CALL FOR PROPOSALS:

ORGANIZERS

  • Harvey Thorleifson, Chair
    Minnesota Geological Survey
  • Carrie Jennings, Vice Chair
    Minnesota Geological Survey
  • David Bush, Technical Program Chair
    University of West Georgia
  • Jim Miller, Field Trip Chair
    University of Minnesota Duluth
  • Curtis M. Hudak, Sponsorship Chair
    Foth Infrastructure & Environment, LLC

 

Paper No. 11
Presentation Time: 9:00 AM-6:00 PM

A METHOD FOR ESTIMATING TEMPERATURE AND OXYGEN FUGACITY FOR AN ASSEMBLAGE OF CLINOPYROXENE, AENIGMATITE, ILMENITE, AND QUARTZ IN PERALKALIC RHYOLITE


WHITE, John Charles, Department of Geosciences, Eastern Kentucky University, 521 Lancaster Ave, Roark 103, Richmond, KY 40475, john.white@eku.edu

Clinopyroxene, quartz, and ilmenite comprise a common mafic phenocryst assemblage in peralkaline rhyolite (i.e., comendite and pantellerite). When olivine is also part of the assemblage, QUIlF equilibria can be used to estimate temperature (T). If olivine is not present, but aenigmatite is, T and oxygen fugacity (fO2) may be estimated from clinopyroxene-ilmenite-quartz equilibria (AHQ and FeMgAugIlm from QUIlF) and aenigmatite-ilmenite-quartz equilibria. In this method, the QUILF95 program is used to calculate oxygen fugacities, hematite activities (aHem), and ilmenite activities (aIlm) over a range of T (600-800°C) at a specified pressure (P, in bars), which defines one line in T-log fO2 space. Another line can be calculated over the same temperature range for aenigmatite-ilmenite-quartz equilibrium (Aen + O2 = 2Hem + Ilm + 4Qtz + Na2SiO5 (melt); see White et al., 2005, Can. Mineral., 43: 1331-1347, and Macdonald et al., 2011, Lithos, 125: 553-568) from the following equation:

log fO2 = -22784/T + 8.6654 – 0.2189(P-1)/T + 2 log aHem + log aIlm,

where units for T are K. This equation assumes unit activities for aenigmatite, silica activity relative to quartz, and the Na2SiO5 (melt) component. The slope (m) and intercept (b) of each line (subscript n) can be calculated from basic linear algebra:

[bn; mn] = (MnTMn)-1MnTyn,

where M is a 5 x 2 matrix with unit values in the first column and temperatures (600, 650, 700, 750, 800) in the second, and y is a 5 x 1 matrix consisting of calculated log fO2 values. Temperature (T, °C) then equals (b1 – b2)/(m1 – m2) and log fO2 equals T(m1) + b1.

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