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Lunar and Planetary Science XLVIII (2017) 2723.pdf FORMATION OF BARRIERS TO MELT ASCENT AT THE BASE OF THE IONIAN LITHOSPHERE. J. Schools1 and L. G. J. Montési1, 1Department of Geology, University of Maryland, College Park ([email protected]; [email protected]). Introduction: Melt from the presumed magma ocean in Ioβs interior reaches the surface at well documented paterae and hotspots. To do so, melt needs to cross the thermal lithosphere of Io, even though, as it loses heat, it may stall inside the lithosphere. We model here the crystallization sequence of melts as they rise through the lithosphere of Io and determine under what conditions a permeability barrier may form. The barrier is generally deep near the base of the lithosphere, although it may become unstable, so that melt may be focused and form a heat pipe through the lithosphere and a central volcanic edifice at the surface. The resurfacing rate of Io also plays a significant role in barrier formation. A feedback between depth of the barrier and resurfacing may lead to an equilibrium condition between these two quantities. Permeability Barriers: Permeability barriers probably form near the base of planetary lithospheres as magma ascends towards the surface [1]. In the hot mantle beneath the lithosphere, melt likely resides in a porous network along solid grain edges. The relatively high permeability of this network lets melt travel upwards due to buoyancy. When this melt enters the colder lithosphere it begins to crystallize. If the crystallization happens a high rate, then the newly formed crystals can clog the pore space, reducing its permeability to essentially zero [2]. This area of zero permeability is the permeability barrier. Subsequent melt continues to rise through the lithosphere, accumulating underneath the barrier. The pressure in the accumulation zone increases and the solid matrix expands (i.e., decompacts) in response to the pressure increase [1,3,4]. The resulting high-porosity layer beneath the permeability barrier is called the decompaction channel. The concept of a permeability barrier and the underlying decompaction channel was introduced to explain the observation that magma is produced over a wide area (hundreds of kilometers) under mid-ocean ridges but only reaches the surface within 2 km of the ridge axis [1]. Melt must be focused to the ridge and the permeability barrier provides a way to explain that focusing. Barrier Formation in Io: We use the MELTS [5,6] thermodynamic calculator with the alphaMELTS front-end interface [7] to determine the composition of melt and its crystallization sequence as it ascends through the Ionian lithosphere. Starting with an bulk silicate composition appropriate for Io [8], we calculate the aggregate melt composition generated by fractional melting upon decompresssion along a mantle adiabat to a depth representing the base of the thermal lithosphere. The mantle potential temperature and lithospheric thickness are varied to create a continuum of possible melt percentages and compositions. The crystallization sequence of that melt is determined along a pressure-temperature path representing the geothermal gradient of the lithosphere from the termination of the melting calculation to the surface, as influenced by the burial rate of the Ionian surface [9]: π = π! + βπ π ! ! π β1 ! ! where βπ is the temperature difference between the base of the lithosphere and the surface, π! is the surface temperature, d is the lithosphere thickness, and π = πΌ/π£, with πΌ the thermal diffusivity and π£ the burial rate. In our nominal model we assume a resurfacing rate of 1 cm/yr. The crystallizing mineral phases and crystallization rates are recorded. This method is largely the same as in our previous work simulating permeability barrier formation in the Martian lithosphere [10], albeit with parameters appropriate for Io and the additional effect of resurfacing on the temperature profile. A permeability barrier will form where the compaction length πΏ! [3] is larger than the critical compaction length πΏ!β [2]: πΏ! β₯ πΏ!β where πΏ!β = ππ ππ ππ§ ππ !! and πΏ! = 4 π! π + π 3 π The compaction length depends on melt porosity Ο and grain size d through the matrix permeability k , whereas the matrix shear viscosity π and bulk viscosity π~ π/π depend on strain rate π and temperature. µ is the melt viscosity. In our reference model, Ο=1%, d=3mm, and π=10-15 s-1. ΞΈ Lunar and Planetary Science XLVIII (2017) 2723.pdf orders of magnitude to 10-10-10-9 s-1, the permeability barrier formation level may be raised by less than 1 km to be associated with the crystallization peak of clinopyroxene or nepheline. Reducing the resurfacing rate also rises the permeability layer. An extreme minimum of 0.02 cm/yr can raise the barrier up to 10 km in lithospheres thicker than 30 km. Implications: Melt clearly reaches the surface of Io. However in our models a permeability barrier always forms near the base of the lithosphere, blocking melt ascent. Heat released by melt crystallization may increase the temperature at the base of the lithosphere, allowing melt to rise past the nominal permeability barrier level. Melt would be focused to any location where the barrier is slightly elevated, release more heat from crystallization, and elevate the barrier further. Due to this potential melt focusing process, shallow, rising barriers are more likely to be breached, possibly forming the heat pipes expected on Io. In an initial system with no resurfacing, a relatively shallow, weaker barrier may form. This barrier may be breached, increasing the resurfacing rate. As the lithosphere cools due to resurfacing, the barrier becomes deeper. This may reduce the resurfacing rate, creating an equilibrium. Mantle potential temperature does not appear to effect this process, at least within expected Ionian values. A secondary effect due to strain rate may create a positive feedback loop. As Io resurfaces, it generates large tectonic stresses resulting in its thrust-driven, large, non-volcanic, mountain ranges. Areas of tectonic activity deep in the lithosphere, and therefore laterally distant from the mountains themselves, would have an increased strain rate, which, if large enough, would raise the local permeability barrier. Although the this effect may be small, it may be sufficient to initiate melt focusing, breaching the barrier, and increasing the resurfacing. The thrust themselves, if they penetrate deep enough in the Ionian lithosphere, may also tap melt otherwise trapped by a permeability barrier. Figure 1: Crystallization sequence of melt rising in a 25 km thick Ionian lithosphere overlying a mantle with a potential temperature of 1350ºC: a) Mass of solid and liquid phases as a percentage of intial liquid mass. b) Crstallization rate of mineral phases expressed as percentage over change in depth. c) Bulk crystallization rate of all mineral phases and barrier locations based on compaction lengthscales. In the nominal model permeability barriers always form at the base of the lithosphere while olivine crystallizes (Fig 1). If the strain rate is raised by several References: [1] Sparks D.W. and Parmentier E.M. (1991) EPSL, 105, 368-377. [2] Korenaga J. and Kelemen P.B. (1997) JGR, 102, 27729-27749. [3] McKenzie D. (1984) J. Petrol., 25, 713-765. [4] Spiegelman, M., Phil. Trans. R. Soc. Lon., 342, 23-31. [5] Ghiorso M.S. and Sack R.O. (1995) CMP, 119, 197-212. [6] Asimow P.D. and Ghiorso M.S. (1998) Am. Mineral., 83, 1127-1132. [7] Smith P.M. and Asimow P.D. (2005) G3, 6, Q02004. [8] Keszthelyi L. and McEwen A. (1997) Icarus, 130, 437-448.[9] OβReilly T.C. and Davies G.D. (1981) GRL, 8, 313-316. [10] Schools J. and Montési L.G.J. (2016) LPSC, 47, 2080.