Structure of Expanded Fluid Metals
- 1 July 1989
- journal article
- review article
- Published by Taylor & Francis in Physics and Chemistry of Liquids
- Vol. 20 (1) , 1-15
- https://doi.org/10.1080/00319108908031695
Abstract
A survey is given of neutron diffraction investigations of the static structure factor S(Q) of liquid rubidium and cesium expanded by heating towards conditions close to their critical points. The data are used to derive the characteristic changes of the microscopic structure—such as the distance and number of nearest neighbours—as a function of density. After a brief discussion of recent measurements of the isothermal density derivative of S(Q) of expanded liquid cesium, which is related to the triplet correlation function, we describe the theoretical attempts which have been undertaken so far to extract information from the structure data about the density dependent changes of the effective interaction potential as the metalnonmetal transition is approached.Keywords
This publication has 53 references indexed in Scilit:
- Phonon-corrected soft-sphere potentialJournal of Physics F: Metal Physics, 1985
- Origin of the Singular Diameter in the Coexistence Curve of a MetalPhysical Review Letters, 1985
- Optimized random-phase approximation for the structure of expanded fluid rubidiumPhysical Review A, 1984
- Metal-insulator transition in expanded alkali-metal fluids and alkali-metal—rare-gas filmsPhysical Review B, 1984
- Metal-insulator transition in dilute alkali-metal systemsPhysical Review B, 1981
- Magnetic susceptibility of metallic and nonmetallic expanded fluid cesiumPhysical Review B, 1979
- A semi-analytic theory for the static properties of a one-component plasmaJournal of Physics C: Solid State Physics, 1979
- Structure and thermodynamics of liquid metals and alloysPhysical Review A, 1977
- Perturbation theory of structure in mixtures near phase separationPhysical Review A, 1976
- Electron correlations in narrow energy bands. II. The degenerate band caseProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1964