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characteristic length and it refers to the clast’s radius in this study. Because is<br />
normalized time with respect to the diffusivity and clast radius ratio, migration <strong>of</strong> a<br />
phase change through any size clast would show similar results. This allows<br />
easy comparison in a breccia with clast sizes spanning more than three orders <strong>of</strong><br />
magnitude.<br />
7.3. Clast Melt Results<br />
Figure 7.2 displays phase boundary migration for the three-dimensional<br />
ideal model. The additional curve is formulated from Turcotte and Schubert<br />
(1982), and defines phase migration in a semi-infinite slab from an infinite heat<br />
source. The time it takes for the ideal clast to completely reach its solidus is =<br />
0.2 (about 15 seconds for a 1 cm radius clast, 150,000 seconds or almost 2 days<br />
for a 1m radius clast). Results (Figure 7.3) from the outcrop model show trends<br />
for 800°C (ΔT = 150°C) and 900°C (ΔT = 250°C) intruding magma. For the ΔT =<br />
250°C model, clasts with radii below 1cm completely reach solidus within 4<br />
seconds, and all clasts with radii below 5cm reach solidus before 300 seconds.<br />
The partially melted area at 300 seconds is equal to 35% <strong>of</strong> the initial bulk clast<br />
area. Approximately 50% <strong>of</strong> clast area achieves solidus by 900 seconds, and all<br />
clast area achieves solidus by 5800 seconds. For the ΔT = 150°C model, solidus<br />
temperatures are achieved later and all clast area achieves solidus by 9000<br />
seconds. Both models achieve equilibrium temperature within approximately 2<br />
days.<br />
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