RuO2 was mixed into SEM05-1 and SEM01-4-1 (O'Neill & Nell, 1997Go).


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Table 1: Compositions of starting materials used in this study

 
Capsule configuration and cell arrangement
All experiments were made in a conventional 1/2 inch piston-cylinder apparatus with a NaCl–Pyrex assembly, using sealed Pt capsules and the so-called ‘sandwich technique’, in which a layer of the anticipated melt composition (powdered glass starting material) is placed between two layers of an appropriate crystalline assemblage of Ol + Opx + Cpx + Sp. The proportion of the melt part to the crystalline part was adjusted to keep the Cr/(Cr + Al) ratio of the bulk compositions in each set of experiments constant (Table 2). Full experimental details have been given by Liu (2003)Go and Liu & O'Neill (2004)Go.


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Table 2: Experimental conditions and summary of results

 
To prevent reduction of Cr3+ to Cr2+, it is critically important to eliminate any diffusion of H2 into the capsule. Such a precaution also ensures that the experiments are not contaminated by water. Therefore, as in our previous study (Liu & O'Neill, 2004Go) the Pt capsule was surrounded by a sleeve of Fe2O3 to act as a H2 getter.

Run products were analysed on a JEOL 6400 scanning electron microprobe in energy dispersive mode (EDS) at the Electron Microprobe Unit (EMU) at ANU. Beam current was 1 nA, accelerating voltage was 15 keV and the ZAF correction procedure was applied to all analyses (Ware, 1991Go). A beam spot size of 1 µm was used for all crystalline phases whereas both 1 µm and 10 µm beam spot sizes were used for glass analyses. The accumulation time was 100 s. As reported by Liu & O'Neill (2004)Go, analytical accuracy and precision were checked by replicate measurements of three internationally recognized glass standards, GOR132G, T1G and KL2G (Jochum et al., 2000Go).

Besides the oxides CaO, MgO, Cr2O3, Al2O3, SiO2 and K2O, FeO and Na2O were included in the analytical procedure for all phases. FeO is a potential contaminant from the Fe2O3 sleeve if Fe were to diffuse right through the Pt capsule (see Liu & O'Neill, 2004Go); its absence was confirmed in all experiments. Na2O is a good indicator of the quality of starting materials used. It concentrates in the melt with a content of 0·1–0·5 wt %, depending on the proportion of melt to solids in the experiment; such minor amounts are close to the limit of detection (~0·1 wt %), and as they also have almost negligible effect (Walter & Presnall, 1994Go; Liu et al., in preparation) they have been ignored. To obtain the mean analyses of each phase together with standard deviations, which are presented in Table 3, individual analyses were first renormalized to 100%. This is appropriate for EDS analysis as most non-systematic contributions to analytical error are highly correlated between elements (e.g. variations in beam current, effects of sample coating, surface relief, etc.). Failure to renormalize before averaging would therefore result in a gross overestimation of analytical uncertainty.


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Table 3: Experimentally observed phase compositions in wt %

 
Lithium and boron have potentially been cryptic contaminants of previous piston-cylinder studies, as these elements have not been amenable to microbeam analysis until recently. Li salts are sometimes used in noble-metal fabrication processes, and B could come from the Pyrex glass (it apparently diffuses readily through Pt). To check for any such contamination, Li and B were measured in the glasses in runs C-1472 and C-1516 (see Table 2 for experimental conditions) by laser ablation inductively coupled plasma mass spectrometry at RSES, ANU. The Li contents were 2·7 ± 0·3 ppm and 1·8 ± 0·1 ppm, respectively. The B contents were slightly higher at 65 ± 4 and 60 ± 1 ppm. These levels are very similar to those previously found in the experiments in the system CMAS ± K2O (Liu & O'Neill, 2004Go), and should have a negligible effect on phase relations.

The Pt capsules from two runs, C-1469 and C-1476 (see Table 2 for experimental conditions) were checked for Fe, Cr and Ru (from RuO2 used as an internal oxygen buffer in the former run) on a Cameca electron microprobe in wavelength-dispersive mode (WDS) at RSES, ANU; the results are shown in Fig. 1. Clearly, some Fe had diffused into the Pt capsules from the Fe2O3 sleeve, but only to approximately the middle of the capsule. The presence of reduced Fe in the Pt establishes that some reduction of the Fe2O3 sleeve has taken place, confirming that there really was a need for it. The diffusion profile shows that there is a limit to the run duration possible with our experimental assembly, as eventually Fe would diffuse right through the capsule into the charge (we checked for this possibility in every experiment by including Fe in the electron microprobe analytical routine). The presence of Ru is also confirmed by the electron microprobe analyses, indicating some reduction in the experiment. The quantity of metal Cr in the Pt capsules, however, is essentially negligible. This was not the case in some preliminary experiments carried out without the Fe2O3 sleeves, in which the presence of Cr in the Pt provided clear evidence for the reduction of Cr2O3.



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Fig. 1. Electron microprobe analyses across the walls of two Pt capsules (WDS method): (a) C-1469 with internal oxygen fugacity buffer of RuO2; (b) C-1476 without internal oxygen fugacity buffer. (See Table 2 for experimental details.)

 
Oxidation state of chromium
This study is specifically concerned with Cr as Cr3+. As Cr2+ cannot be distinguished from Cr3+ by the analytical methods employed in this study (electron microprobe), its presence as a significant proportion of total Cr would fatally scramble the message from the experimental results. Thus a relatively high oxygen fugacity is a prerequisite to success in these experiments.

Initially we buffered oxygen fugacity internally by adding RuO2 to the starting compositions (Table 1). During the course of the experiment, a small fraction of the RuO2 was reduced to Ru metal. The oxygen fugacity of the Ru + RuO2 buffer is close to Fe3O4–Fe2O3 at the temperatures of this study (O'Neill & Nell, 1997Go). Unfortunately, the presence of RuO2 plus Ru in the experiment adds to the difficulty of finding melt pools with pristine glass (i.e. not modified by quench), and in subsequent experiments we relied only on the external Fe2O3 sleeve to prevent reduction. The amounts of Cr in all phases, including Ol and Melt, in these experiments are consistent with the amounts in the internally buffered experiments. Moreover, there is no apparent difference between the stoichiometries of crystalline phases in the Cr-bearing and Cr-free experiments, when these are calculated assuming all chromium in the former is Cr3+.

Attainment of equilibrium
Our previously reported results in the Cr-free system (CMAS ± K2O; Liu & O'Neill, 2004Go) show that the experimental technique used in this study (i.e. the sandwich method with pre-crystallized solid phases) is capable of attaining well-equilibrated phase assemblages; exceptions were for melt compositions with relatively high SiO2 that were not in equilibrium with Ol, and experiments with very low melt fractions. The evidence for disequilibrium is obvious, as a reaction layer with pyroxenes that change composition across the layer is formed [see discussion by Liu & O'Neill (2004)Go]. For most of the experiments of that study, the only sign of disequilibrium was some minor zoning of Al2O3 in the cores of larger pyroxene crystals grown in the melt layer of the sandwich.

However, Cr-containing systems are notoriously difficult to equilibrate (O'Neill, 1981Go; Nickel, 1986Go; Klemme & O'Neill, 2000Go; Girnis et al., 2003Go), and a more troublesome equilibration problem occurs in a few of the present experiments where the extent of partial melting is low, resulting in a large degree of crystallization, mainly of Cpx + Sp, from the glass in the sandwiched layer. These Cpx and Sp generally have low and variable Cr/(Cr + Al), being lowest in the cores of larger crystals. This is expected, as the glass starting compositions have low Cr2O3, hence the first crystals forming from such compositions have low Cr2O3. Having once crystallized, inter-diffusion of Cr and Al is then apparently too sluggish to permit complete re-equilibration. However, the compositions of both the smaller crystals and the rims of the larger crystals approach the compositions of the phases in the crystalline layers of the sandwich, which are generally very homogeneous (Table 3). Examples of this behaviour are shown in Fig. 2 for Cpx in experiments C-1476 and C-1480 and for Sp in C-1463. Interestingly, the Mg/(Ca + Mg) ratio of the Cpx closely follows the Cr/(Cr + Al) ratio. The significance of this will be discussed below. Because of the bulk composition, only a few small grains of Opx crystallized in the ‘sandwiched’ glass layers of these experiments, but these crystals are indistinguishable in composition from those in the crystalline sandwiching layers, as shown for runs C-1480 and C-1476 in Table 3.



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Fig. 2. Covariation of Mg/(Mg + Ca) with Cr/(Cr + Al) in clinopyroxene (a, b), and of Al2O3 and Cr2O3 in Sp (c) in incompletely equilibrated experiments, which are all at relatively low temperatures and contain only low melt fractions (e.g. the amount of melt in C-1480 was too small for its composition to be determined). It should be noted that these are the worst-case examples, and that the compositions of minerals in most experiments are homogeneous. The average inferred equilibrium compositions, plotted as error bars (±2 SD) from the data in Table 3, are obtained from the ‘sandwiching regions’ of the experiments. These compositions fall at the ends of the compositional trends obtained from crystals that crystallize from glass in the ‘sandwiched regions’, which are compositionally variable as indicated.

 
We therefore make the assumption in interpreting these experiments that the outermost rims of the crystals in the sandwiched layer that are zoned in Cr/(Cr + Al) would be similar to the homogeneous crystals in the crystalline layers, and it is these compositions that are in equilibrium with the melt. This interpretation is consistent with the evidence from the Opx compositions.

Those experiments with a high degree of melting (which are also generally at higher temperatures) do not have this problem and the equilibrium compositions of the solid phases are easily obtained. This is important, as the good internal consistency between these experiments and those with zoned crystals at low partial melting extents is another indicator that our assumption regarding the latter is appropriate.


    EXPERIMENTAL RESULTS
 TOP
 ABSTRACT
 INTRODUCTION
 EXPERIMENTAL
 EXPERIMENTAL RESULTS
 DISCUSSION
 REFERENCES
 
Table 2 summarizes the starting materials, the experimental techniques, the run conditions and the results of the experiments; the K2O content of the melts and the calculated temperature using different geothermometers from the literature are also shown in Table 2. Out of 19 experiments, 17 display melt coexisting with the full Sp-lherzolite phase assemblage, whereas the remaining two experiments have melt coexisting with Ol + Opx + Sp. The amount of melt in one experiment with the full Sp-lherzolite phase assemblage (C-1480) was too low to be properly analysed. The phase composition data are compiled in Table 3.

Melt composition
The phase assemblage Ol + Sp + Opx + Cpx + Melt has two degrees of freedom in the system CMAS–Cr2O3–K2O at a specified pressure, which we have chosen to describe using the two variables of K2O in the melt (here labelled as [K2O]) and Cr#sp; consequently, the solidus temperature and the composition of the melt can all be described using these two variables. By fitting the data to empirical equations in [K2O] and Cr#sp, we can then extrapolate the data to zero [K2O] to find the main object of this study, the composition of melt along the spinel-lherzolite solidus as a function of Cr#sp. The degree of extrapolation is modest, such that any inadequacies in our empirical polynomial equations from the point of view of thermodynamic theory have no significant effects on the results.

The solidus temperature is given by

(9)

This was obtained from a multiple non-linear least-squares fit to the data in both the system CMAS–K2O (five data points, from Liu & O'Neill, 2004Go) with [K2O] <7 wt %, and the system CMAS–Cr2O3–K2O (16 data points, from Table 3). The data were weighted assuming uncertainties of ±5°C in experimental temperature, and as reported in [K2O] and Cr#sp. The reduced chi-squared value () for the regression with these weights was 1·2, demonstrating a good fit, as shown in Fig. 3. The addition of Cr2O3 raises the solidus temperature, as expected for a refractory (or highly compatible) component that stabilizes the solid phases relative to melt. The increase is not linear, being strong at low Cr#sp, weak at intermediate Cr#sp and strong again at high Cr#sp, hence the need for a three-term polynomial in Cr#sp.



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Fig. 3. The effect of Cr#sp on the solidus temperature. Numbers adjacent to each symbol are wt % K2O in the melt. Contours of K2O at 1 wt % intervals are from regression of the data [equation (9)].

 
For describing the melt compositions at the solidus, it is apparent from the raw data that the effect of K2O in the system CMAS–Cr2O3–K2O is rather different from that in the system CMAS–K2O (Fig. 4). This may be due to interactions between K2O and Al2O3 in the melt. In any case, to obtain a reasonable empirical fit to the data, we fitted the Cr-containing and Cr-free experiments separately. We also found from a preliminary fitting that one experiment, C-1469, has a somewhat anomalous melt composition, being too high in Al2O3 and SiO2 and low in MgO compared with predictions from the fit obtained from the other 15 data points (Fig. 5). This experiment is at the low-temperature end of its particular Cr#sp series (Experiment Set 1 in Table 2), and contained a relatively small amount of melt, such that it is possible that the melt composition may have been modified by some quench crystallization. So as not to bias the empirical extrapolation of the other data, it was removed from the regression. For the remaining 15 data points in the system CMAS–Cr2O3–K2O we obtained (for Cr#sp ≥ 20)

(10)

(11)

(12)

(13)



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Fig. 4. Correlation of K2O with SiO2 in melts in the system CMAS–K2O (bold continuous line) and in the system CMAS–Cr2O3–K2O. The data for each ‘set’ of experiments (identified by the average Cr#sp in the run products) are linked by the fine dashed lines; these lines are to guide the eye only, as the actual Cr#sp varies within each set. The anomalous Run C-1469 is shown in grey.

 



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Fig. 5. The effect of Cr#sp on melt composition: (a) SiO2; (b) Al2O3; (c) MgO; (d) CaO. One anomalous run (C-1469 with a K2O content of 4·26%) is shown in grey. Smoothed contours of K2O in the melt are drawn from 0 to 6 wt %, using equations (10)(13) in the text and information from the system CMAS + K2O from Liu & O'Neill (2004)Go.

 
These empirical equations then allow the melt composition in the system CMAS–Cr2O3 to be calculated as a function of Cr#sp. The average difference between the calculated melt composition using these equations and the experimentally observed melt composition is 0·23 wt % for SiO2, 0·31 wt % for Al2O3, 0·32 wt % for MgO and 0·13 wt % for CaO. The regressed melt compositions are shown in Fig. 5a–d.

Melt compositions in the system CMAS–Cr2O3 derived from the experiments in the system CMAS–Cr2O3–K2O by equations (10)(13) are projected from Ol onto the plane Di–JdCaTsLc–Qz (Fig. 6a), from Di onto the plane Ol–JdCaTsLc–Qz (Fig. 6b) and from An onto the plane Di–Ol–Qz (Fig. 6c). To handle Cr in these plots, the Cr2O3 contents of the melts were subtracted and other oxides were renormalized to 100 wt %. (An alternative procedure would be to subtract a Mg2Cr2O4 component as this would be an early crystallizing phase. Doing this would make the melts very slightly more Qz-normative, relatively, from 0·17 mol % more Qz-normative at Cr#sp = 20, to 0·96 mol % more Qz-normative at Cr#sp = 80.)



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Fig. 6. The multiply saturated (Ol + Opx + Cpx + Sp) melt composition in the system CMAS–Cr2O3: (a) projected from Ol onto the plane Di–JdCats–Qz; (b) projected from Di onto the plane JdCats–Qz–Ol; (c) projected from AbAn onto the plane Ol–Di–Qz. The projection procedure of Falloon & Green (1988)Go is used, with Cr2O3 handled by subtracting it from the melt composition and renormalizing to 100%. The melt composition at Cr#sp = 0 is from Liu & O'Neill (2004)Go, other compositions are calculated using equations (10)(13). Numbers along the curve are Cr#sp. Also shown as open circles are the compositions of melt in equilibrium with Ol + Opx + Cpx + Sp (or An in place of Sp at P ≤ 0·9 GPa) in the system CMAS as a function of pressure (in GPa). Data at 0 GPa from Longhi (1987)Go; at 2·4, 2·6 and 2·8 GPa from Gudfinnsson & Presnall (1996)Go; and at other pressures from Walter & Presnall (1994)Go.

 
The most striking features of the melt compositions in the system CMAS–Cr2O3 are the increasing Di component (Fig. 6a and c), the increasing Hy component and the generally quartz-normative nature (Fig. 6b) at 1·1 GPa.

The isobarically invariant melt produced by the Sp-lherzolite assemblage in the system CMAS at 1·1 GPa is an olivine-normative tholeiite (Presnall et al., 1979Go; Walter & Presnall, 1994Go; Liu & O'Neill, 2004Go). However, the melt composition reaches the join An–Hy and becomes Qz-normative at Cr#sp = 20. As Cr2O3 is added to the system, the Al2O3 content of the melt drops sharply, so that the An component of the melt decreases. The effect of less An component, coupled with the almost negligible effect of Cr2O3 on the CaO content of the melt [equation (13)], means that more CaO is available to form Di. An increase in Di component in turn requires more MgO, but this is more than compensated for by the effect that Cr2O3 has on increasing MgO (equation (12)]. The net result is an increase in the Hy + Ol or Hy + Qz components of the melt. An interesting point is that for Cr#sp ≥ 20, the extra MgO and SiO2 are approximately in the proportion of 1:1, so that in the projection from Di (Fig. 6b) the melt composition changes along a line almost parallel to the An–Hy join.

Also shown in Fig. 6 is the change with pressure of the composition of the melt along the five-phase univariant curve in the system CMAS, where melt is in equilibrium with Ol + Opx + Cpx + Sp (or with Ol + Opx + Cpx + An at P ≤ 0·9 GPa). Whereas the effect of pressure on melt compositions in the range 0–2·8 GPa is of similar magnitude to the effect of changing Cr#sp, the compositional changes are very distinct. As emphasized by the projection in Fig. 6c, increasing pressure causes multiply saturated melt compositions to become richer in normative Ol, whereas the dominant effect of increasing Cr#sp is to make the melt richer in normative Di.

Ol and Sp compositions
The amount of Cr as Cr2O3 in Ol increases with Cr#sp, reaching 0·4 wt % at Cr#sp = 60; the amount of CaO, however, is constant (0·35 ± 0·05). In our preliminary unbuffered experiments without Fe2O3 sleeves (not reported), Ol had higher Cr contents (up to ~0·8 wt % Cr2O3 at Cr#sp = 60), indicative of Cr2+.

The spinel in the system CMAS–Cr2O3 (± K2O) is a simple binary solid solution between MgAl2O4 and MgCr2O4. The electron microprobe analyses return small and variable amounts of SiO2 and CaO, which are probably spurious, caused by the generally small size of spinel crystals (typically 3–15 µm in diameter).

Pyroxene compositions
Al2O3 and Cr2O3
The relationship of Cr and Al in pyroxenes observed in this study is shown in Fig. 7. For comparison, the data in the system MAS–Cr2O3 at subsolidus conditions from Klemme & O'Neill (2000)Go are also shown.



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Fig. 7. Covariation of Cr and Al in orthopyroxenes (a) and clinopyroxenes (b). Data sources: KO00, Klemme & O'Neill (2000)Go; LO, Liu & O'Neill (2004)Go. pfu, per formula unit of six oxygens. All chromium has been assumed to be Cr3+.

 
The relationship between Cr and Al in Opx is complex (Fig. 7a). When Cr is added to the systems MAS and CMAS, the Cr content in Opx first increases, causing the expected negative correlation with Al, but then reaches a maximum value, and at very high Cr/Al ratios both Cr and Al decrease, causing a positive correlation between them. This curious behaviour was previously observed by Nagata et al. (1983)Go and Witt-Eickschen & Seck (1991)Go in natural peridotites, and its thermodynamic explanation has been given quantitatively by Klemme & O'Neill (2000)Go.

The relationship between Al and Cr in Cpx, shown in Fig. 7b, is similar to that observed in Opx. It follows that the partitioning of Al3+ and Cr3+ between Opx and Cpx should also be similar. This is demonstrated in Fig. 8a, where all experimental data in the simple systems plot close to the 1:1 line. Most experimental data from the literature at near-solidus temperatures (which are all in complex multicomponent systems) also plot close to the 1:1 line (Fig. 8b), but the experiments of Falloon & Green (1987)Go at 1·0 GPa define an almost horizontal trend, implying that the Cr/Al ratio in Cpx does not change with that ratio in Opx. Possibly this is due to the short experimental run durations (<24 h in most cases), which may be long enough to effect compositional change in the Opx, but not in the Cpx. This would be consistent with the observation in this study that the Cpx in the sandwiched layer in several of the experiments at low degrees of melting is zoned in Cr/Al, whereas Opx is homogeneous.



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Fig. 8. The partitioning of Cr/Al between Opx and Cpx at near-solidus conditions, 1·0–1·5 GPa: (a) this study; (b) compositionally complex systems. The average 1 SD uncertainty observed in our study is plotted in (b) to facilitate the data comparison. Data sources: F01, Falloon et al. (2001)Go; F99, Falloon et al. (1999)Go; FG87, Falloon & Green (1987)Go [the revised data of Falloon et al. (2001)Go are used here]; R98, Robinson et al. (1998)Go; BS94, Baker & Stolper (1994)Go; SJ01, Schwab & Johnston (2001)Go; PJ00, Pickering-Witter & Johnston (2000)Go. The pressure in all studies except that by Robinson et al. (1998Go; 1·5 GPa) and this study (1·1 GPa) is 1·0 GPa. Only multiply saturated experiments are shown.

 
CaO and MgO
The exchange of Ca and Mg between Opx and Cpx is the basis of the two-pyroxene geothermometer, the main means of estimating temperatures of equilibration in lherzolitic assemblages. Previous experimental studies have mostly been at relatively low temperatures (Gasparik, 1984Go; Nickel et al., 1985Go; Sen, 1985Go; Brey et al., 1990Go) or in very simple chemical systems (Lindsley & Dixon, 1976Go; Mori & Green, 1976Go; Nickel & Brey, 1984Go). The experimental observations here offer an opportunity to evaluate the two-pyroxene equilibrium at relatively high temperatures and in a chemical system of intermediate complexity.

Pyroxene phase relationships in the system CMS and CMAS at 1·1–1·5 GPa are shown in Fig. 9a. Data in the system CMAS are from assemblages saturated in Sp, and therefore these pyroxenes have the maximum amount of dissolved alumina for Ol-containing assemblages. The Ca/(Ca + Mg) ratio of Opx is almost independent of pressure and alumina content, but strongly dependent on temperature. The Ca/(Ca + Mg) ratio of Cpx is also almost independent of pressure, as illustrated by the data of Gasparik (1984)Go; it, however, depends on both temperature and alumina. The presence of Al2O3 increases Ca/(Ca + Mg) in Cpx.



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Fig. 9. Ca–Mg partitioning between Opx and Cpx: (a) phase relations in the systems CMS and CMAS; (b) inferred phase relations in the system CMAS–Cr2O3. For clarity, the curve for the CaO content in Opx in the system CMAS at 1·1 GPa is omitted in (a). Data sources: LD76, Lindsley & Dixon (1976)Go; G84, Gasparik (1984)Go. Cpx in the highest temperature, highest Cr#sp runs becomes distinctly subcalcic.

 
The geometry of the phase relations between Opx and Cpx is strongly influenced by the solvus that exists (mostly metastably) between low-Ca Cpx and high-Ca Cpx. The solidus of the Ol + Opx + Cpx + Sp assemblage in the system CMAS at 1·1 GPa is ~1320°C (Liu & O'Neill, 2004Go), which is much lower than the crest of the solvus in CMS (~1450°C, from Nickel & Brey, 1984Go, fig. 5), and also lower than the temperature at which low-Ca Cpx becomes stable (~1360°C). Thus in CMAS saturated with Ol + Sp only Opx and high-Ca Cpx exist stably. There are no experimental data in the literature that can be used to define the phase relationships at 1·1 GPa at temperatures >1320°C, except those in the pure CMS system. However, adding Cr2O3 to CMAS raises the solidus, permitting access to this temperature region, albeit at lower Al2O3 contents.

Our experimental data are plotted in Fig. 9b. It appears that the addition of Al2O3 and Cr2O3 to the system CMS must lower the crest of the Cpx solvus, such that the Cpx compositions in the highest temperature experiments are decidedly subcalcic. The phase relationship is hence drawn as shown in Fig. 9b. This geometry is similar to the phase relationship observed at higher pressures (> ~1·8 GPa) in the system CMS (Mori & Green, 1976Go; Nickel & Brey, 1984Go; Longhi & Bertka, 1996Go). Partial melting studies using natural lherzolite compositions (Takahashi & Kushiro, 1983Go; Falloon & Green, 1988Go, and unpublished data) suggested that the Cpx solvus becomes metastable relative to Cpx + Opx at a pressure between 1·5 and 1·8 GPa.

Experiments with variable Cpx compositions display remarkably tight correlations between Ca/(Ca + Mg) and Cr/(Cr + Al) (Fig. 2). The increase of Ca with Al in Cpx is similar to the difference observed in Cpx compositions in equilibrium with Opx between the systems CMS and CMAS, as shown in Fig. 9a. We therefore interpret these correlations to be due to initial differences in Cr/(Cr + Al) in Cpx being preserved as a result of sluggish diffusion rates for Cr and Al, with Ca and Mg adjusting to the local Cr/(Cr + Al) ratio to maintain metastable local equilibrium with Opx.

The experimental data on pyroxene compositions can be used to calculate temperatures from two-pyroxene geothermometers (Table 2). The difference between measured and calculated temperatures increases as a function of Cr#sp (Fig. 10). This is not unexpected, as these geothermometers do not explicitly account for the effect of Al2O3 in pyroxenes. As discussed above, the decreasing Al2O3 in Cpx (which correlates with Cr#sp) narrows the two-pyroxene miscibility gap (Fig. 9), such that formulations not accounting for this effect will show systematically rising calculated temperature with decreasing Al2O3 in Cpx. The composition of Opx is less sensitive to Al2O3; hence the ‘Opx-only’ geothermometer of Brey & Kohler (1990)Go shows a relatively small variation with Cr#sp. Coincidentally, the ‘magmathermometer’ of Ford et al. (1983)Go shows an almost identical trend with Cr#sp, suggesting that this empirical method of estimating temperatures will be subject to a systematic error that depends on Cr#sp in natural compositions too.



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Fig. 10. Testing various two-pyroxene geothermometers and the MgO ‘magmathermometer’ of Ford et al. (1983)Go: the difference between calculated and experimentally measured temperatures, plotted against Cr#sp.

 
Cr in the melt
The amount of Cr in the melt (as Cr2O3) is given by the regression as

(14)
The value of for the regression is 0·74 (16 data points), indicating that our data fit this simple equation very well within their analytical uncertainty (Table 3). Our data include experiments both buffered by Ru + RuO2 and unbuffered. That both types of experiments can be fitted by the same equation implies that the Cr in the unbuffered experiments is in a similar oxidation state to that in the buffered experiments, i.e. mostly as Cr3+. As might be expected, the primary control on Cr3+ in the melt is Cr#sp, although the effect of [K2O], described by the second term in equation (14), is statistically significant. At more reducing conditions, the amount of Cr2+ in the melt would not be negligible, and total analysed ‘Cr2O3 should lie above the curve established by our experiments.

The experimentally observed ‘Cr2O3’ contents in the melts in the current study are plotted in Fig. 11 vs Cr#sp, along with data from several partial melting studies on natural compositions in the literature. All these literature studies used an inner graphite capsule inside a sealed Pt capsule. This arrangement does not buffer oxygen fugacity, as this is given by C(graphite) + O2 = CO2 and PCO2 is generally not known. The maximum fO2 occurs when PCO2 = Ptotal. Thus fO2 in such experiments could be relatively oxidizing when PCO2 is near saturation, but proportionally lower if PCO2 is low. Because fO2 in experiments on natural systems affects the behaviour of Fe, and near-saturation levels of CO2 also have an effect on phase relations (small but not entirely negligible at ~1 GPa; see Liu, 2003Go), it is instructive to use the partitioning of Cr between spinel and melt [buffered by olivine + orthopyroxene; see equation (4)] to infer something about fO2 and PCO2 in these experiments. Differences in fO2/PCO2 might account for some of the differences in results; in particular, higher Cr in the melt suggests Cr2+, hence low fO2 and PCO2. Figure 11 shows that Cr partitioning is variable in many studies, suggesting a lack of consistency in fO2/PCO2 even within one study.



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Fig. 11. Observed Cr (as Cr2O3) in melts from experiments in the system CMAS–Cr2O3–K2O as a function of Cr#sp compared with experiments on natural compositions. Data sources: F01, Falloon et al. (2001)Go; F99, Falloon et al. (1999)Go; FG87, Falloon & Green (1987)Go [we use the revised data of Falloon et al. (2001)Go]; R98, Robinson et al. (1998)Go; BS94, Baker & Stolper (1994)Go; SJ01, Schwab & Johnston (2001)Go; PJ00, Pickering-Witter & Johnston (2000)Go. The pressure in all studies except that by Robinson et al. (1998Go; 1·5 GPa) and this study (1·1 GPa) is 1·0 GPa. Only multiply saturated experiments are shown.

 
Cr3+ partitioning
The partition coefficients of total Cr (i.e. as both Cr3+ and Cr2+) between the various solid phases and melt (, etc.) in our experiments are shown as a function of Cr#sp in Fig. 12a–d. Partition coefficients are approximately constant over the range of conditions of this study, regardless of whether the values of the runs were buffered by Ru + RuO2 or unbuffered, implying that most of the Cr in the solid phases of all experiments is Cr3+. From these partition coefficients, the bulk distribution coefficient for a typical mantle peridotite under very oxidizing conditions () would be about 5–10 (depending on the exact proportion of spinel at the solidus), confirming the highly compatible nature of Cr in its oxidized state. Liang & Elthon (1990)Go pointed out that the total Cr content of mantle peridotites does not change as a function of MgO content, where the latter is a proxy for melt extracted. This implies that is ~1 during the mantle melting event from which these peridotites are the residue, and that therefore the Cr content of the melts must be similar to that in the primitive mantle, 2540 ppm (O'Neill & Palme, 1998), which is equivalent to 0·37 wt % ‘Cr2O3’. Even if Sp ± Cpx were melted out, the value of would drop only to a value intermediate between and for a harzburgite residue, which would still be >1, at least in the pressure regime of the spinel lherzolite facies. Moreover, this does not explain the flat trend of Cr vs MgO seen in the mantle peridotites. The discrepancy is likely to be due to Cr2+ in the melt during partial melting of the mantle, assuming that Cr2+ behaves moderately incompatibly. It is important to note that the presence of Cr2+ in the melt of an Fe-containing system does not require Cr2+ to be present in the solid phases, even if the system is closed to oxygen transfer, as Cr2+ may be produced from Cr3+ in the presence of Fe2+ by the electron exchange reaction Cr3+ + Fe2+ = Cr2+ + Fe3+ (e.g. Berry et al., 2001Go, 2003Go). However, in experimental simulations of mantle melting, which are in general open to oxygen (or at least imperfectly closed), this mechanism requires an oxygen fugacity regime in which just the right amount of Fe3+ is stable. Experiments conducted at lower will produce more Cr2+ in the melt, depleting the residue in Cr3+.



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Fig. 12. The distribution of total Cr ({Sigma}Cr) vs Cr#sp between Ol and melt (a), Sp and melt (b), Opx and melt (c), and Cpx and melt (d). The average values from all experiments are indicated. {blacksquare}, experiments using Ru + RuO2 buffer.

 

    DISCUSSION
 TOP
 ABSTRACT
 INTRODUCTION
 EXPERIMENTAL
 EXPERIMENTAL RESULTS
 DISCUSSION
 REFERENCES
 
The effect of Cr2O3 on the lowering of Al2O3 in multiply saturated melt compositions
The dramatic decrease in Al2O3 with Cr#sp for the multiply saturated melts in the system CMAS–Cr2O3 is entirely expected from equation (4). To illustrate this more quantitatively, let us consider the equilibrium constant for this reaction:

(15)
In Fig. 13, we plot vs for all data from this study and those given by Liu & O'Neill (2004)Go, for the melts multiply saturated in Ol + Sp + Opx + Cpx. We used the Opx and Sp models of Klemme & O'Neill (2000)Go to calculate and , and assumed . The stoichiometry of reaction (4) dictates that the data should plot on a line with a slope of –1 if they were isothermal, and if the activity coefficient of AlO1·5 in the melt was constant. The line obtained by extrapolation of the melt compositions to [K2O] = 0 is a fairly good approximation to that expected (slope –0·87), confirming that the change in melt composition is indeed mainly due to the lowering of the activity of Al2O3 in the system that the addition of Cr2O3 causes.



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Fig. 13. Thermodynamic test of the effect of Cr#sp on Al2O3 in multiply saturated melts. The dashed line is calculated for the system CMAS–Cr2O3 (i.e. K2O-free) by first estimating the Cr#sp at [K2O] = 0 for every set of experiments, and then calculating the melt composition using the regression equations [equations (10)(13) and (14)]; Opx compositions are taken from the experiments containing the lowest [K2O] at each Cr#sp. Thermodynamic models for Sp and Opx are from Klemme & O'Neill (2000)Go. The small amount of CaO in Opx was ignored. The resulting line corresponds to the equation . The theoretical slope should be approximately –1. The effect of increasing [K2O] is to increase [AlO1·5] in the melt.

 
Multiple saturation and the CaO/Al2O3 ratio of primitive MORBs
The CaO/Al2O3 ratio of the Earth's mantle is the chondritic ratio of 0·79 (e.g. O'Neill & Palme, 1998Go). The commonest basaltic magmas coincidentally have a very similar ratio, e.g. primitive MORB has CaO/Al2O3 = 0·77 ± 0·05 [mean and standard deviation of 42 glass analyses compiled by Presnall & Hoover (1987)Go; see also Hess (1992)Go]. The mantle ratio is the Solar System ratio, whereas the basaltic ratio is controlled by phase equilibrium considerations [reactions (1) and (4) or (7)], hence the coincidence. Clearly, increasing the Cr2O3/Al2O3 ratio in a peridotitic system must result in a decrease in Al2O3 in the derived melt [reaction (4) or (7)], hence an elevation of CaO/Al2O3.

From a database of about 1700 analyses of abyssal basalt (MORB) glasses, Presnall & Hoover (1987)Go identified 42 primitive-looking compositions that they suggested were close to primary magma from the upper mantle. These primitive MORB glasses are shown in Fig. 14. They plot close to the melt composition produced at the multiply saturated spinel-lherzolite solidus in the system CMAS at 1·1 GPa, but in detail are dispersed along compositional ‘vectors’ appropriate to the effects of small amounts of Na2O (<3 wt %), and Cr#sp of between 30 and 40. The inferred range of Na2O contents is consistent with that observed in the glasses (1·6–2·4 wt %). Considering that the effect of FeO as quantified recently by Gudfinnsson & Presnall (2000)Go on diagrams of this type is small, and that the other components in the primitive MORB glasses are negligible or almost so, the general conclusion is that the compositions of the primitive MORB glasses of Presnall & Hoover (1987)Go are indeed compatible with multiply saturated (Ol + Opx + Cpx ± Sp) melting of a peridotite source at an average pressure near 1·1 GPa, with Al2O3/Cr2O3 in the residue equivalent to that found in our experiments for Cr#sp ~40. The amount of Cr2O3 in the melt at this Cr#sp is ~0·2 wt % (Fig 11). This is rather more than observed in the primitive MORB glasses of Presnall & Hoover (1987)Go, in which total ‘Cr2O3 is ≤0·11 wt % (range 0–0·11 wt %), attesting to the probability of some low-pressure fractionation of Sp (± Ol) even in these primitive compositions.



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Fig. 14. Comparison of primitive MORB glasses from Presnall & Hoover (1987)Go with simple-system experimental data at 1·1 GPa. The solidus melt composition at the invariant point in the system CMAS is from Liu & O'Neill (2004)Go; the near-solidus, multiply saturated melt in the system CMAS–Na2O (dashed line, with Na2O isopleths indicated in wt %) is from Liu (2003)Go, and the melt in the system CMAS–Cr2O3 from this study (bold curve, contoured in Cr#sp). To a first approximation, the effects of Na2O and Cr#sp can be considered as compositional ‘vectors’ emanating from the CMAS invariant point. The effect of other compositional variables (FeO, TiO2, volatiles) and of pressure could be represented by similar ‘vectors’; those for pressure are shown in Fig. 6. The net effect of all such variables will be to increase the scatter of the data. Given this complexity, the major-element chemistry of most of the primitive MORB glasses of Presnall & Hoover (1987)Go appears to be consistent with equilibrium, multiply saturated (Ol + Opx + Cpx ± Sp), batch partial melts of likely mantle perididotite compositions near 1·1 GPa, with Cr2O3/Al2O3 in the residue equivalent to Cr#sp of 30–40.

 
Falloon et al. (1988)Go argued against the primitiveness of the MORB glasses assembled by Presnall & Hoover (1987)Go on the grounds of their high normative Di compared with the experimentally produced melt in equilibrium with a Sp-lherzolite (Fig. 15). This is because the experimental database available to Falloon et al. (1988)Go was biased towards systems with high Al2O3/Cr2O3. In part, this may be because the use of graphite capsules reduces much of the Cr3+ to Cr2+ in the melt. This explains the high ‘Cr2O3’ reported in melt compositions of Falloon et al. (1988)Go, a point that those workers themselves acknowledged. As Fig. 14 shows, it is the Cr2O3 effect that accounts for the normative Di.



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Fig. 15. Multiply saturated (Ol + Opx + Cpx + Sp) melts from experiments on natural peridotite compositions compared with melts in the systems CMAS, CMAS–Na2O and CMAS–Cr2O3 (see Fig. 14). Experimental data for the complex compositions are from Baker & Stolper (1994)Go, Falloon et al. (1999Go, 2001Go), Pickering-Witter & Johnston (2000)Go and Schwab & Johnston (2001)Go. The experimental pressure in all these studies is 1·0 GPa. •, Cr#sp 0–20; {circ}, Cr#sp 30–45; {blacksquare}, Cr#sp >40. Three apparently anomalous points from Schwab & Johnston (2001)Go at very low melt fractions (2·4, 0·1 and 1·4 wt %) are identified.

 
It is not clear if Sp is a solidus phase during melting of natural peridotite compositions. The Cr-rich spinel observed in residual peridotites could be a product of subsolidus re-equilibration [i.e. formed by Al2O3 and Cr2O3 from pyroxenes on cooling; see reaction (8)]. The presence of Cr-rich spinel in experiments is heavily dependent on oxygen fugacity because of the role of Cr2+ and is a poor guide. The effect of undersaturation in Sp would be to lower further the activity of Al2O3 in the melt [reaction (4)], thus exaggerating the increase in normative Di and associated compositional changes. We emphasize again that the Cr2O3 effect is not dependent on the presence of Sp, but having Sp in our experiments provides a ready means of characterizing the Al2O3/Cr2O3 activity ratio through Cr#sp.

Melt inclusions with high CaO/Al2O3 ratios
Recent studies of melt inclusions in phenocrysts from mid-ocean ridge (Kamenetsky, 1996Go; Kamenetsky & Crawford, 1998Go; Kamenetsky et al., 1998Go; Sours-Page et al., 1999Go), volcanic arc (Schiano et al., 2000Go), back-arc basin (Kamenetsky et al., 1997Go) and oceanic island settings (Sigurdsson et al., 2000Go; Slater et al., 2001Go) have documented glasses with unusually high CaO/Al2O3 ratios (up to 1·77; Kogiso & Hirschmann, 2001Go). High CaO/Al2O3 compositions have also been found in lavas from some volcanic arcs (Barsdell, 1988Go; Barsdell & Berry, 1990Go). Generally the high CaO/Al2O3 melts can be subdivided into two groups: SiO2-poor nepheline-normative compositions from volcanic arcs and SiO2-rich Hy-normative compositions from all other localities. The latter show a trend almost parallel to the CMAS–Cr2O3 trend of this study (Fig. 16), displaced somewhat along a Na2O ‘vector’, appropriate for their observed Na2O contents of 1–2 wt %. The former group of melts exhibits a very different trend, and these melts will not be considered further here.



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Fig. 16. Comparison of high CaO/Al2O3 natural melt inclusions with near-solidus melts in the systems CMAS, CMAS–Na2O and CMAS–Cr2O3 (see Fig. 13). Melt inclusions in Sp (MORB or OIB) are from Donaldson & Brown (1977)Go, Kamenetsky (1996)Go, Kamenetsky & Crawford (1998)Go, Kamenetsky et al. (1998Go, 2001Go) and Sigurdsson et al. (2000)Go. Melt inclusions in Ol in MORB are from Danyushevsky et al. (1987)Go, Kamenetsky & Crawford (1998)Go and Kamenetsky et al. (1998)Go, and melt inclusions in Ol (plus some similar lava compositions) in island-arc basalts (IAB) are from Schiano et al. (2000Go; Tables 1 and 2). In all cases host Ol has mg# ≥89. The arrow in (b) indicates some IAB with extreme melt compositions. The trapping pressures of the melt inclusions are unknown. The cotectics of Ol + Opx + Cpx ± Sp at 1·0, 1·5 and 2·0 GPa shown as fine dashed curves are for pyrolite (Green & Falloon, 1998Go).

 
Kogiso & Hirschmann (2001)Go showed from a direct experimental study of the partial melting of three clinopyroxenite compositions that although several features of the Hy-normative high CaO/Al2O3 compositions could be reproduced, this was only at very high melt fractions and temperatures much higher than the peridotite solidus. They suggested that partial melting of a depleted harzburgite might be important in the genesis of these unusual melts. Our study supports this conclusion.

It may not be intuitively obvious why high CaO/Al2O3 melts could be produced from depleted sources poor or even lacking in the main CaO-containing phase, Cpx, but the reason is as follows. The strong decrease in Al2O3 in the melt caused by decreasing Al2O3/Cr2O3 in the residue (Fig. 5b) causes the CaO/Al2O3 of the melt to increase from ~0·7 at Cr#sp = 0 to ~1·7 at Cr#sp = 75 (Fig. 17). However, the activity of CaO remains buffered at a constant value until Cpx is completely exhausted in the residue [reaction (1)]. As discussed above, the SiO2 content and the Hy component of the melt also increase with Cr#sp. It follows that the SiO2-rich, Hy-normative and high CaO/Al2O3 melt inclusions shown in Fig. 16 can be explained by a low Al2O3/Cr2O3 ratio, rather than modal abundance of Cpx; low Al2O3/Cr2O3 is an obvious consequence of depletion of the source peridotite by previous melt extraction, given that Al2O3 is incompatible whereas Cr2O3 is compatible.



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Fig. 17. The relationship between CaO/Al2O3 ratio of multiply saturated melts and Cr#sp. Experimental data for natural composition systems are from Baker & Stolper (1994)Go, Robinson et al. (1998)Go, Falloon et al. (1999Go, 2001)Go, Pickering-Witter & Johnston (2000)Go and Schwab & Johnston (2001)Go. The pressure in all these experimental studies is 1·0 GPa, except for the Robinson et al. (1998)Go study (1·5 GPa). Melt inclusions in Sp are from either mid-ocean ridge or ocean island basalts (for data sources, see the caption to Fig. 15). The shaded area represents ±2 SD of the mean CaO/Al2O3 of the primitive MORB glasses from Presnall & Hoover (1987)Go. The experimental and natural data fall below the curve for CMAS–Cr2O3 because of the effect of Na2O.

 
In Fig. 17 we also plot the CaO/Al2O3 ratio of experimental multiply saturated melts in systems with natural lherzolitic compositions. As a result of the presence of Na2O, the CaO/Al2O3 ratio of the melt produced by the natural systems at low degrees of melting (i.e. multiply saturated by Ol + Opx + Cpx ± Sp) is always lower than that in the system CMAS–Cr2O3.

The SiO2-rich, Hy-normative and high CaO/Al2O3 melt inclusions hosted in spinel are also shown in Fig. 17. Remarkably, the CaO/Al2O3 of the melt inclusions are very similar to the experimental melts from the natural peridotitic compositions at similar Cr2O3 activity (which is indicated by Cr#sp). The implication is that these melt inclusions are indeed produced from previously depleted sources.

The range of CaO/Al2O3 in the primitive MORB glasses is also shown in Fig. 17. The CaO/Al2O3 of these glasses corresponds to Cr#sp = 40 ± 10, in good agreement with the conclusions from the projections of the glasses compared with our experiments shown in Fig. 14.

The effect of pressure on the behaviour of Cr2O3
The behaviour of Cr2O3 in peridotites depends on the pressure. In the spinel lherzolite facies, Cr2O3 substitutes for Al2O3 in spinel and pyroxenes, and thus has a great effect on the activity of Al2O3 in the system. As it plays an essential role in the stoichiometry of these phases, Cr2O3 belies its modest abundance in peridotite systems by behaving as a major-element component in the spinel lherzolite facies, according to the distinction between major and trace elements introduced by Hanson & Langmuir (1978)Go. Now, at lower pressures where plagioclase becomes stable, the activity of Al2O3 in the system is given by reaction (5). Because Cr3+ does not substitute significantly for the tetrahedrally coordinated Al in plagioclase, the control on the activity of Al2O3 from reaction (5) would appear, at first sight, to be independent of the amount of Cr2O3 in the system. However, the presence or absence of plagioclase at any given pressure is itself dependent on the Cr3+/Al ratio of the system [reaction (6)]. At very low pressures, Cr2O3 does not behave so much like a major-element component, but a minor element that forms its own accessory phase (that is, chromite), rather like Zr forming zircon or S forming sulfide. Thus the Cr2O3 effect described in this paper has a negligible influence on 1 atm phase relations [as shown directly by Libourel (1991)Go].

At higher pressures, garnet becomes stable in place of spinel in mantle peridotite, and the activity of Al2O3 is given by

(16)

The influence of Cr2O3 on the activity of the aluminous component in garnet, Mg3Al2Si3O12, is much less than the corresponding influence on the activity of MgAl2O4 in spinel at lower pressures, both because of the relative instability of Cr3+-containing garnet components such as Mg3Cr2Si3O12, but also because the solubility of Al2O3 in pyroxenes decreases with increasing pressure in the garnet stability field, concentrating Al2O3 in garnet. Hence at higher pressures the effect of Cr2O3 on the activity of Al2O3, although not negligible, tends to become less significant, and the behaviour of Cr becomes more like that of a trace element.

There is nothing anomalous in all this: the transitions in these contrasting styles of behaviour are smoothed out by the effect that Cr2O3 has on the phase boundaries between both plagioclase lherzolite and spinel lherzolite, and spinel lherzolite and garnet lherzolite (e.g. O'Neill, 1981Go). However, the important point is that the Cr effect as described in this study has its maximum influence in the pressure regime where spinel lherzolite is stable; this is also the pressure regime in which the common basalts probably mostly originate.

It is interesting to compare the behaviour of Cr2O3 with Na2O during mantle melting. Both are present in the primitive mantle at similar levels (0·37 wt % Cr2O3, 0·35 wt % Na2O; O'Neill & Palme, 1998Go). As shown in this study, their influences on melt composition are comparable in magnitude (see Fig. 14). The obvious contrast is that Na2O is an incompatible component that exerts its influence on the partial melting equilibrium through its concentration in the melt, whereas Cr2O3, being highly compatible, exerts its influence through the properties of the residue. Thus Na2O is recognized as a major-element component in basalt generation, whereas Cr2O3 has hitherto not been. Interestingly, both components have their maximum effect in the pressure regime of the spinel lherzolite facies, as Na2O becomes more compatible in its behaviour at lower pressures when plagioclase is present, or at higher pressures owing to the increasing stability of the NaAlSi2O6 (Jd) component in Cpx.

Implications for the ‘inverse approach’ in experimental petrology
In experimental petrology, the investigation of the origins of basalts has historically used two approaches, ‘forward’ and ‘inverse’. In the ‘forward approach’, an assumed bulk composition is partially melted, and the resulting phase compositions, including the melt composition, are determined. This is the approach used in this study. One perceived problem with this approach is that the bulk composition of the system must be assumed, whereas in many situations, particularly for extraterrestrial basalts, it is only the composition of the derived partial melt (i.e. the erupted basalt) that is known, or, more truthfully, thought to be known—this raises the issue of whether ‘primary magmas’, which are defined as magmas sampled at the Earth's surface having undergone minimal low-pressure crystal fractionation, really exist. This is controversial (e.g. Herzberg & O'Hara, 1998Go). Nevertheless, a theoretical ‘primary magma’ composition might in principle be reconstructed.

The ‘inverse approach’ takes the existence of a suitable primary magma composition as a given, and then seeks to ascertain the conditions under which it was produced by examining its crystallization behaviour as a function of pressure, temperature and other pertinent variables such as volatile content and redox state.

Some potential problems with the ‘inverse approach’ have been discussed by Hess (1989Go; pp. 109–113) and more recently by Falloon et al. (1999)Go. Here we add another fundamental item to these critiques, deriving from the behaviour of Cr2O3 during partial melting.

The basic assumption underlying the ‘inverse approach’ is that all the information needed to reconstruct the partial melting equilibrium is held in the melt composition. Heuristically, this would not be true were there a component of the system that was perfectly refractory, such that it entered only the solid phases of the partial melting equilibrium and not the melt. The concentration of such a component in the system could not be determined from the melt, but its presence in the solid phases would affect the chemical potentials of other components in the system, and hence their concentrations in the melt. Although Cr2O3 is not quite perfectly refractory, its highly compatible behaviour is as near to this as makes no practical difference. Although Cr2O3 does enter the melt, the amount is so small that it is commonly overlooked, and the role of Cr2O3 as a major-element component during basalt generation has tended to go unrecognized. Even once its importance is acknowledged, it is doubtful if accurate primary Cr contents could be deduced, as Cr-rich spinel is commonly the first phase to fractionate from a magma at low pressures, easily obscuring original Cr. Thus the primitive MORB glasses of Presnall & Hoover (1987)Go contain only 0–0·11 wt % total ‘Cr2O3’, whereas, as we have argued above, the amount of Cr2O3 (i.e. Cr as Cr3+ only) expected from the compositions of these melts is ~0·2 wt %. The amount of ‘Cr2O3’ in primitive melts inferred from the flat trend of Cr2O3 vs MgO in residual peridotites is 0·37 wt % (Liang & Elthon, 1990Go; O'Neill & Palme, 1998Go).

Furthermore, the compatible behaviour of interest here is specifically a property of Cr3+ and not Cr2+, hence the proportion of total Cr as Cr3+ in the melt is what matters. This depends on the redox state of the system, i.e. the Fe3+/Fe2+ ratio of the melt, T and P. In natural Fe-rich compositions the original Cr3+/Cr2+ ratios are modified during cooling or crystallization by the electronic exchange reaction Cr2+ + Fe3+ = Cr3+ + Fe2+. This reaction proceeds to the right-hand side with cooling or crystallization (e.g. Berry et al., 2001Go, 2003Go); under terrestrial conditions there is always enough Fe3+ in natural compositions to consume completely the Cr2+ present originally at magmatic temperatures. To summarize: the compositions of partial melts from mantle peridotite depend on the activity of Cr2O3 in the residue, and this is not practicably ascertainable from analysing Cr in the melt.

Any composition identified as ‘primary’ (for example, on the usual grounds of high MgO and the appropriate Mg/Fe2+ ratio to be in equilibrium with olivine of Fo89–92) would also have to have exactly the right Cr3+ content to reproduce the partial melting equilibrium; as we have pointed out, this is in practice hardly possible to achieve. Accordingly, the fundamental assumption of the ‘inverse approach’, that all the necessary information is held in the melt composition, is not valid. For example, the ‘inverse approach’ has been used to test whether a magma composition is primary by seeing whether it becomes multiply saturated with Ol + Opx + Cpx at some pressure. As Fig. 6 shows, this requires exact knowledge of the Cr2O3 activity in the residue. Similarly, inferences regarding the depth of origin of a primary magma from experimental multiple saturation would be sustainable only if the Opx ± Cpx crystallizing in the experiment can be shown to have the appropriate compositions, including Cr and Al contents, which necessarily requires detailed knowledge of the source.

The large amount of effort expended by experimental petrologists on the ‘inverse approach’ should not be seen as wasted, however. ‘Inverse’ experiments are a good means of obtaining the phase equilibrium data needed to formulate models for calculating melting phenomena under physically plausible conditions. In many ways, the simplified answers sought originally from the ‘inverse approach’, such as the depth of melting, have become irrelevant as the physical context of partial melting has become better understood. Basaltic magmas are now recognized as being mostly, perhaps exclusively, produced by convective upwelling in the mantle, with partial melting occurring under nearly adiabatic conditions, and over an interval of pressure (e.g. McKenzie & Bickle, 1988Go). Melts are extracted more-or-less fractionally, resulting in changing bulk compositions during the melting process. The mantle may also act as an open system (e.g. to volatile components). These complex natural processes cannot be mimicked in the laboratory with any expectation that accurate phase equilibrium data will result. Carrying out polybaric, adiabatic melting experiments is just too difficult. As for any complex natural process, the path that modern science must take to escape this dilemma is to construct a computer model for the phase equilibria that will allow this aspect of the partial melting process to be integrated into a holistic description of the whole process. Such models are being developed, notably the MELTS algorithm (e.g. Ghiorso et al., 2002Go) and similar parameterizations (e.g. Walter et al., 1995Go; Herzberg & O'Hara, 2002Go). The experimental petrology of basalt generation should now appropriately be directed towards the goal of supplying the necessary phase equilibrium information to improve these models.


    ACKNOWLEDGEMENTS
 
We gratefully acknowledge the technical assistance of Bill Hibberson, Dean Scott, Nick Ware, Mike Shelley, Frank Brink, Dr Roger Heady and Dr Cheng Huang. We benefited from constructive discussions with Professors David Green, Max Schmidt and Jianping Li, and Drs Sue Kesson, Jörg Hermann and Stephen Eggins. Dr Leonid Danyushevsky and an anonymous reviewer are thanked for their extensive and detailed reviews, and Professor Richard Arculus for his editorial handling. This study is part of the Ph.D. thesis of L.X. funded by an A. E. Ringwood Memorial Scholarship and an Australian International Postgraduate Research Scholarship. L.X. also thanks Dr Shen-su Sun and Professors Qingchen Wang and Lifei Zhang for their encouragement.


    FOOTNOTES
 
1 Present address: Geodynamics Research Center, Ehime University, Matsuyama 790-8577, Japan. Back


* Corresponding author. Telephone: (+61) 2 6125 5159. Fax: (+61) 2 6125 5989. E-mail: hugh.oneill{at}anu.edu.au


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