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Simple Binary Phase Diagram without Intermediate Compound or Solid Solution

1 Simple Binary Phase Diagram without Intermediate Compound or Solid Solution [Pg.59]

At any point along the liquidus curves TA-eAB and Te-eAB, there exist two phases-either solid A -i- melt, or solid B -i- melt Consequently, the degree of freedom F is 1 that is, either the temperature or the composition can be altered without changing the number of phases present (univariant equilibrium). At the eutectic point Oab the two solid phases A and B are in equilibrium with the melt Thus, the number of phases is P = 3, and F = 0, since any variation of the temperature or the composition will invariably displace the system from point Oab at which two solubility (liquidus) curves intersect (invariant equilibrium). [Pg.59]

The mechanism of solidification of a homogeneous melt of composition X (75 mass% A, 25 mass% B) is represented by the isopleths, the vertical dashed line Xl-X. If a melt of composition Xl cools it reaches the liquidus curve at X3 and a temperature T3, and small amounts of A start to solidify. Upon further cooling. [Pg.59]

3) Strictly speaking, tridymite does not truly belong to the pure one-component system Si02 as it is considered a stuffed derivative requiring foreign ions for its stabilization (see below). [Pg.59]

A = anorthite, B = diopside. The composition is given in mass%. The eutectic composition Xab is 42% anorthite, 58% diopside the eutectic temperature Te is 1270°C. [Pg.60]


Figure 3.3 Simple binary phase diagram without intermediate compound or solid solution. Figure 3.3 Simple binary phase diagram without intermediate compound or solid solution.



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Phase diagram binary solutions

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