Open Access

Testing the suitability of dim sedimentary quartz from northern Switzerland for OSL burial dose estimation


Cite

Figure 1

Results of the preheat dose recovery tests (large aliquots) for sample STH01 and ABH09 and the small aliquot dose recovery tests for sample RUM04 and ABH08. Large aliquot dose recovery ratios were calculated using the arithmetic mean with standard error, small aliquot dose recovery ratios were calculated using the Central Age Model (CAM).
Results of the preheat dose recovery tests (large aliquots) for sample STH01 and ABH09 and the small aliquot dose recovery tests for sample RUM04 and ABH08. Large aliquot dose recovery ratios were calculated using the arithmetic mean with standard error, small aliquot dose recovery ratios were calculated using the Central Age Model (CAM).

Figure 2

Mathematically deconvoluted signals of (a) a signal with a high fast ratio (FR = 19 ± 3) and (b) a low fast ratio (FR = 6 ± 1). Shaded area represents the time integral over which the initial signal was integrated (0.4 s).
Mathematically deconvoluted signals of (a) a signal with a high fast ratio (FR = 19 ± 3) and (b) a low fast ratio (FR = 6 ± 1). Shaded area represents the time integral over which the initial signal was integrated (0.4 s).

Figure 3

Fig. 3. Fast ratio for the natural signal plotted against the fast ratio of the regenerated signal for each aliquot of sample ATH01 (a) and STH01 (b). White dots show aliquots with an IR depletion ratio > 0.8, black dots show aliquots with an IR depletion ratio < 0.8.
Fig. 3. Fast ratio for the natural signal plotted against the fast ratio of the regenerated signal for each aliquot of sample ATH01 (a) and STH01 (b). White dots show aliquots with an IR depletion ratio > 0.8, black dots show aliquots with an IR depletion ratio < 0.8.

Figure 4

Small aliquot (A–D) and single grain (E–F) De values obtained with different approaches and for samples in this study. n = number of aliquots used for De calculation; filled symbols = De calculated using the Central age model (Galbraith et al., 1999); open symbols = De calculated using the Minimum Age Model (MAM3, sigma b = 0.3) (Galbraith et al., 1999); A – conventional rejection criteria; B – EBG approach, C – rejection of aliquots with fast ratio (natural) ≠ A fast ratio (regen); D – rejection of aliquots with fast ratio (natural) and/or fast ratio (regen) < 15; E – conventional rejection criteria; F – EBG approach. Horizontal lines extending the results of approach A are added for easier comparison of values.
Small aliquot (A–D) and single grain (E–F) De values obtained with different approaches and for samples in this study. n = number of aliquots used for De calculation; filled symbols = De calculated using the Central age model (Galbraith et al., 1999); open symbols = De calculated using the Minimum Age Model (MAM3, sigma b = 0.3) (Galbraith et al., 1999); A – conventional rejection criteria; B – EBG approach, C – rejection of aliquots with fast ratio (natural) ≠ A fast ratio (regen); D – rejection of aliquots with fast ratio (natural) and/or fast ratio (regen) < 15; E – conventional rejection criteria; F – EBG approach. Horizontal lines extending the results of approach A are added for easier comparison of values.

Figure 5

Lifetimes calculated from isothermal decay measurements for sample ABH09 and STH01 at 10 and 20°C. Dotted line indicates the lifetime required for a stable signal of samples <100 ka (expected age of samples in this study).
Lifetimes calculated from isothermal decay measurements for sample ABH09 and STH01 at 10 and 20°C. Dotted line indicates the lifetime required for a stable signal of samples <100 ka (expected age of samples in this study).

Figure 6

Lifetimes at 10°C plotted for each measured aliquot against (a) its previously determined De value and (b) fast ratio of the regenerated signal.
Lifetimes at 10°C plotted for each measured aliquot against (a) its previously determined De value and (b) fast ratio of the regenerated signal.

Figure 7

Single grain dose recovery ratios (DRR), number of grains (n) and overdispersion (OD) for different fast ratio thresholds (FR) and the EBG approach for sample ABH07 (a), ABH08 (b), AM01 (c) and DM02 (d).
Single grain dose recovery ratios (DRR), number of grains (n) and overdispersion (OD) for different fast ratio thresholds (FR) and the EBG approach for sample ABH07 (a), ABH08 (b), AM01 (c) and DM02 (d).

Figure 8

Single grain De values plotted as histogram (bin width = 16) and individual values in ranked order for sample ABH07. Bin with of Filled symbols show grains with natural signals that exhibit a fast ratio > 20.
Single grain De values plotted as histogram (bin width = 16) and individual values in ranked order for sample ABH07. Bin with of Filled symbols show grains with natural signals that exhibit a fast ratio > 20.

Small aliquot data. N = number of aliquots measured, n = number of aliquots used for De calculation, OD = overdispersion, De - CAM = equivalent dose calculated using the Central age model by Galbraith et al. (1999), A = to select aliquots for De calculation conventional rejection criteria were applied as described in chapter 2, B = individuals Des were determined using an early background and conventional rejection criteria were applied, C = conventional rejection criteria were applied and additionally all aliquots with FRnat ≠ FRreg were excluded, D = conventional rejection criteria were applied and additionally all aliquots with FRnat and FRreg < 15 were excluded.

A: Conventional approachB: EBG approachC: FRnat = FRreg approachD: FR > 15 approach
NnOD (%)De - CAMnODDe - CAMnODDe - CAMnODDe - CAM
/skew(Gy)(%)(Gy)(%)(Gy)(%)(Gy)
ABH07482233/0.3574.8 ± 5.4273580.1 ± 5.7112978.9 ± 7.133786.6 ± 18.8
ABH08453227/0.11105.9 ± 5.32825111.2 ± 5.6162399.4 ± 6.21428115.7 ± 8.9
ABH09482636/0.69103.8 ± 7.62136113.9 ± 9.6142792.5 ± 7.3742109.5 ± 17.7
STH01452429/–0.40156.5 ± 9.82531172.4 ± 11.6638144.9 ± 23.5625156.6 ± 16.7
IFF01281356/0.55113.7 ± 11.91361112.2 ± 19.2424118.7 ± 14.7756128.3 ± 27.1
RUM04452430/0.6870.8 ± 4.8132675.6 ± 5.9132664.7 ± 5.12-84.9 ± 3.3
ATH01863239/0.17104.9 ± 7.63338107.1 ± 7.61640108.0 ± 8.995198.9 ± 17.1
ATH04721738/–0.7552.9 ± 5.2132565.4 ± 5.294449.4 ± 7.782664.6 ± 6.2
DM02412227/-0.7916.1 ± 1192815.9 ± 1.2192715.7 ± 1.12-12.8 ± 3.1

Single grain data. N = number of grains measured, n = number of grains used for De calculation, OD = overdispersion, Skew of De distribution following Bailey and Arnold (2006), De - CAM = equivalent dose calculated using the Central age model by Galbraith et al. (1999), E = to select aliquots for De calculation conventional rejection criteria were applied as described in chapter 2, F = individuals Des were determined using an early background and conventional rejection criteria were applied.

E: Conventional approachF: EBG approach
NnODSkewDe - CAMDe - MAMnODSkewDe - CAMDe - MAM
(%)(Gy)(Gy)(%)(Gy)(Gy)
ABH07220071581.1589.3 ± 6.554.8 ± 7.835730.7287.2 ± 1144.4 ± 15.5
ABH08240043560.79103.4 ± 9.257.4 ± 17.127540.32105.9 ± 11.562.8 ± 23.2
ABH09290054491.19100.9 ± 7.267.7 ± 18.330480.52100.8 ± 9.467.9 ± 21.5
STH01570057690.24134.6 ± 12.874.1 ± 20.62792–0.08140.7 ± 25.562.1 ± 27.2
IFF01310026741.3672.4 ± 10.834.1 ± 14.512691.2761.1 ± 12.534.5 ± 18.6
RUM0420001248–0.3550.6 ± 7.4-5340.0161.6 ± 10.6-
ATH0130002136–0.28104.3 ± 12.1-9650.0282.1 ± 18.5-
ATH0430002719–0.7759.6 ± 2.8-1226–1.2160.2 ± 5.4-
DM0214002224–0.7415.6 ± 0.9-18240.5116.9 ± 1.1-
eISSN:
1897-1695
Language:
English
Publication timeframe:
Volume Open
Journal Subjects:
Geosciences, other