Fluid flow in extensional environments; numerical modelling with an application to Hamersley iron ores
Introduction
Surface fluids have been implicated in subsurface ore forming processes in several geologic environments (e.g. Epithermal: Sillitoe, 1993; Mississippi Valley Type (MVT): Garven, 1985). Surface fluids moving downwards during sedimentation may become overpressured or underpressured during the burial–compaction–inversion cycle of sedimentary basins and compacting basins can generate abnormal fluid pressures or overpressurised zones (Bredehoeft and Hanshaw, 1968, Kissen, 1978, Bethke, 1985, Neuzil, 1995). Strongly inverted basins with elevated mountain ranges may also be dominated by topographically driven fluid flow (Fig. 1). Regional groundwater flow studies with applications to hydrologic, petroleum and mineral systems have been examined previously (e.g. Tóth, 1962, Tóth, 1963, Freeze and Witherspoon, 1966, Garven and Freeze, 1984a, Garven and Freeze, 1984b, Oliver, 1986, Upton et al., 1995), and these studies recognise the varying effects of topography and deformation in controlling hydraulic head gradients and hence the migration of fluids within the crust. Compaction driven or overpressurised upward flow is a common feature in the generation of hydrocarbon deposits (e.g. Upton et al., 1998) and within sedimentary basins (Bethke, 1985), and has also been related to fault activity (Sibson, 1987, Sibson et al., 1988). Lateral fluid flow is generally influenced by topography and the permeability of geological units, where topographic influences on the hydraulic head have been shown to drive fluid in a downward and lateral direction. For example, Tóth, 1962, Tóth, 1963, Garven and Freeze, 1984a, Nesbitt and Muehlenbachs, 1989 have interpreted that deep gravity-driven flow has significant implications for large-crustal hydrodynamic processes. For contractional deformation, Oliver (1986) has described the ‘squeegee’ effect of thrusts enabling considerable lateral fluid flow and the potential for mixing of surficial and deep-seated fluids during this process. Downward migration of fluids has been attributed to underpressure, or as a result of extensional deformation, where vertical interconnectivity of fractures within rocks allows deep penetration of surface fluids (Nesbitt and Muehlenbachs, 1989). Deformation induced fluid flow has been discussed by several authors (Etheridge et al., 1983, Etheridge et al., 1984, Oliver, 1996, Oliver et al., 2001; Ord and Oliver, 1997, Cox, 1999) and this process undoubtedly has great influence over directions and rates of flow, particularly at depth.
Sedimentary basins are subjected to several forces that are known to cause large-scale fluid migration (Garven and Raffensperger, 1997), which include gravity, thermal and chemical buoyancy, compaction, loading, unloading, dilation, and overpressurisation. Large-scale flow has been linked to many types of ore deposits e.g. Mississippi Valley Type (MVT) deposits, and fluid modelling has shown that flow can be as great as 1 to 10 m yr−1 when associated with topographic driven flow in a foreland basin (Garven and Raffensperger, 1997). Within these low temperature environments the process of fluid mixing has been proposed for many different types of ore deposits (e.g. Kendrick et al., 2002a, Kendrick et al., 2002b, Sharpe and Gemmell, 2002), and in some circumstances evidence of downward meteoric water incursion has been linked to later oxidising stages of ore formation. However, the nature of fluid flow that may allow localisation of ore deposits is primarily controlled by the permeability and porosity of the rocks. Dissolution and cementation are two processes that can alter the permeability of any given rock, fracture or vein. The process of dissolution allows increased fluid flux and hence increasing fluid pathways and the potential to carry dissolved metals, which are of great concern in forming ore deposits, excellent examples being carbonate-hosted MVT deposits.
The basic theory of fluid flow has been realised since the time of Hubbert (1940), although the patterns of flow within porous media can change dramatically as a result of hydraulic head, pressure, structure, heat and mineralogical variations. Numerical models of fluid flow at depth have been utilised for many geological scenarios (e.g. Upton et al., 1995, Upton et al., 1998, Ord and Oliver, 1997, Koons et al., 1998, Upton, 1998, Oliver et al., 1999, Oliver et al., 2001, Gow et al., 2002, Ord et al., 2002, Schaubs and Zhao, 2002), and have become an important tool for simulating the response of geological materials and fluid flow to deformation. In this paper we examine the effects of topography, structure, extension and permeability creation on fluid flow within a collapsing mountain range. These modelling scenarios are applied to the structural setting and ore genesis of the Hamersley Province, Western Australia, but in a generic form could be applied to many other extensional environments worldwide, particularly in the 2 to 8 km-depth range of deep sedimentary basins and the shallow parts of orogenic belts.
Section snippets
Hamersley Province
The Hamersley Province is located in the southern part of the Pilbara Craton, Western Australia (Fig. 2) and covers an area of approximately 40,000 km2. It consists of an Archean granite–greenstone basement overlain by Archaean to Paleo-Proterozoic volcanoclastic-sedimentary packages (Mt Bruce Supergroup), which are divided into three main groups: Fortescue Group, Hamersley Group and the Turee Creek Group. In the southern part of the province the Hamersley Group hosts some of the world's
Finite difference code
Models were developed by using the two-dimensional continuum code FLAC v.4.0 (Fast Lagrangian Analysis of Continua; Cundall and Board, 1988), which treats rock masses as continua represented by average values of mechanical and fluid flow properties. Materials are represented by a grid made up of elements or zones, which can be adjusted to fit the geometry to be modelled. Each element is assigned material properties such as bulk modulus, shear modulus and density, and elements deform according
General conditions
Boundary conditions of the models are such that they represent upper-crustal conditions and are appropriate to deformation of an inverted sedimentary basin during inversion. Initial pore pressure gradients are equivalent to fully saturated hydrostatic conditions, with atmospheric pressure applied to the top of the model and 40 MPa at the base, consistent with the 4 km depth of the base of the mountain range and assuming homogeneous fluid density of 1000 kg/m3. Later models incorporating
Static mountain range (Model 1)
The model of a non-deforming mountain range displays classic Darcian flow, where topographic flow is driven by hydraulic head gradients in a ‘fan-shaped’ pattern, with flow generally orthogonal to head gradients (Fig. 9). This is in accordance with the typical profile envisaged by hydrologists as previously shown by Hubbert, 1940, Tóth, 1962, Tóth, 1963, and is also consistent with the idea that topographic relief is responsible for much groundwater flow in continental landmasses (Hubbert, 1940
Discussion and conclusions
Mechanical and geological conditions appropriate to both upward and downward migration of fluids within a mountain range have been explored within these models. The presence of topography in a basic model demonstrates the strong influence of hydraulic head and topographic driven flow in any homogenous package of rock. However, the effect of extension drives fluid flow into the centre of the model, and even for low strain rates this strongly modifies the flow pattern away from the simple curved
Acknowledgements
We would like to thank staff at the CSIRO EM, Jeff Loughran, Adam Webb and Matthew Brown (James Cook University) for comments and advice. We would also like to thank Chris Hanley and Peter Croft from BHP Billiton for logistical support. An ARC Large Grant to Oliver and Dickens also supported this study. Published with permission of Geo CEO, predictive mineral discovery crc.
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