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Figure 7.4 displays model results from the transient temperature path for<br />
points within the spherical clast model with ΔT = 150°C and ΔT = 250°C runs.<br />
The ΔT = 250°C results show that, for a magmatic breccia with 75% matrix,<br />
homogenization temperature is reached by = 1.6. For this model, clast centers<br />
achieve supersolidus temperatures by = 0.2 for T i = 900°C and = 0.3 for T i =<br />
800°C. Equilibrium temperature is 840°C (θ = 0.76) and 770°C (θ = 0.48)<br />
respectively. Results from the 34% magma by volume model show a constant<br />
intrusion temperature <strong>of</strong> 900°C for T c = 650°C with<br />
= 0.24 and 450°C, which<br />
does not reach the solidus temperature at the clast center. Results from the 16%<br />
magma by volume model show a constant intrusion temperature <strong>of</strong> 900°C for T c<br />
= 650°C and 400°C, both <strong>of</strong> which do not reach the solidus temperature at the<br />
clast center.<br />
7.3.1. Discussion<br />
Based on thermal modeling results and the calculated solidus temperature<br />
<strong>of</strong> 720°C, All Bar Harbor Formation clasts with the average bulk chemistry<br />
(Metzger, 1959) achieved supersolidus temperatures with 75% magma matrix by<br />
volume, allowing partial melt to occur. Small, noncircular clasts melt first, and<br />
because there is such a large population <strong>of</strong> small clasts, there is a rapid increase<br />
in percent partial melt seen in Figure 7.3. The melt percent by area slope<br />
decreases when only larger clasts remain. An order <strong>of</strong> magnitude change in clast<br />
radius will cause two orders <strong>of</strong> magnitude change in the amount <strong>of</strong> time for the<br />
clast to achieve supersolidus temperatures (Okaya et al., in press). Although the<br />
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