HR: 0800h
AN: V31A-1414 [Abstracts]
TI: On the Effects of NaCl on Convective Fluid-Flow in Magmatic-Hydrothermal Systems
AU: * Geiger, S
EM: geiger@erdw.ethz.ch
AF: ETH Zurich, Department of Earth Sciences
Institute of Isotope Geology and Mineral Resources
Sonneggstr. 5, Zurich, 8092
Switzerland
AU: Driesner, T
EM: driesner@erdw.ethz.ch
AF: ETH Zurich, Department of Earth Sciences
Institute of Isotope Geology and Mineral Resources
Sonneggstr. 5, Zurich, 8092
Switzerland
AU: Heinrich, C A
EM: heinrich@erdw.ethz.ch
AF: ETH Zurich, Department of Earth Sciences
Institute of Isotope Geology and Mineral Resources
Sonneggstr. 5, Zurich, 8092
Switzerland
AU: Matthai, S K
EM: s.matthai@imperial.ac.uk
AF: Imperial College London, Department of Earth Science and Engineering
RSM Building
Prince Consort Road, London, SW7 2AZ
United Kingdom
AB:
Previous studies of convective fluid-flow and heat transport in magmatic-hydrothermal systems have approximated the fluid as
pure H$_2$O, ignoring the major concentrations of dissolved NaCl. The presence of NaCl in water has profound effects on the
thermodynamics and hydrodynamics of hydrothermal systems. NaCl-H$_2$O fluids can separate into a high-density, high-salinity
liquid (brine) phase and low-density, low-salinity vapor phase at pressures and temperatures well above the critical point of
pure water. This process is particularly common in magmatic-hydrothermal systems and likely a key driver for the formation
of the world's major ore deposits of Cu, Mo, and Au. During convective transport of heat and NaCl, so-called
double-diffusive, double-convective systems form because heat diffuses faster than salt, but is advected at a slower rate.
The presence of NaCl can hence stabilize the flow, preventing convection cells to form, or amplify flow-instabilities,
leading to chaotic convection behavior.
Using numerical simulations, we discuss the effects of NaCl on hydrothermal convection at geologically realistic pressure,
temperature, and salinity conditions. The results show that five general flow-patterns, ranging from single-phase diffusive
to multiphase convective, can be identified. Classical parameters such as the Rayleigh number or buoyancy ratio fail to
predict the evolution of convection patterns, because they do not account for the non-linearity of the fluid properties and
are intrinsically not defined at two-phase conditions. Geological implications are that the transport of NaCl, and probably
that of many other ore-forming metals, is maximized at single-phase conditions. Because of its high density and low volume
fractions, the brine is immobile at two-phase conditions and sub-lithostatic pressures. Many geochemical fractionation
processes and ore-mineral precipitation, however, occur near the transition from single to two-phase flow.
DE: 8424 Hydrothermal systems (8135)
DE: 3015 Heat flow (benthic) and hydrothermal processes
DE: 3210 Modeling
DE: 3230 Numerical solutions
DE: 1829 Groundwater hydrology
SC: Volcanology, Geochemistry, Petrology [V]
MN: 2004 AGU Fall Meeting