MAGEMin, an efficient Gibbs energy minimizer: application to igneous systems

This is a Preprint and has not been peer reviewed. The published version of this Preprint is available: https://doi.org/10.1029/2022GC010427. This is version 1 of this Preprint.

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Authors

Nicolas Riel, Boris J.P. Kaus , Eleanor Green, Nicolas Berlie

Abstract

Prediction of stable mineral equilibria in the Earth’s lithosphere is critical to un-
ravel the tectonomagmatic history of exposed geological sections. While the recent ad-
vances in geodynamic modelling allow us to explore the dynamics of magmatic trans-
fer in solid mediums, there is to date no available thermodynamic package that can eas-
ily be linked and efficiently accounts for the computation of phase equilibrium in mag-
matic systems. Moreover, none of the existing tools fully exploit single point calculation
parallelization which strongly hinders their applicability for direct geodynamic coupling
or for thermodynamic database inversions. Here, we present a new Mineral Assemblage
Gibbs Energy Minimizer (magemin). The package is written as a parallel C library, pro-
vides a direct Julia interface and is callable from any petrological/geodynamic tool. For
a given set of pressure, temperature and bulk-rock composition magemin uses a com-
bination of linear programming, extended Partitioning Gibbs Energy and gradient-based
local minimization to compute the stable mineral assemblage. We apply our new min-
imization package to the igneous thermodynamic dataset of (Holland et al., 2018) and
produce several phase diagrams at supra-solidus conditions. The phase diagrams are then
directly benchmarked against thermocalc and exhibit very good agreement. The high
scalability of magemin on parallel computing facilities opens new horizons e.g., for mod-
elling reactive magma flow, for thermodynamic dataset inversion and for petrological/geophysical
applications.

DOI

https://doi.org/10.31223/X53H0H

Subjects

Physical Sciences and Mathematics

Keywords

A new, parallel, Gibbs energy minimization approach is presented to compute mul- tiphase multicomponent equilibria It predicts parameters like stable phases, melt content or seismic velocities as a function of chemistry and temperature/pressure conditions Examples and benchmark cases are presented that apply the approach to mag- matic systems, Gibbs energy minimization approach is presented to compute mul- tiphase multicomponent equilibria, It predicts parameters like stable phases, melt content or seismic velocities as a function of chemistry and temperature/pressure conditions, Examples and benchmark cases are presented that apply the approach to mag- matic systems

Dates

Published: 2022-05-31 09:08

Last Updated: 2022-05-31 16:08

License

CC0 1.0 Universal - Public Domain Dedication

Additional Metadata

Data Availability (Reason not available):
open source