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Application of chlorite thermometry to estimation of formation temperature and redox conditions

Published online by Cambridge University Press:  18 June 2018

Atsuyuki Inoue*
Affiliation:
Chiba University, Chiba 263-8522, Japan
Sayako Inoué
Affiliation:
Department of Geosciences, Virginia Tech, Blacksburg, VA 24061, USA
Minoru Utada
Affiliation:
Futo, Ito, Shizuoka 413-0231, Japan
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Abstract

Diverse applications of chlorite thermometry have been considered for better understanding the formation process in nature. Here, an approach which combined a semi-empirical thermometer (Inoue et al., 2009) with the method of Walshe (1986) was tested to estimate the redox conditions (log fO2) and the formation temperature, using the literature data from Niger, Rouez and St Martin and new data for chlorite which coexists with pink-coloured epidote in the Noboribetsu geothermal field. The log fO2 predicted for the former data sets were compatible with those estimated by Vidal et al. (2016), suggesting that the present approach is valid for quantifying the variations in log fO2. The Noboribetsu chlorites have lower Fe/(Fe + Mn + Mg) and greater Fe3+/ΣFe ratios than those observed in adjacent propylite rocks. The peculiar mineral assemblage and chemical composition are attributed to the formation under higher fO2 conditions and possibly low Fe concentration in the alteration fluids.

Information

Type
Article
Copyright
Copyright © Mineralogical Society of Great Britain and Ireland 2018 
Figure 0

Fig. 1. Comparison of log fO2vs. temperature for Niger, Rouez and St Martin samples. (a) log fO2 and formation temperatures were calculated at Psat L/V using the approaches of Walshe (1986) and Inoue et al. (2009), respectively. Dashed and solid curves are the hematite–magnetite equilibrium and the pyrite–pyrrhotite–magnetite equilibrium curves calculated at P = Psat L/V using the thermodynamic data of Lonker et al. (1990) and Walshe & Solomon (1981), respectively. (b) Reproduced from Fig. 8 of Vidal et al. (2016) after partial modification with the permission of the Mineralogical Society of Great Britain & Ireland.

Figure 1

Fig. 2. A cross-section showing the distribution of hydrothermal alteration zones. The cores studied were collected from the part of NB-1 marked with black. Thin dashed lines denote the distribution of present subsurface temperature. Thick dashed lines denote the appearance depths of laumontite (Lm) and wairakite (Wk), respectively. A: depths at which analcime was identified (adapted from Inoue & Utada, 2017 and reproduced here with the permission of The Japanese Mineralogical Society).

Figure 2

Fig. 3. (a) Core sample with pinkish epidote veins from 897.7 m; (b) a pinkish epidote grain (epidote-P) showing a sector zoning under plane polarized light (837.4 m), K-spar: K-feldspar; (c) greenish chlorite (chlorite-G) rimmed by dark brown illite and partially replaced by brownish illite, under plane polarized light (808.9 m); (d) brownish chlorite (chlorite-B) associated with titanite in the centre and pyrite with colourless epidote rims to the right of chlorite (837.4 m) (modified from Inoue & Utada, 2017 and reproduced here with the permission of The Japanese Mineralogical Society).

Figure 3

Fig. 4. Plots of chemical compositions of chlorites in part of a triangle diagram of Al (total)-(Fe + Mn)-Mg (modified from Inoue & Utada (2017) and reproduced here with the permission of The Japanese Mineralogical Society).

Figure 4

Table 1. Chemical compositions of chlorites (adapted from Inoue & Utada, 2017).

Figure 5

Fig. 5. Relationship between temperature and log K(Fe2+) for chlorites from Niger, Rouez and St Martin. The vertical axis represents the temperatures estimated by Inoue et al. (2009) taking into account the Fe3+/ΣFe ratios. Log K(Fe2+) is the equilibrium constant assuming ΣFe = Fe2+.

Figure 6

Fig. 6. Plots of estimated log fO2vs. formation temperature for chlorite-B and chlorite-G in Noboribetsu. Dashed and solid curves represent the hematite–magnetite equilibrium calculated at P = Psat L/V using thermodynamic data of Lonker et al. (1990) and the rock buffer defined by Giggenbach (1997), respectively.

Figure 7

Fig. 7. Log a(K+)/a(H+) and log a(Ca2+)/a(H+)2 conditions of K-alteration estimated from mineral assemblages and pH values at (a) 200°C and (b) 250°C, and Psat L/V, quartz present. Shaded squares are the estimated conditions compatible with the observed mineral assemblages. The thermodynamic data used in the calculations are from Lonker et al. (1990).