2015
DOI: 10.1093/gji/ggv372
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Melt-preferred orientation, anisotropic permeability and melt-band formation in a deforming, partially molten aggregate

Abstract: Shear deformation of partially molten rock in laboratory experiments causes the emergence of melt-enriched sheets (bands in cross-section) that are aligned at about 15-20 • to the shear plane. Deformation and deviatoric stress also cause the coherent alignment of pores at the grain scale. This leads to a melt-preferred orientation that may, in turn, give rise to an anisotropic permeability. Here we develop a simple, general model of anisotropic permeability in partially molten rocks. We use linearised analysis… Show more

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Cited by 13 publications
(21 citation statements)
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“…Thus, our model requirement may be potentially satisfied for mantle melt transport. We acknowledge that the details of the process of melt localization are dependent on the form of the chosen mantle rheology and inclusion of factors such as temperature, pressure, grain size, water content, melt fraction, shear modulus anisotropy, and compaction‐decompaction asymmetry [e.g., Stevenson , ; Holtzman et al ., ; Connolly and Podladchikov , ; Keller et al ., ; Takei and Katz , ; Yarushina et al ., ; Veveakis et al ., ; Connolly and Podladchikov , ; Turner et al ., ; Taylor‐West and Katz , ; Baltzell et al ., ]. Hence, further work is required to ascertain the most likely values of melt fractions in melt channels and whether it reaches a value high enough such that the mantle would be better modeled as a high‐porosity, two‐phase disaggregated material rather than fluid percolation through a solid medium.…”
Section: Proposed Model For Lineament Formation: Melt Channelizationmentioning
confidence: 99%
“…Thus, our model requirement may be potentially satisfied for mantle melt transport. We acknowledge that the details of the process of melt localization are dependent on the form of the chosen mantle rheology and inclusion of factors such as temperature, pressure, grain size, water content, melt fraction, shear modulus anisotropy, and compaction‐decompaction asymmetry [e.g., Stevenson , ; Holtzman et al ., ; Connolly and Podladchikov , ; Keller et al ., ; Takei and Katz , ; Yarushina et al ., ; Veveakis et al ., ; Connolly and Podladchikov , ; Turner et al ., ; Taylor‐West and Katz , ; Baltzell et al ., ]. Hence, further work is required to ascertain the most likely values of melt fractions in melt channels and whether it reaches a value high enough such that the mantle would be better modeled as a high‐porosity, two‐phase disaggregated material rather than fluid percolation through a solid medium.…”
Section: Proposed Model For Lineament Formation: Melt Channelizationmentioning
confidence: 99%
“…Under these approximations the governing equation for porosity is written as [ Spiegelman , ] ∂ϕ∂t+falsev_normalm·ϕ=·()0.3em0.3emfalsefalseK__0.3em0.3emμΔρfalseg_. Note that equation does not contain terms describing fluid production or dynamical pressure. When we assume the permeability tensor as [ Taylor‐West and Katz , ] falsefalseK__=K0()ϕϕ0lfalsefalseA__(falsex_), equation becomes ∂ϕ∂t+falsev_ϕ·ϕ=B where falsev_ϕ=falsev_normalmlK0μϕnormal0()ϕϕ0l1falsefalseA__Δρfalseg_ and B=K0μ()ϕϕ0l...…”
Section: Numerical Approachmentioning
confidence: 99%
“…To consider the anisotropic permeability of the serpentinite layer, we assume that the foliation in the serpentinite layer is parallel to the slab surface and that the permeabilities normal to and parallel to the slab surface (K n and K p ) are 0.002 K and 0.1 K, respectively, where K is the calculated isotropic mantle permeability in Eq. 8 [e.g., (22,49)]. As serpentinite is generated at the base of the mantle wedge, a large shear strain localized in the mechanically weak serpentinite can lead to the development of foliation, and the resultant serpentinite foliation provides a fluid pathway for free water.…”
Section: Governing Equationsmentioning
confidence: 99%