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Solid–Solid Solutions

Solid–Solid Solutions

The temperature-composition phase diagram of two solids, A and B, which are immiscible in the solid phase but form miscible liquids, shows that when the temperature is low, these two exist as separate, pure solids (A and B). As the temperature increases, they transition into a single-phase liquid solution where A and B coexist. Moving from point a1 to a2 in the phase diagram, the composition changes such that solid B begins to separate from the solution, enriching the remaining liquid with A.

Liquid–Solid Solutions

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The process of a solid dissolving in a liquid to form a solution is governed by the solubility limit, which is the maximum amount of the solid substance, or solute, that can be dissolved in a specific volume of the liquid or solvent. As the solute dissolves, it reaches a point where no more solute can be dissolved at a given temperature - this is known as the saturation point. However, if further solute is added and it manages to dissolve, the solution becomes supersaturated. Supersaturated...

Phase Transitions: Melting and Freezing

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Distillation is a separation technique that takes advantage of the boiling point properties of disparate elements in a mixture. To perform distillation, we begin by heating a miscible mixture of two liquids with a significant difference in boiling points (at least 20°C). As the solution heats up and reaches the bubble point of the more volatile component, some molecules of the more volatile component transition into the gas phase and travel upward into the condenser, which is a glass tube with...

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A pressure-composition phase diagram explicitly describes the behavior of an ideal solution of two volatile liquids under varying pressures and compositions. A pressure-composition diagram has two main curves. The bubble point curve represents the plot of pressure versus liquid mole fraction. It indicates the pressure at which the first bubble of vapor forms from the liquid phase as the system pressure decreases.The dew point curve is the pressure versus vapor mole fraction. It indicates the...

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Related Experiment Video

Updated: May 31, 2026

Metal-silicate Partitioning at High Pressure and Temperature: Experimental Methods and a Protocol to Suppress Highly Siderophile Element Inclusions

Metal-silicate Partitioning at High Pressure and Temperature: Experimental Methods and a Protocol to Suppress Highly Siderophile Element Inclusions

Published on: June 13, 2015

Solidification along the interface between demixed liquids in monotectic systems.

C Hüter¹, G Boussinot, E A Brener

¹Computational Materials Design Department, Max-Planck-Institut für Eisenforschung GmbH, Düsseldorf, Germany.

Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics

|July 7, 2011

Summary

This summary is machine-generated.

This study explores steady-state solidification in monotectic systems. A boundary-integral method and phase-field simulations reveal stable solidification processes at the liquid-liquid interface.

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Area of Science:

Materials Science
Physical Chemistry
Thermodynamics

Background:

Monotectic systems involve two immiscible liquid phases and solidification.
Understanding interface dynamics is crucial for materials processing.
Previous models often simplify interface behavior.

Purpose of the Study:

To analyze steady-state solidification at the liquid-liquid interface in monotectic systems.
To develop a robust computational model for predicting solidification behavior.
To investigate the stability of the solidification process.

Main Methods:

Utilized a boundary-integral formulation to model diffusion in two liquid phases.
Solved equations governing the three interfaces: two solid-liquid and one liquid-liquid.
Employed phase-field simulations as a complementary validation method.

Main Results:

Derived scaling relations for solidification behavior near the monotectic temperature.
Analytical arguments supported the extracted scaling relations.
Phase-field simulations confirmed the stability of the described solidification process.

Conclusions:

The boundary-integral method effectively describes solidification in monotectic systems.
Scaling relations provide insights into the fundamental physics of the process.
The solidification process investigated is shown to be stable.