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magma. To prove the viability <strong>of</strong> thermal attrition, thermal-mechanical equations<br />
are solved using the finite element method (COMSOL Multiphysics). Partial melt<br />
can play a large part in the volumetric removal <strong>of</strong> clasts and has been linked to<br />
alteration <strong>of</strong> clast size distribution trends and reduced D s values (Farris and<br />
Paterson, 2007). I assume that clast volume is disaggregated once the solidus<br />
temperature is achieved, altering clast sizes with respect to time from the start <strong>of</strong><br />
intrusion (Marko et al., 2005; Clarke, 2007). Because <strong>of</strong> this, clast size<br />
distribution evolves with the progression <strong>of</strong> heat conduction. However, this<br />
assumption requires flow <strong>of</strong> the matrix magma in order to disperse the products<br />
<strong>of</strong> partial melting, in addition to diffusional processes that would facilitate mixing.<br />
Field observations do suggest local flow around clasts, but I did not quantitatively<br />
evaluate the problem.<br />
7.2. Methods: Partial Melting <strong>of</strong> Clasts<br />
7.2.1. Model Setup and Important Parameters<br />
In order to address thermal-mechanical coupling, I use two geometries<br />
(figure 7.1): one is an ideal spherical clast and the other is an outcrop image from<br />
Type 3 Shatter Zone. These two geometries are used to compare ideal<br />
conditions with the complex clast geometries observed in the field. The twodimensional<br />
models are closed syste<strong>ms</strong> that examine the instantaneous<br />
immersion <strong>of</strong> Bar Harbor Formation metasedimentary clasts with D s <strong>of</strong> 2.5 in a<br />
hot magma matrix. The model’s outer boundaries are periodic. Nodes are<br />
defined by a triangular mesh. All clast-matrix boundaries have a fine boundary<br />
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