Related Experiment Video
Updated: Oct 29, 2025

12:37
Phase Diagram Characterization Using Magnetic Beads as Liquid Carriers
Published on: September 4, 2015
12.6K
Gas-liquid phase transition in a binary mixture with an interaction that creates constant density profiles.
1Institut für Theoretische Physik, Universität Tübingen, 72076 Tübingen, Germany.
The Journal of Chemical Physics
|July 9, 2021
Summary
A finite-range repulsive potential can eliminate density oscillations in hard sphere fluids. This interaction, when applied to binary mixtures, induces an effective potential similar to the Asakura-Oosawa-Vrij model, potentially causing liquid-gas phase transitions.
Area of Science:
- Statistical Mechanics
- Soft Matter Physics
- Computational Physics
Background:
- Hard sphere fluids exhibit long-ranged density oscillations when a single test particle is fixed.
- Classical density functional theory (DFT) is a powerful tool for studying fluid behavior.
- The influence of finite-range repulsive potentials on these oscillations has been largely unexplored.
Purpose of the Study:
- To investigate the effect of a finite-range, purely repulsive external potential on density oscillations in a hard sphere fluid.
- To explore the application of this potential as an inter-component interaction in a binary hard-sphere mixture.
- To determine if this interaction can induce phase transitions in the mixture.
Main Methods:
- Utilizing classical density functional theory (DFT) to model the hard sphere fluid.
- Introducing a finite-range, purely repulsive potential to modify particle interactions.
- Analyzing the induced effective interaction in a binary mixture and its potential to cause phase transitions.
Main Results:
- A finite-range, purely repulsive potential, when combined with a fixed hard sphere, can completely suppress long-ranged density oscillations.
- In a binary hard-sphere mixture, this potential acting as an inter-component interaction induces an effective potential qualitatively similar to the Asakura-Oosawa-Vrij potential.
- This induced effective interaction can drive a liquid-gas phase transition in one of the components.
Conclusions:
- Finite-range repulsive potentials offer a simple yet effective means to control particle distribution in hard sphere systems.
- The Asakura-Oosawa-Vrij-like effective interaction generated in binary mixtures highlights the potential for designing novel phase behaviors.
- This research opens avenues for further exploration of tailored interactions in complex fluid systems and their phase transitions.
More Related Videos
Related Concept Videos
Phase Diagram
6.3K
The phase of a given substance depends on the pressure and temperature. Thus, plots of pressure versus temperature showing the phase in each region provide considerable insights into the thermal properties of substances. Such plots are known as phase diagrams. For instance, in the phase diagram for water (Figure 1), the solid curve boundaries between the phases indicate phase transitions (i.e., temperatures and pressures at which the phases coexist).
6.3K
Phase Transitions
21.0K
Whether solid, liquid, or gas, a substance's state depends on the order and arrangement of its particles (atoms, molecules, or ions). Particles in the solid pack closely together, generally in a pattern. The particles vibrate about their fixed positions but do not move or squeeze past their neighbors. In liquids, although the particles are closely spaced, they are randomly arranged. The position of the particles are not fixed—that is, they are free to move past their neighbors to...
21.0K
Phase Diagrams
45.7K
A phase diagram combines plots of pressure versus temperature for the liquid-gas, solid-liquid, and solid-gas phase-transition equilibria of a substance. These diagrams indicate the physical states that exist under specific conditions of pressure and temperature and also provide the pressure dependence of the phase-transition temperatures (melting points, sublimation points, boiling points). Regions or areas labeled solid, liquid, and gas represent single phases, while lines or curves represent...
45.7K
States of Matter and Phase Changes
1.4K
The internal energy of a substance—the total kinetic energy of all its molecules and the potential energy of their associated forces—depends on the strength of the intermolecular forces in the condensed phases and the pressure exerted on the substance. The internal energy of a substance is the highest in the gaseous state, the lowest in the solid state, and intermediate in the liquid state. Phase transitions are caused by changes in physical conditions, such as temperature and...
1.4K
Molecular Comparison of Gases, Liquids, and Solids
47.9K
Particles in a solid are tightly packed together (fixed shape) and often arranged in a regular pattern; in a liquid, they are close together with no regular arrangement (no fixed shape); in a gas, they are far apart with no regular arrangement (no fixed shape). Particles in a solid vibrate about fixed positions (cannot flow) and do not generally move in relation to one another; in a liquid, they move past each other (can flow) but remain in essentially constant contact; in a gas, they move...
47.9K
Distillation: Vapor–Liquid Equilibria
3.4K
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...
3.4K

