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Eutectic fractional melting with linear

When all a = 0, then A = 0, and B = —Pq this differential equation (2.20) reduces to (2.12). When A O, the solutions to Eq. (2.20) have the three cases (Hertogen and Gijbels, 1976). After corrections of their Eq. (A-1) and Eq. (A-3) as suggested by Apted and Roy (1981), the solutions are given below. [Pg.28]

From section 1.4, the variation of a mineral phase during incongruent melting is described by the following relationship [Pg.30]

The solution to Eq. (2.31) with initial condition C° = Cg for the extracted melt is [Pg.30]

From section 1.4.2, the variation of the bulk partition coefficient is [Pg.31]

When A O, the solutions to Eq. (2.39) have the following three cases. If A = — 4ADq 0, then [Pg.31]


See other pages where Eutectic fractional melting with linear is mentioned: [Pg.28]    [Pg.28]    [Pg.344]    [Pg.523]    [Pg.312]    [Pg.133]   


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