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The model geometry consisted of a vertical tailings column (10 m high for model training and 1 m high for model validation) with no drainage at the bottom and dewatering in the upward direction.
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Model geometries consisted of hexagonal arrays of open channels in an isotropic scaffold, in which a small subset of channels was selected for drainage.
The geometry consisted of a cylindrical tube intersecting with a rectangular channel.
The geometry consisted of a cylindrical tube intersecting with a rectangular channel with dimensions matching the capillary and microchannel.
As a skin model, we used a two-layer geometry consisting of an epidermis with a thickness of 100 µm and a semi-infinite dermis.
In order to model this condition we adopt an idealized geometry consisting of a rigid sphere filled with two immiscible fluids (aqueous and vitreous substitute) arranged concentrically, with the aqueous in the external layer.
A standard model for the classical axiomatic theory of Euclidean geometry consists of the cartesian product of the real numbers with itself.
Our geometry consists of a finite circular graphene quantum dot with 1,011 carbon atoms.
This fault geometry model consists of 12 × 36 = 432 subfaults with depths ranging from 5 to 53 km, based on regionalized upper mantle (RUM) slab geometry (Gudmundsson and Sambridge [1998]).
The model geometry within a representative volume element (RVE) consists of a set of prismatic triangular elements representing the intergranular liquid channels.
Following this success, the model was extended to multi-pipe loop geometries consisting of two-, three-, and four-loop assemblies in a single borehole and a custom kidney extrusion.
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CEO of Professional Science Editing for Scientists @ prosciediting.com