In situ UPb rutile dating by LA-ICP-MS: 208Pb correction and prospects for geological applications
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Transcript of In situ UPb rutile dating by LA-ICP-MS: 208Pb correction and prospects for geological applications
ORIGINAL PAPER
In situ U–Pb rutile dating by LA-ICP-MS: 208Pb correctionand prospects for geological applications
Thomas Zack • Daniel F. Stockli • George L. Luvizotto •
Matthias G. Barth • Elena Belousova •
Melissa R. Wolfe • Richard W. Hinton
Received: 14 November 2009 / Accepted: 6 January 2011
� Springer-Verlag 2011
Abstract Rutile is a common accessory mineral that
occurs in a wide spectrum of metamorphic rocks, such as in
blueschists, eclogites, and granulites and as one of the most
stable detrital heavy minerals in sedimentary rocks. The
advent of rutile trace element thermometry has generated
increased interest in a better understanding of rutile forma-
tion. This study documents important analytical advances in
in situ LA-ICP-MS U/Pb geochronology of rutile: (1) Matrix
matching, necessary for robust in situ dating is fulfilled by
calibrating and testing several rutile standards (R10, R19,
WH-1), including the presentation of new TIMS ages for the
rutile standard R19 (489.5 ± 0.9 Ma; errors always stated as
2 s). (2) Initial common lead correction is routinely applied
via 208Pb, which is possible due to extremely low Th/U ratios
(usually \0.003) in most rutiles. Employing a 213 nm
Nd:YAG laser coupled to a quadrupole ICP-MS and using
R10 as a primary standard, rutile U/Pb concordia ages for the
two other rutile standards (493 ± 10 Ma for R19;
2640 ± 50 Ma for WH-1) and four rutile-bearing meta-
morphic rocks (181 ± 4 Ma for Ivrea metapelitic granulite;
339 ± 7 Ma for Saidenbach coesite eclogite; 386 ± 8 Ma
for Fjortoft UHP metapelite; 606 ± 12 Ma for Andrelandia
metepelitic granulite) always agree within 2% with the
reported TIMS ages and other dating studies from the same
localities. The power of in situ U/Pb rutile dating is illus-
trated by comparing ages of detrital rutile and zircon from a
recent sediment from the Christie Domain of the Gawler
Craton, Australia. While the U/Pb age spectrum from zircons
show several pronounced peaks that are correlated with
magmatic episodes, rutile U/Pb ages are marked by only one
pronounced peak (at ca 1,675 Ma) interpreted to represent
cooling ages of this part of the craton. Rutile thermometry of
the same detrital grains indicates former granulite-facies
conditions. The methods outlined in this paper should find
wide application in studies that require age information of
single spots, e.g., provenance studies, single-crystal zoning
and texturally controlled dating.
Keywords Rutile � Geochronology � LA-ICP-MS �SIMS � TIMS � Provenance studies � Granulites � Eclogites
Introduction
Rutile is a common accessory mineral that is found in a
wide range of rock types on Earth and beyond (e.g., on the
Moon; Marvin 1971). On Earth, all major rock types
Communicated by J. Hoefs.
Electronic supplementary material The online version of thisarticle (doi:10.1007/s00410-011-0609-4) contains supplementarymaterial, which is available to authorized users.
T. Zack (&) � M. G. Barth
Institut fur Geowissenschaften, Universitat Mainz,
Becherweg 21, 55128 Mainz, Germany
e-mail: [email protected]
D. F. Stockli � M. R. Wolfe
Department of Geology, University of Kansas,
1475 Jayhawk Boulevard, Lawrence, KS 66045, USA
G. L. Luvizotto
Max-Planck-Institut fur Chemie, Becherweg 27,
55128 Mainz, Germany
E. Belousova
GEMOC ARC National Key Centre,
Department of Earth and Planetary Sciences,
Macquarie University, Sydney, NSW 2109, Australia
R. W. Hinton
Grant Institute, The King’s Buildings,
West Mains Road, Edinburgh EH9 3JW, Scotland, UK
123
Contrib Mineral Petrol
DOI 10.1007/s00410-011-0609-4
exhibit rutile-bearing samples. However, rutile forms pre-
dominantly in metamorphic rocks. In general, rutile is more
common in metapelitic than in metamorphic rocks (see the
Ivrea example; Zingg 1980; Luvizotto and Zack 2009) and
is more common in higher-pressure samples compared to
their lower-pressure counterparts (see discussion in Zack
et al. 2002). Rutile in igneous rocks is restricted to rare
rock types (alkaline intrusions, kimberlites, MARID’s; see
Force 1980; Zack et al. 2002, 2004b). Clastic sediments
are important rutile-bearing rocks since rutile is one of
the most stable minerals during weathering, transport,
and diagenesis (Hubert 1962; Force 1980; Morton and
Hallsworth 1994).
Despite its common occurrence, rutile has so far
received less attention as a geochronometer than zircon and
monazite. One major reason is the low U concentrations in
many rutiles (as low as \0.01 ppm), which resulted in
numerous unsuccessful and hence discouraging U/Pb dat-
ing attempts. To overcome this obstacle, we have chosen
the straightforward practical approach of a fast preselection
where grains are analysed first for their U content and in a
second analytical session only rutile grains with sufficient
U are dated (in this study[5 ppm; see below). As a general
rule, rutile in metapelites and the majority of detrital rutiles
fulfill this requirement, while some hydrothermal rutiles
and only in exceptional cases rutile from eclogites are
suitable dating candidates.
Motivations for U/Pb rutile dating are multifold: (1) in
contrast to zircon, rutile is assumed to be unstable during
low-grade metamorphic conditions, so that rutile grown
during prograde metamorphic conditions should not con-
tain inherited cores of older metamorphic events (Zack
et al. 2004b, but see Stendal et al. 2006); (2) Zr contents in
rutile are very sensitive to temperature in rutile–zircon–
quartz assemblages (Zack et al. 2004a; Watson et al. 2006;
Tomkins et al. 2007), opening the prospect of combining
age with temperature information in single texturally
controlled minerals; (3) Nb/Cr ratios in rutile can be used
to further evaluate the source rock of single detrital grains
(Triebold et al. 2007), and combined with (2), giving one
rutile crystal several layers of information to be exploited
in provenance studies; (4) Pb diffusion in rutile is fast
compared to monazite and zircon (Cherniak 2000), so that
obtained U/Pb rutile ages have been used in TIMS dating
studies to put constraints on the cooling path (e.g., Mezger
et al. 1989; Moller et al. 2000); and (5) progress in rutile
dating may also spur investigation into rutile Hf isotope
systematics (Ewing et al. 2011), as this mineral has sub-
stantial Hf (we expect [200 ppm Hf in UHT granulites
having up to 8,000 ppm Zr and assuming a typical Zr/Hf
ratio of ca. 35; Jochum et al. 1986; Zack et al. 2004a, b),
but lacks Lu, therefore making it equally amenable as
zircon for obtaining Hf isotope continental crust extraction
ages (e.g., Thirlwall and Walder 1995; Griffin et al. 2000;
Hawkesworth and Kemp 2006; Kemp et al. 2006). Finally,
(6) like other U-bearing phases, ‘‘triple dating’’ (U/Pb,
fission track and U-Th/He; for apatite see Carrapa et al.
2009) on single grains is potentially possible, with the first
successful attempts at (U-Th)/He dating being conducted
on rutile (Stockli et al. 2007).
So far, the majority of rutile U/Pb dating studies have
been performed using thermal ionization mass spectrome-
try (TIMS) on mineral separates (e.g., Mezger et al. 1989;
Davis 1997; Moller et al. 2000; Cox et al. 2002; Schmitz
and Bowring 2003). U/Pb dating studies where single rutile
grains where analysed in situ are confined to Clark et al.
(2000) using SHRIMP, Vry and Baker (2006) using laser
ablation (LA)-MC-ICP-MS, Storey et al. (2007), Allen and
Campbell (2007), Birch et al. (2007) and Zack et al. (2007)
using LA-quadrupole-ICP-MS as well as Kooijman et al.
(2010) using LA-SC-ICP-MS. Where corrections are made
(or at least specified), initial common Pb (Pb not derived by
radioactive decay from Th and U in target phase; either
being incorporated in the phase during crystallization or
added as a contaminant) has been corrected by measuring204Pb. Only Clark et al. (2000), Allen and Campbell
(2007), Zack et al. (2007) and Kooijman et al. (2010) made
use of the observation by Mezger et al. (1989) that rutiles
contain very low Th (hence very low radiogenic 208Pb from232Th decay) and corrected for initial Pb by measuring208Pb in rutiles.
In this study, we have systematically evaluated in situ
dating of rutile by LA-ICP-MS including initial common
Pb correction by the 208Pb method. Here, we made use of
the recently introduced rutile mineral standard R10 as a
primary standard (Luvizotto et al. 2009). For this study, we
selected a variety of different samples where U contents in
rutile are sufficiently high, including granulite-facies
metapelites from Ivrea (IVZ-R25b), Fjørtoft (Z05-724-6)
and Andrelandia (PD-1), one eclogite from Saidenbach
(ERG-R2bb), one modern stream sediment from the
Christie Domain of the Gawler Craton (EGC-4), one
quartzite sample from Windmill Hills (WH-1) as well as a
large hydrothermal rutile from Blumberg (R19). The aim is
to establish and illustrate a routine where rutile in thin
sections can be dated with sufficient precision and accuracy
to exploit the main advantages of laser ablation based in
situ dating: texturally controlled dating with a wide-spread
technique at low cost and high throughput.
Analytical methods
All laser ablation (LA)-ICP-MS analyses for this study
were performed at the Institut fur Geowissenschaften at the
Universitat Mainz utilizing a system consisting of a New
Contrib Mineral Petrol
123
Wave UP213 Nd:YAG 213 nm laser ablation system
coupled to an Agilent 7500 ce quadrupole ICP-MS. The
setup for LA-ICP-MS analysis in general and specifically
U/Pb dating for such a system has been described in Jacob
(2006) and Jackson et al. (2004), respectively. However,
the most important characteristics and modifications are
outlined below.
Samples were either prepared as grain mounts (sepa-
rated grains embedded in epoxy) or as rectangular thin
sections with a thickness of ca 50 lm. This slightly higher-
than-normal thickness still allows detailed textural analysis
with a polarizing microscope while making it possible to
ablate for sufficient time before ablating through the
crystal. A polarizing microscope and BSE imaging were
used to find crack- and inclusion-free rutiles. Samples and
standards were inserted in an 8 cm round sample cell with
a small (0.5 mm) gas insert nozzle as described in Jackson
et al. (2004). Directly before U/Pb dating, samples were
cleaned by polishing the surface with c-alumina powder to
remove carbon coating, then put in an ultrasonic bath for
5 min with milli-Q water and finally dried with ethanol-
soaked kimwipe. Further cleaning (like cleansing with
nitric acid) was found to be ineffective since Pb-containing
surface contamination builds up during an analytical ses-
sion, probably caused by unavoidable accidental ablation
of epoxy and glass when drilling through crystals. Instead,
the most effective way to minimize contamination was
preablating the surface with 5 laser pulses 30 s before
starting each analysis with a beam diameter slightly larger
than during analysis (see Fig. 1). Each analysis measures
the background for 30 s before switching on the laser for
30–50 s. A fully automated analytical session consists of
acquiring data under identical measurement conditions
(e.g., spot sizes) of several blocks of 10 analyses of
unknowns each bracketed by 2–3 analyses of the rutile
standard R10. This setup allows acquisition of data for
more than 60 unknowns during an 8-h analytical session,
including sample changes, finding appropriate crystals,
programming the analytical protocol, and a washout time
of 120 s between each analysis. In Mainz, subsequent to
this study, we increased this output to[120 analysis in 8 h
by the installation of a large format cell (LFC; New Wave)
that allows fast washout (\20 s) and does not require
sample change.
U/Pb age data were collected by ablating rutiles with
laser beam diameters between 50 and 90 lm, a beam
energy density of ca. 3.5 J/cm2 and a repetition rate of
10 Hz. With an ablation rate of ca 0.1 lm/pulse, even 50 s
of ablation at the smallest beam diameter will produce an
ablation crater with an aspect ratio of\1 (diameter/depth),
therefore avoiding extreme element fractionation effects in
narrow craters (e.g., Eggins et al. 1998). The sample cell is
flushed by helium that carries the aerosol produced during
ablation to the ICP-MS. Before reaching the torch, the
carrier gas is mixed with argon, so that carrier gas flow
rates are ca. 0.75 l/min helium and ca 0.65 l/min argon.
Isotopes were measured in time-resolved mode. For
U/Pb dating, dwell times for each isotope for each mass
scan are 10 ms for (90Zr),232Th and 238U, 30 ms for 206Pb
and 50 ms for 207Pb and 208Pb. Adding the settling time (ca
2 ms, depending on size of mass jump) between each
isotope gives a total of ca 5 mass sweeps per second. Zr
was analyzed in selected sessions, and since dwell times
are only 10 ms, times per mass sweep were not signifi-
cantly compromised. Such rapid scanning allows a detailed
isotopic depth profile to be obtained for each spot analysis,
through which heterogeneous material (e.g., submicro-
scopic inclusions, surface contamination) can be detected
and excluded during data processing. Of special impor-
tance is the exclusion of 206Pb, 207Pb, and 238U spikes
during ablation that are found frequently (B10 spikes per
analysis) during rutile analysis. Spikes can be defined as
abnormal high count rates in a single time slice visible in
log-normalized plots (ca 3 times above the relative stan-
dard deviation of peak count rates; see Dunkl et al. 2008
for similar data rejection). These spikes are probably
caused by large particles produced during rutile ablation
(but e.g., not as frequent during zircon ablation) and seem
1000000a 238U
10000
100000 206Pb
207Pb
100
1000
coun
ts p
er s
econ
dco
unts
per
sec
ond
208Pb
1020 30 40 50 60 70
time in seconds
100000
1000000
b 238U
206Pb
1000
10000
54±6 cps 208Pb 86±22 cps 208Pb
207Pb
100
54±6 cps Pb
1020 30 40 50 60 70
time in seconds
Fig. 1 Time-resolved raw signals of typical rutile ablation signals
(a) without and (b) with preablation. [PH5]
Contrib Mineral Petrol
123
to be unavoidable at a laser wavelength of 213 nm due to
the good cleavage of rutile along {110} (Deer et al. 1992).
Zr, Th, and U concentrations, 206Pb/208Pb ratios, as well
as 207Pb/235U and 206Pb/238U ages are calculated offline
from time-resolved raw counts provided by the ICP-MS
with an in-house MS Excel spreadsheet. The problem of a
systematic change in element ratios due to fractionation
processes with the deepening of a laser crater (e.g., Eggins
et al. 1998) in U/Pb dating has been addressed previously
by (1) projecting the U/Pb ratios back to the beginning of
ablation by linear regression (Sylvester and Ghaderi 1997;
Horn et al. 2000) or (2) integrating exactly the same time
slices for standards and samples (Jackson et al. 2004). In
this study, we followed the latter strategy as fractionation is
not severe at the rather large spot sizes of 50–90 lm.
However, in contrast to Jackson et al., errors are not cal-
culated from counting statistics, but rather from standard
errors for selected isotopes of all selected time slices for
peak and background. Count rates measured on the rutile
standard R10 during a run under the exact same conditions
are used to calculate Zr, common Pb, Th, and U concen-
trations of the samples, taking the simplified assumption of
identical matrix effects between standard and unknown
rutiles. Under this assumption, it is not necessary to use an
internal standard element with known concentration to
correct for ablation yields. With sensitivities of ca
1,000 cps/ppm 90Zr and ca 2,000 cps/ppm 238U (calculated
from count rates on R10 with 790 ppm Zr and 50 ppm U;
Luvizotto et al. 2009) at laser spot sizes of 50 lm and
backgrounds of\40 cps for 90Zr,\20 cps for 206Pb, 207Pb,232Th, and 238U, and \30 cps for 208Pb, typical detection
limits (10 times the standard error on the background) are
\0.1 ppm for Zr,\0.02 ppm for Pb and\0.01 ppm for Th
and U. As Th in the standard rutile is extremely low,
sensitivities for 232Th are treated to be identical to 238U
sensitivities (valid within a 20% uncertainty; based on
sensitivities for NIST NBS 610 glass determined at the
beginning of each session).
For low Th phases like rutile, common Pb can be
accurately calculated by measuring 208Pb (Pbmeas), know-
ing that most 208Pb is not derived from radioactive decay of232Th within the phase. In an identical way as common Pb
(Pbcom) is calculated by measuring 204Pb, the radiogenic Pb
component of 206Pb and 207Pb (Pbcorr) from an analysis is
calculated from a given 206Pb/208Pb and 207Pb/208Pb ratio,
respectively and the 208Pb count rate:
206Pbcorr ¼206 Pbmeas �208 Pbmeas � ð206Pb=208
PbÞcomÞ ð1Þ207Pbcorr ¼207 Pbmeas �208 Pbmeas � ð207
Pb=208PbÞcomÞ ð2Þ
For young samples, we use (206Pb/208Pb)com and
(207Pb/208Pb)com ratios of 0.474 and 0.413, respectively.
Allowing an uncertainty of 2% (from 0.465 to 0.483 and
from 0.405 to 0.421, respectively), this spans Pb ratios
from crustal ages between 1,000 Ma and today using the
Stacey and Kramers (1975) model.
The corrected 206Pb and 207Pb count rates are then used
to calculate 207Pb/206Pb, 206Pb/238U and 207Pb/235U ratios
(235U = 238U/137.88). For standardizing U/Pb rutile anal-
yses, a correction factor for these ratios is calculated from
an average of all R10 analyses at a given spot size of one
run, using average TIMS ratios for R10 corresponding to a
concordia age of 1,090 ± 5 Ma; Luvizotto et al. (2009).
We note that drift within a short run (less than 2 h) is
always less than the scatter between consecutive analysis,
so that average ratios of the standard R10 were used to
calculate fractionation errors. Significant drift is only
observed at the beginning of an analytical session. We
therefore did not start analysing unknown samples for the
first 2 h after starting the ICP-MS. With spot sizes of
50 lm, standard deviations (2 s) on 207Pb/206Pb,206Pb/238U and 207Pb/235U ratios for R10 are typically less
than 3.5% within one run. Reported errors on ratios and
ages for a single analysis are calculated by propagating
errors on the peak and background of standards and sam-
ples, a 0.5% TIMS error on the R10 standard as well as a
2% error on the 206Pb/208Pb and 207Pb/208Pb ratios for
common Pb correction (see above). Decay constants used
for calculating 206Pb/238U and 207Pb/235U ages are238U = 0.155125 9 10-9 y-1 and for 235U = 0.98485 9
10-9 y-1, respectively (Steiger and Jager 1977). The same
decay constants were also used for calculating TIMS and
ion microprobe ages (see below). Concordia and weighted206Pb/238U ages for a given population of rutiles were
calculated and graphically presented using Isoplot/Ex 3
(Ludwig 2003).
For concentration measurements, the isotopes 28Si, 49Ti,51V, 53Cr, 90Zr, 93Nb, 120Sn, 181Ta, 184W, 208Pb, 232Th, and238U are analyzed (dwell times 10 ms each). The glass
NIST SRM 610 (concentrations taken from Jochum and
Stoll 2008) is used as a standard which is analyzed twice
with a laser beam diameter of 50 lm for every 20 unknown
analyses. It has been found that even with 15 s of ablation
at a laser beam size of 12 lm, all determined trace ele-
ments are above the detection limit in rutile (except Si, Pb,
and Th, which are only monitored to detect and exclude
contamination caused by cracks or inclusions and to notice
if unusually Th-rich rutiles are encountered). Therefore,
analytical time for concentration measurements for rutiles
can be minimized, so that at 30 s for one analysis (15 s
collection of background and 15 s collection of sample)
and 30 s wash out between analysis, ca 50 unknown
samples and 8 standards can be analysed in an hour. Ti is
used as the internal standard element, with TiO2 concen-
trations in rutile set as 100 wt%. The commercially avail-
able software Glitter is used for quantification. The validity
Contrib Mineral Petrol
123
of non-matrix matching for concentration measurements
employing different spot sizes for standard and samples has
been evaluated by comparing results of the rutile standard
R10 with published values (Luvizotto et al. 2009). We
would like to add that non-matrix matching is valid as long
as accuracy of within 20–30% is sufficient. However,
accuracy better than 10% requires calibration with help of
rutile standards (Zack, unpublished data).
TIMS U–Pb analyses were carried out at the University
of Kansas (Department of Geology). Single fragments
from the R19 crystal were dissolved employing the pres-
sure-vessel HF–HNO3 dissolution methods of Krogh
(1973) and Parrish (1987). Elemental separation was per-
formed with HCl anion column chemistry to eliminate Ti
and separate both Pb and U. Isotopic analyses were
determined on a VG Sector multicollector thermal ioni-
zation mass spectrometer on separate Pb and U fractions.
A mass fractionation correction of 0.16 ± 0.05%/amu, as
determined by standard runs on NBS 981 (common Pb)
and NBS 982 (equal atom Pb), was applied to the Pb data.
A mass fractionation of 0.10 ± 0.05%/amu, as determined
by standard runs on U500, was applied to all U data.
Samples were spiked with a mixed 205Pb/235U spike.
Errors on 206Pb/204Pb were minimized by the use of a
Daly multiplier and are typically on the order of 1% or
less. Common lead corrections were made using values
determined from Stacey and Kramers (1975) for the
interpreted crystallization age.
Ion microprobe U/Pb analyses were carried out at the
University of Edinburgh (School of Geosciences) on the
Cameca ims-1270. Analytical conditions are similar to
those used for zircon (Kelly et al. 2008) except that no O2
flooding was employed. Analyses were made using a pri-
mary beam of 11nA 16O2- with net impact energy of
22 keV, Kohler illumination and approximately 25–30 lm
spot size. As usual a field aperture was inserted to reduce
the number of secondary ions coming from the outer part of
the sputtered area. It was found that for rutile the O2
flooding strongly enhanced the ionisation of the surface
contamination at the periphery of the sputtered area,
especially that of common Pb. Since the enhancement of
the Pb signal with O2 flooding was only 25%, yet the
potential contamination from common Pb could be 1–2
orders of magnitude higher with it present, no O2 flooding
was employed. Under the analytical conditions used, 204Pb
was typically less than 0.05 ppb whereas with flooding
could be up to 0.5–1 ppb. U/Pb ratios were determined
using R10 rutile as standard. We used a correction proce-
dure based on ln Pb/U vs ln UO2/UO, resulting in a much
smaller slope than is observed for zircon (0.18 compared to
2.6 used for zircon, Kelly et al. 2008). Reproducibility of
the standard was about 1% point to point. Similar count
rates were observed at masses 196 and 212 (HfO and Zr2O2
species) for both standards and unknowns, the former peak
being used to check both mass calibration and correcting
for changes to the beam position from point to point.
Absolute concentrations are approximate and assume R10
rutile contains 50 ppm U. The detector background during
these analyses (measured at mass 204.5) was 0.008 cps,
equivalent to about 0.05 ppb Th. Because common Pb was
dominated in the ion microprobe analyses by surface
contamination, rather than that from the mineral, correc-
tions were made for present-day lead.
Results
For this study, 141 single spot U/Pb analysis of 8 samples
(1) were measured by LA-ICP-MS during the course of
18 months. From this data set, we excluded 9 analyses due
to irregular ablation signals. The remaining rutile analyses
share some remarkable properties. As can be observed
from Supplementary Material 1, more than 80% of all
analyses have Th concentrations below detection limit (at
least\0.05 ppm). Even for analyses with laser spot sizes of
90 lm, Th concentrations are often below the detection
limit of ca 0.003 ppm. With U concentrations in the ana-
lyzed rutiles between 6 and 274 ppm, Th/U ratios are
between less than 0.0001 and 0.05 (90% of the analyses
give Th/U ratios of less than 0.003). To our knowledge,
these are the lowest Th/U ratios of any datable U-bearing
mineral. Furthermore, more than 90% of all rutile analyses
show common Pb concentrations, calculated from count
rates of 208Pb, below 0.2 ppm (total range from less than
0.01–1.2 ppm). Depending on age and U concentration in a
given grain, this often translates to favorable 206Pb/208Pb
ratios, with 90% of the data showing ratios over 10 (total
range from 1 to more than 2,000). Please note that in
crustal lead, 208Pb is ca. 40 times more abundant than204Pb, so that e.g., a 206Pb/208Pb ratio of 10 translates into a206Pb/204Pb ratio of ca. 400. As explained below, all U/Pb
ages are reported with an ‘‘expanded error’’ of 2% (2 s).
Rutile mineral standards
R10
Traverses through the ca 1 cm large rutile standard R10
(from Gjerstad, Norway; see detailed description in
Luvizotto et al. 2009) performed by HR-SIMS in Edin-
burgh and LA-ICP-MS in Mainz reveal no detectable age
zoning, at least not at distances C200 lm from the rim of
the crystal (Table 1; Fig. 2). This allows us to claim that
Contrib Mineral Petrol
123
R10 is not only a favorable secondary mineral standard for
several important trace elements but is also suitable as a
standard for U/Pb rutile dating (Luvizotto et al. 2009).
Uranium concentrations are sufficiently high (ca 50 ppm;
Luvizotto et al. 2009) and ages sufficiently old (1,090 Ma)
to give favourably high count rates on 207Pb even for
50 lm spots by LA-quadrupole-ICP-MS. Additionally,206Pb/208Pb ratios typically of [400 make common Pb
corrections for this sample negligible.
R19
The sample R19 is a ca 500 mm3 sized single crystal from
Blumberg, Australia and has been studied in detail for a
range of trace elements and Hf isotopes (Luvizotto et al.
2009). For this study, we obtained TIMS ages on four
crystal fragments (Table 2; Fig. 3). A weighted mean206Pb/238U age of 489.5 ± 0.9 Ma was obtained. This age
is consistent with the exhumation history of the area
around Blumberg. Here, the Delamerian orogeny was the
last major tectonic episode where exposed rocks cooled
below 400�C between 485 and 490 Ma as recorded by Ar–
Ar ages of biotite and hornblende (Turner et al. 1996;
Foden et al. 2006). U/Pb ages for rutile determined by LA-
ICP-MS during the course of this study give an average
concordia as well as a weighted mean 206Pb/238U age of
493 ± 5 Ma (MSWD = 0.0088; Fig. 4). This is within
error of the TIMS data. As discussed below, multi-day
reproducibility reveals larger uncertainties.
WH-1
A third rutile sample for which TIMS data are available
(2,625 Ma determined by L.M. Heaman; cited in Clark
et al. 2000) was extracted from the Windmill Hill quartz-
ites, Jimperding metamorphic belt, Western Australia. The
pooled U/Pb concordia age of 2,640 ± 13 Ma
(MSWD = 1.07) determined by LA-ICP-MS (Fig. 5) has a
2 s error of only 0.4% due to unusually high UTa
ble
11
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1.9
29
0.0
34
0.1
86
00
.00
24
0.7
30
.07
52
30
.00
03
81
,09
11
21
,10
01
31
,07
41
0
24
2.7
0.0
00
10
.00
00
03
86
,47
31
.91
00
.03
30
.18
20
0.0
02
30
.73
0.0
76
12
0.0
00
32
1,0
85
11
1,0
78
13
1,0
98
8
34
0.3
\0
.00
01
\0
.00
00
02
34
,84
51
.88
20
.03
40
.18
21
0.0
02
50
.76
0.0
74
96
0.0
00
30
1,0
75
12
1,0
78
14
1,0
67
8
43
3.3
0.0
02
60
.00
00
82
3,0
39
1.9
03
0.0
33
0.1
83
50
.00
23
0.7
00
.07
52
00
.00
04
31
,08
21
21
,08
61
21
,07
31
2
54
2.1
\0
.00
01
\0
.00
00
02
31
,65
81
.87
70
.03
30
.18
22
0.0
02
40
.73
0.0
74
73
0.0
00
36
1,0
73
12
1,0
79
13
1,0
61
9
64
1.5
\0
.00
01
\0
.00
00
02
39
,48
71
.94
30
.03
80
.18
62
0.0
02
80
.76
0.0
75
70
0.0
00
46
1,0
96
13
1,1
01
15
1,0
87
12
aR
awd
ata
bC
orr
ecte
dfo
rco
mm
on
Pb
(fro
m206P
b/2
08P
bra
tio
s)an
dfo
rm
ach
ine-
ind
uce
dfr
acti
on
atio
n
1120
1160
1200
R10, SIMS, LA-ICP-MS
1000
1040
1080
0 1 2 3 4 5 6 7 8
age
in M
a
diameter in mm
Fig. 2 206Pb/238U age profile for the entire rutile crystal R10. Crystal
rims at 0 and 8 mm. Please notice that standarization for LA-ICP-MS
(red) and SIMS (black) is achieved via normalization using TIMS age
from the same grain. No age variation is visible within the grain
outside the analytical uncertainty
Contrib Mineral Petrol
123
concentrations in this sample (ca. 200 ppm; see Supple-
mentary Material 1). The deviation from the TIMS age is
about 0.6%, surprisingly good especially if an error for the
TIMS age of at least 0.2% is taken into account.
Error propagation and need for an expanded error
In this study, we chose to rigorously propagate errors from
standard errors for each isotope (here 206Pb, 207Pb, 208Pb
and 238U) of all selected time slices (in cps) of peaks and
backgrounds. However, a very low MSWD for Z05-724-3
and PD-1 (see below) points to an overestimation of errors
for single spots. Possible reasons are a change of signal
intensity during an analysis and fractionation of 206Pb/238U
ratios during ablation. Small spot sizes favour such effects
and may be the reason for small MSWD for sample Z05-
724-3 (all laser spots are 50 lm in size). Still, especially
for large spots sizes (70–90 lm) such changes during 30 s
of ablation are minor. Furthermore, the chosen approachTa
ble
2T
IMS
dat
afo
rru
tile
stan
dar
dR
19
Wei
gh
t
(mg
)
U (pp
m)
Pb
*/
Pb
c
Pb
com
(pg
)
Rat
io±
2s
(%)
Rat
io206P
b/2
38U
±2
s(%
)R
atio
207P
b/2
06P
b±
2s
(%)
Err
corr
(rh
o)
Ag
e(i
nM
a)207P
b/2
35U
Ag
e(i
nM
a)206P
b/2
38U
Ag
e(i
nM
a)207P
b/2
06P
b206P
b/2
04P
b208P
b/2
04P
b207P
b/2
35U
10
.12
11
7.0
6.4
81
8.6
74
74
37
.80
.61
83
0.8
10
.07
87
90
.39
0.0
56
91
0.6
50
.61
48
9.6
48
8.9
49
2
20
.10
81
0.3
5.1
91
4.2
23
83
38
.00
.62
19
0.8
50
.07
92
00
.43
0.0
56
95
0.7
00
.58
49
2.1
49
1.4
49
5
30
.19
61
5.1
36
.65
.87
25
81
39
.90
.61
51
0.4
10
.07
85
50
.32
0.0
56
79
0.2
40
.81
48
6.9
48
7.4
48
4
40
.14
91
6.6
14
.97
.95
10
67
36
.60
.61
90
0.7
30
.07
89
50
.34
0.0
56
87
0.5
50
.71
48
9.6
48
9.8
48
8
Av
g0
.61
86
0.0
78
87
0.0
56
88
48
9.6
48
9.4
48
9.8
2s
Std
0.0
05
60
.00
05
40
.00
01
44
.23
.39
.3
4920.0792
0.0796
/238U
R19, TIMS
488
0.0784
0.0788
206 P
b/
Concordia Age = 488.9 ±0.9 Ma
MSWD (of concordance) = 1.8,
Probability (of concordance) = 0.18
0.07800.608 0.612 0.616 0.620 0.624 0.628 0.632
207Pb/235U
Fig. 3 Concordia plot for TIMS data of rutile standard R19
0.11
R19, LA-ICP-MS650
600
0.08
0.09
0.10
206 P
b/23
8 U550
Concordia Age = 493 ± 5 MaMSWD (of conc.) = 0.0088,Probability (of conc.) = 0.93
400
0.05
0.06
0.07
0 0 0 2 0 4 0 6 0 8 1 0 1 2 1 4
450
350
. . . . . . . .207Pb/ 235U
Fig. 4 Concordia plot for LA-ICP-MS data of rutile standard R19
Contrib Mineral Petrol
123
guarantees that any instability of the ablation process and
any sample heterogeneity during a single analysis is
accounted for and also allows for a robust common Pb
correction (see Eqs. 1 and 2).
Large numbers of laser ablation ages are often pooled
(e.g., with help of Isoplot; Ludwig 2003), resulting in
apparent statistically meaningful errors of significantly less
than 1%. If applied to all results for rutile standard R19, we
obtain an error for concordia ages of ca 1% (493 ± 5 Ma);
this seems to indicate that accuracy of the laser-based U/Pb
dating method in this study would be in the order of 1%.
However, close inspection of the data reveals that average
ages for each analytical session (Fig. 6) are different from
day-to-day (a student t-test for two populations with
485 ± 7, n = 5 and 499 ± 9, n = 5 gives a significantly
positive result). Furthermore, one analytical session is just
within the error of the expected TIMS age of ca 490 Ma
(499 ± 9 Ma from 12/05/2007). Although subtle, results
for the rutile standard R19 from day-to-day (‘‘long-term
reproducibility’’) are not perfectly consistent with expected
TIMS ages. We therefore conclude at this stage that a
conservative estimate of the accuracy of this method is
±2% (based on the difference between 490 and 499 Ma);
that is, an uncertainty of this magnitude should be added
after pooling. Run-to-run variations within this limit may
arise due to hitherto uncorrected fluctuations, matrix effects
and/or undetected inhomogeneities in the mineral standards
(R10, R19). This means that no age can be determined with
an accuracy of better than 2%, even if counting statistics
and stability of the signal results in precisions of sometimes
\1% (e.g., data from Ivrea, see below). We will therefore
‘‘expand’’ errors calculated from pooled ages, so that
reported errors are always at least 2%. For rutile standard
R19, we therefore report an LA-ICP-MS age of
493 ± 10 Ma and for WH-1 an age of 2,640 ± 50 Ma.
Further studies are needed to better understand and mini-
mize systematic variations within the 2% (for laser-induced
fractionation fluctuations see Jackson 2008).
Rutile in metamorphic rocks
All samples from metamorphic rocks analysed in this
study have more than 10 large rutiles ([100 lm) within
one rectangular thin section suitable for dating. Results
from concentration measurements gave no U concentra-
tions of \5 ppm, so that no bias is introduced in age
determination from neglecting rutiles with certain com-
positions. In the following, results from this study are
reported as pooled concordia ages together with an
expanded error of 2%, so that errors are larger than stated
in the figures.
IVZ-R25b
This sample is from a grt-sil-ksp ± bt-gneiss from the
granulite-facies area of the Ivrea-Verbano Zone, Southern
Alps, Italy. Locations, sample description and data on rutile
chemistry are described in Luvizotto and Zack (2009). For
this study, we have only included data from the largest
analyzed rutiles ([200 lm). An age dependence with
0 55 2700
206 P
b /
238U
2800
2700
2600
0.49
0.51
0.53
.
6P
b/23
8 U a
ge
in M
a
2620
2660
WH-1
207Pb / 235U
Mean Age = 2645±9 Ma [0.4%] MSWD = 0.47, probability = 0.91
2500
0.45
0.47
10 11 12 13 14 15
20
2540
2580Concordia Age = 2640±10 MaMSWD (of conc.) = 1.07,
Probability (of conc.) = 0.30
Fig. 5 Concordia plot and206Pb/238U ages from LA-ICP-
MS data for rutile standard
WH1
530
550
90 µm499 ±±10 Ma 499 ± 9 Ma 485± 7 Ma
70 µm70 µm
510
530
8 U
490206 P
b/23
450
470
12/06/07 03/18/08 11/13/08
Fig. 6 206Pb/238U ages for rutile standard R19 over time. Boldhorizontal line at 489 Ma represents the TIMS age (2 s error within
thickness of line)
Contrib Mineral Petrol
123
relation to grain size (see e.g., Schoene and Bowring 2007;
Kooijman et al. 2010) will be discussed elsewhere (Zack
et al. in preparation).
A pooled U/Pb rutile age of 181 ± 4 Ma (MSWD =
0.66; Fig. 7a) is significantly younger than the U/Pb ages of
ca. 300 Ma for zircons and monazites interpreted to have
grown during peak metamorphic conditions (Vavra and
Schaltegger 1999; Schaltegger et al. 1996, 1999), but
comparable to Rb/Sr biotite ages of 184 ± 15 Ma from
granulites of the same area (Graeser and Hunziker 1968).
These ages are bracketed by Ar–Ar hornblende ages of
202–211 Ma and K–Ar biotite ages of 156–159 Ma from
samples of the upper Val Strona Valley (Siegesmund et al.
2008).
0.05 200a Ivrea IVZ-R25b
300
250
150
0.02
0.03
0.04
6 Pb
/238 U
ag
e in
Ma
170
180
190
Conc. Age = 181.2±1.5 Ma
206 P
b/2
38U
200
0.010.05 0.10 0.15 0.20 0.25 0.30 0.35
206
160
400
Mean = 181.3±1.5 Ma [0.8%] MSWD = 1.01, probability = 0.44
MSWD (of conc.) = 0.66probability (of conc.) = 0.42
207Pb/235U
100
206 P
b/23
8 U
/238U
ag
e in
Ma
320
360450
250
0.05
0.07
0.09
b Saidenbach ERG-R2b
400
207Pb/235U
2
206 P
b/
240
280Mean Age = 339±3 Ma [0.9%] MSWD = 1.3, probability = 0.15
Conc. Age = 339±4 Ma MSWD (of conc.) = 0.20
probability (of conc.) = 0.66
250
150
0.01
0.03
0.1 0.2 0.3 0.4 0.5 0.6 0.7
200
Pb/ U440
t ft Z05 724 3
6 Pb
/238U
ag
e in
Ma
360
380
400
420550
450
350
0.07
0.05
0.09
206 P
b/2
38U
C A 386±5 M
c Fjørtoft Z05-724-3
206
320
340 Mean Age = 386±5 Ma [1.3%]MSWD = 0.66, probability = 0.79
250
0.030.2 0.4 0.6 0.8
207Pb/235U
Conc. Age = 386±5 Ma MSWD (of conc.) = 0.057
probability (of conc.) = 0.81
650
750
0.10
0.12
0.14
b/23
8 U
640
680
ag
e in
Mad Andrelandia PD-1
450
550
0.06
0.08
0.4 0.6 0.8 1.0 1.2
206 P
520
560
206 P
b/23
8 U
Mean Age = 606±5 Ma [0.9%]MSWD = 1.6, probability = 0.054
Conc. Age = 606±5 Ma MSWD (of conc.) = 0.042
probability (of conc.) = 0.84
207Pb/235U207Pb/235U
600
Fig. 7 Concordia plot and206Pb/238U ages for LA-ICP-MS
data of rutiles from (a) Ivrea
(sample IVZ-R25b),
(b) Erzgebirge (sample ERG-
R2b), (c) Western Gneiss
Region (sample Z05-724-3) and
(d) Andrelandia (sample PD-1).
Please note that errors, MSWD,
and degree of concordance are
directly taken from the Isoplot
results. Hence, errors are not
expanded
Contrib Mineral Petrol
123
ERG-R2b
This sample from the Saidenbach Reservoir (Erzgebirge,
Germany) is the only eclogite in this study that bears rutiles
with sufficient U content (12–20 ppm; see Supplementary
Table 1). Rutiles from eclogites from the few other local-
ities (identical with list of investigated eclogites in Zack
and Luvizotto 2006) investigated so far have U concen-
trations of \2 ppm (Zack et al. 2002, unpublished data).
The Saidenbach eclogites are unusual as whole rocks are
highly enriched in incompatible trace element contents,
e.g., (La/Sm)N = 1.2–3.0 and (Nb)N = 20–170 (Massonne
and Czambor 2007), most likely representing within-plate
basalt protoliths. The highly trace element enriched nature
of these eclogites is also apparent from unusually high
Cr/Nb ratios of greater than one in rutiles from this locality,
otherwise atypical for rutiles from mafic sources (Triebold
et al. 2007).
Pooled U/Pb ages of rutile give 339 ± 6 Ma
(MSWD = 0.20; Fig. 7b) that is identical within error to
U/Pb ages of metamorphic zircons from nearby diamond-
bearing gneisses (TIMS ages of 340.5 ± 1.1 Ma from
Kroner and Willner 1998 and SHRIMP ages of diamond-
bearing zircon zones of 336.8 ± 2.8 Ma from Massonne
et al. 2007). Rapid cooling in this area is indicated by
Ar/Ar cooling ages of white micas of ca 336 Ma (Werner
and Lippolt 2000), although these authors also report
resetting of white mica Ar/Ar ages as young as ca 330 Ma
(Werner and Lippolt 2000), coincident with overgrowth
zones in Saidenbach zircons (330.2 ± 5.8 Ma; Massonne
et al. 2007). Considering all the evidence, our new U/Pb
rutile ages fit into a model for the cooling history of the
area around Saidenbach (the Gneiss Eclogite Unit) where
rapid exhumation from more than 90 km to mid crustal
levels occurred in less than 4 Ma (340–336 Ma), with a
rapid heat pulse ca 6 Ma afterward.
Z05-724-3
This sample is from the only known locality (Fjørtoft) in
the Western Gneiss Region (WGR, Norway) where dia-
mond has been reported in metapelites (Dobrzhinetskaya
et al. 1995). The mineral assemblage is only slightly ret-
rograded (biotite, phengite and plagioclase formation) and
consists mostly of the primary phases garnet–kyanite–
quartz–rutile. Rutile is always very fresh and occurs as
inclusions in garnet and as a matrix phase.
Rutile U/Pb ages give a pooled age of 386 ± 6 Ma
(MSWD = 0.057; Fig. 7c). This result can be compared
with other geochronological data, since this unique locality
has spurred extensive investigations. U/Pb ages determined
by SHRIMP are 398 ± 6 Ma for matrix monazites (Terry
et al. 2000), while the youngest U/Pb ages for zircon
determined by TIMS are 398 ± 2 Ma (Krogh et al. 2003)
and Ar/Ar ages on biotite are 380 ± 4 Ma (Root et al. 2005).
We can therefore conclude that U/Pb rutile ages from this
study (ca. 386 Ma) are bracketed by published U/Pb mon-
azite/zircon ages on the one side (ca. 398 Ma) and Ar/Ar
biotite ages on the other side (ca. 380 Ma). This is consistent
with previous studies which found the same age relation-
ships when U/Pb rutile ages have been determined by TIMS
and strongly indicate typical (depending on cooling rate and
grain size) closure temperatures of around 400�C (e.g.,
Mezger et al. 1989; Moller et al. 2000). Recent U/Pb rutile
ages dated by TIMS from other localities within the WGR
range from 385 to 392 Ma (Kylander-Clark et al. 2008) and
are in excellent agreement with results from this study.
PD-1
This sample is a kyanite-garnet-ternary feldspar-bearing
felsic granulite from the Andrelandia Complex, Brazil
(Moraes et al. 2003). Descriptions of this sample can be
found in Zack et al. (2004a, b). Zircon U/Pb ages show
two peaks at 650 ± 4 Ma and 605 ± 6 Ma, the latter one
is interpreted to correspond with emplacement ages of
the Andrelandia Complex nappe stack (Reno et al. 2006).
The U/Pb rutile age of 606 ± 12 Ma (MSWD = 0.042;
Fig. 7d) from this study corresponds to this younger peak
in zircon ages, consistent with cooling contemporaneous
with the nappe emplacement.
Rutile in provenance studies
EGC-4
This sample is collected from a modern stream sediment
from the Gawler Craton (South Australia), already used in
a reconnaissance study on trace elements, U/Pb and Hf
isotopes of detrital zircons (Belousova et al. 2006, 2009).
Analyzed detrital rutiles are from the same mineral fraction
(non-magnetic, heavy mineral fraction of grain sizes from
150 to 250 lm) from which zircons have been separated.
This study allows a comparison of U/Pb ages derived from
detrital zircons and rutiles within a given sediment (see
also Okay et al. in press). Seventy-two rutile grains have
been analyzed for trace elements with a 10-lm laser spot
(Supplementary Material 2), from which 28 grains (ca
40%) have been chosen for further U/Pb analysis with a
50-lm spot based on their high U concentrations (here
C20 ppm). All 28 analyzed rutiles plot on the concordia,
spanning an age range between 1,660 and 2,100 Ma, with
one single grain plotting on the concordia at ca 550 Ma
(Fig. 8). Belousova et al. (2006, 2009) argue that all zir-
cons with ages\1,000 Ma have to have been derived from
Contrib Mineral Petrol
123
outside the Gawler Craton perhaps introduced by aeolian
transport, as no tectonic activity is reported for the Gawler
Craton younger than 1,000 Ma, with ages of between 500
and 600 Ma most likely stemming from the Adelaide Fold
Belt. We concur with this conclusion and argue that the
single 550 Ma rutile grain also derives from the Adelaide
Fold Belt. More than 40% of all dated grains fall within a
narrow age range of 1,675 ± 40 Ma.
We note that 28 dated rutiles are sufficient to conclude that
the U/Pb age spectrum for rutiles from sample EGC-4 forms
only one pronounced peak (at ca 1,675 Ma). According to
Vermeesch (2004), there is a 95% confidence that no fraction
of more than 15% abundance is missed. We cannot exclude
that rutiles of\20 ppm U will have a different age spectrum.
Still, U contents of [20 ppm are not confined to exotic
sources, but rather do occur in a range of typical rock types
like metapelites and hydrothermal environments.
An important result of this study is that U/Pb ages of
rutile will provide new insights for provenance studies
when combined with U/Pb ages of zircon. This becomes
clear when the differences are compared for rutile and
zircon in the age distribution (Fig. 9). While rutile ages
show only one marked peak at 1,675 Ma, zircon ages of
[1,000 Ma show three equally marked peaks at 1,150,
1,733, and 2,243 Ma (Fig. 9 and Belousova et al. 2006).
We argue that the majority of zircon ages reflect magmatic
episodes (related to Grenvillian, Kimban, and Sleafordian
orogenic activities, respectively), while rutile ages reflect
cooling of this part of the craton below ca 400�C. Sample
EGC-4 is from the middle of the Christie Domain. Here,
Tomkins et al. (2004) dated the last ductile deformation at
around 1,670 Ma, consistent with rutile U/Pb ages. It is
remarkable that none of the analyzed rutiles is reset during
the last magmatic episode at ca 1,150 Ma, implying that
intrusions/extrusions in this part of the Christie Domain
were localized and did not lead to large-scale thermal
perturbations. Alternatively, it cannot be completely ruled
out that the 1,150 Ma age zircon population represents
material transported from the nearby Musgrave Block
(Belousova et al. 2009). This is however unlikely as the
Musgrave Block should also have provided detrital rutile.
The majority of all analyzed rutiles have Zr concentra-
tions consistent with peak temperatures at granulite-facies
conditions ([700�C; see Fig. 10). Such high temperatures
are found both for the 1,675 Ma age group and for the older
rutiles. We argue that temperature and U/Pb age informa-
tion of single rutiles are decoupled if derived from areas
with slow cooling histories as diffusion rates of Zr and Pb
are substantially different (closure temperatures for
500-lm-sized rutiles are ca 700�C for Zr and 400�C for Pb;
Cherniak et al. 2007; Mezger et al. 1989; Luvizotto and
Zack 2009; but see Cherniak 2000 for a different per-
spective). What can be concluded from the Zr data of
detrital rutiles from EGC-4, however, is that most rutiles
likely originated at granulite-facies conditions, with no
direct age information on their origin. Even more specific,
0.4
0.5
Gawler Craton EGHC-42200
1800
10000.2
0.3
206 P
b/23
8 U
1400
0.0
0.1
86420207Pb/ 235U
600
Fig. 8 Concordia plot for detrital rutiles from the northern Gawler
Craton (sample EGHC-4)
0
2
4
6
8
10
12
14
16
0 500 1000 1500 2000 2500 3000 3500207Pb/235U age
rela
tive
prob
abili
ty
0
2
4
6
8
10
12
14
0 500 1000 1500 2000 2500 3000 3500
rela
tive
prob
abili
ty
rutile
207Pb/235U age
zircon
500
550
1150
1733
2443
1675
Fig. 9 Comparison of age histograms for detrital rutiles and zircons
from the northern Gawler Craton (sample EGHC-4). Gray areaindicates age range interpreted to be produced only by detrital grains
transported from outside the Gawler Craton
Contrib Mineral Petrol
123
maximum peak temperatures of almost 1,100�C may be
deduced (see Fig. 10). This is not unlikely for rocks from
the Christie Domain, as granulite-facies conditions of ca
800�C have been recorded here by Tomkins et al. (2004).
Sapphirine–quartz assemblages indicative of minimum
temperatures of [950�C have indeed been found in the
neighboring Nawa Domain (see Tomkins et al. 2004).
Uranium and Th incorporation in rutile
One of the most striking features regarding the geochem-
ical properties of rutile is its extremely low Th content (see
Mezger et al. 1989). As noted,[80% of all analyzed rutiles
have Th concentrations of \0.05 ppm and Th/U ratios of
\0.003. Several explanations have been given for varying
Th/U ratios in accessory minerals: (1) Availability of Th
and U during crystal growth may be an important factor for
low Th/U ratios, especially if other coexisting Th-rich
accessory phases like monazite are present in the reaction
domain (Harley et al. 2007); (2) Th/U ratios can also be
strongly influenced by the precursor phase (Romer 2001)
and hence inherit this ratio from its reaction site rather than
being in equilibrium with apparently coexisting nearby
phases; (3) The commonly (but see exceptions in Moller
et al. 2002) observed change from high Th/U ratios of
magmatic zircons to low Th/U ratios in metamorphically
recrystallized zircons has been explained in the framework
of the lattice strain model, with high temperatures favoring
incorporation of larger elements and low temperatures
accentuating differences in cation sizes (Th4? is about 4%
larger than U4?; Hoskin and Black 2000).
Results from this study indicate that explanations (1)
and (2) cannot be the dominant process of producing the
extremely low Th/U ratios in rutile. As demonstrated,
all investigated rutiles show low Th/U ratios. However,
they come from very different lithologies. For example,
ERG-R2b is an eclogite where no monazite is found, while
IVZ-R6, Z05-724-3 and PD-1 are from metapelites with
abundant monazite coexisting with rutile. Furthermore
rutiles in IVZ-R6 formed from biotite breakdown
(Luvizotto and Zack 2009), while the hydrothermal rutiles
R10 and R19 most likely precipitated directly out of a fluid.
Instead, we favor explanation (3) proposed by Hoskin and
Black (2000) as the lattice strain model should affect Th
and U incorporation in rutile to an even greater degree
when compared to zircon. While Th4? is only 30% larger
than Zr4?, it is more than 50% larger than Ti4?. Therefore,
the misfit will strongly favor U4? over Th4? in rutile in all
lithologies and at all temperature conditions (with lower
temperatures accentuating this effect). This conclusion is
supported by experiments by Klemme et al. (2005) where
Drutile/melt partition coefficients for U are about 3 orders of
magnitude higher compared to Th, even at temperatures of
1,200�C. Nevertheless, we notice that other mechanisms
may be important in certain environments, as Dunkl and
von Eynatten (2009) observe rutiles with unusually high
Th/U ratios (4 ppm U and 35 ppm Th) in diagenetically
overprinted sandstones, emphasizing the need for a careful
characterization of Th in all rutile dating efforts.
Common Pb and 208Pb correction
Due to the extremely low Th concentrations in all rutiles
analyzed in this study, all 208Pb measured was treated as
initial common Pb. Using the measured 208Pb as well as the206Pb/208Pb and 207Pb/208Pb ratios of crustal Pb from Sta-
cey and Kramers (1975), the amount of common Pb can be
calculated, as described in Analytical Methods. As noted,
more than 90% of all rutiles analyzed show initial Pb
concentrations of less than 0.2 ppm. Despite the frequent
description of rutile as being a common Pb-rich phase, the
low common Pb concentrations measured in this study are
consistent with low concentrations from other accessory
minerals that lack Ca2? as a major constituent (e.g., zircon,
monazite) compared to high initial common Pb contents in
Ca-rich phases (e.g., apatite, titanite, allanite). This seems
to indicate that most Pb incorporated in typical accessory
minerals during growth is divalent.
Especially for young and/or low-U rutiles, it is essential
to apply the 208Pb correction, even at the 100 s of ppb
1000
1100
C
1675 Ma
700
800
900
T in
°C
granulite-facies
hib lit f i
600
700
1500 1700 1900 2100207Pb/ 235U ages
amp o e-facies
Fig. 10 207Pb/235U ages vs calculated apparent temperatures (calcu-
lated from Zr-in-rutile with the calibration of Tomkins et al. (2007)
assuming 0.5 Gpa) [SJ33] for detrital rutiles from the northern
Gawler Craton (sample EGHC-4). Gray areas indicate that both
rutiles around 1,675 ages and rutiles significantly older have a
granulite-facies ([750�C) component
Contrib Mineral Petrol
123
level. Sample IVZ-R6b (from the Ivrea Verbano Zone) has
the youngest rutiles in this study and is therefore particu-
larly well suited to illustrate the common Pb correction
based on 208Pb. Rutiles from this sample display a wide
array of 206Pb/208Pb ratios (from 2 to 35). To illustrate the
power of 208Pb correction, uncorrected data are shown in a
Tera-Wasserburg plot in Fig. 11. All data points are above
the reverse concordia, forming a mixing line between a
concordia age of 183 ± 4 Ma and a 207Pb/206Pb ratio of
0.83 ± 0.15 for zero U concentration. The 207Pb/206Pb
ratio is within error of today’s crustal Pb (207Pb/206Pb ratio
of 0.836 from Stacey and Kramers 1975). It can also be
observed that the degree of discordance is directly corre-
lated to the 206Pb/208Pb ratio (see Fig. 11 for details). Using
these 206Pb/208Pb ratios for the common Pb correction, all
analyzed rutiles plot on the concordia (Fig. 7a). This
clearly shows that the 206Pb/208Pb ratio gives robust
information about the presence of common Pb component
in rutiles.
Concluding remarks
We have to stress that the 208Pb correction allows evaluation
of concordance of single spots. This is in striking contrast to
the mixing line method (as in Fig. 11) where two assump-
tions have to be made: that all analyzed crystals (1) belong to
one population and (2) are concordant (an assumption that
has to be made for titanites; see e.g., Storey et al. 2006).
Instead, the 208Pb correction method will be invaluable in
future studies in which each spot analysis can be evaluated
independently. Examples for such applications are found in
provenance studies, with each individual detrital rutile
having its own protolith. Also, spot dating will make it
possible to investigate age zoning within single mineral
grains. Rutile may prove to be the best candidate for studying
age zoning within single crystals (see Kooijman et al. 2010),
as it is (1) the only nearly spherical mineral with (2) rela-
tively fast diffusion (monazite and zircon have closure
temperatures higher than formation temperatures) and (3)
low initial common Pb (single spot common Pb correction is
difficult for titanite and apatite). Finally, texturally con-
trolled age dating of rutile will become a fruitful field of
research (for zircon see Moller et al. 2003), potentially
allowing us to date growth of minerals by measuring rutile
inclusions (e.g., garnet) and to date breakdown of minerals
that produce rutile (e.g., biotite). However, so far no fully
shielded rutile has been found. Rutiles included in garnet and
from the matrix always yielded identical ages for Z05-724-3
and PD-1. Finally, we note that in provenance studies, rutile
dating will complement information gathered by other
methods from the geochemist’s toolbox, e.g., zircon dating,
adding another new layer of information, in this case
knowledge about the timing of the last metamorphic episode.
Acknowledgments We wish to thank Dirk Frei, Paul Hoskin and
Simon Jackson for detailed and constructive reviews. We would also
like to thank Dorrit Jacob, Klemens Link, Jasper Berndt-Gerdes, Ellen
Kooijman, and Klaus Mezger for discussions. Andreas Moller is
thanked for providing grains of WH-1. This project was supported by
grants from the DFG (Za285/7-1) and by NERC funding (for the
Edinburgh Ion Microprobe Facility). This is contribution 704 from the
ARC National Key Centre for the Geochemical Evolution and Met-
allogeny of Continents (http://www.es.mq.edu.au/GEMOC/).
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