Title: Abstract
1Abstract
2A Typical CSD
3The Problem
Solve the batch crystal population balance
equation given by
using the crystal nucleation rate (I) and growth
rate (G) relations of Cashman (1993)
with a cooling rate expression from Jaeger (1956)
for an infinite half-sheet of magma
Symbols and values are given in the Symbol Table,
below.
4...This gives the following
Equation
Initial Conditions
Boundary Conditions
Solution (for t, L gt 0)
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11 12Numerical Sill Solidification Model
Synthetic CSDs Calculated From Numerical Cooling
Results
t, cooling rate, G, and I Calculated from
Synthetic CSDs and Numerical Cooling Results
log(I) 0.47 1.37log(?T/?t)
and mass-distribution growth rate mechanism.
Wallrock
Sill
Log(cooling rate), log(G), and log(I) are plotted
Wallrock
13Show sill CSDs
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18Symbol Table
19References Cited