ONSAGER REACTION FIELD-THEORY OF THE HEISENBERG-MODEL
EUROPHYSICS LETTERS 30:5 (1995) 307-312
Electronic structure of liquid charge-transfer alloys: A numerical study
Journal of Physical Chemistry 98:37 (1994) 9146-9152
Abstract:
We consider the electronic structure of "simple" liquid charge-transfer alloys Cy[CA]1-y, in which the effects of disorder, electron interactions, and their interplay are argued to underly observed experimental behaviour. The primary source of disorder arises from the random Coulomb fields due to both ionic species, and Monte Carlo simulations of the primitive model are undertaken to ascertain the probability densities of local Madelung fields. The electronic structure of the system in the C-rich domain (y > 0) is then considered via numerical study, at a mean-field level, of a spatially and Coulombically disordered Anderson-Hubbard model for the C species conduction band. The results are in accord both with the experimental behaviour of liquid Csy[CsAu]1-y and with recent related theoretical work. 漏 1994 American Chemical Society.DISORDER AND ELECTRON INTERACTIONS IN EXPANDED LIQUID-METALS
ZEITSCHRIFT FUR PHYSIKALISCHE CHEMIE-INTERNATIONAL JOURNAL OF RESEARCH IN PHYSICAL CHEMISTRY & CHEMICAL PHYSICS 184 (1994) 25-44
Statistical mean-field approach to a disordered Hubbard model
Journal of Physics: Condensed Matter 5:12 (1993) 1841-1862
Abstract:
The presence of disorder, reflecting a range of local environments may lead to local moment formation on an inhomogeneous scale; the essential element of the theory is a self-consistent description of local charges and magnetic moments on sites of different site energies, in , arising from the occurrence of site disorder. The authors consider self-consistently determined local and total pseudoparticle spectra, in -dependent site occupation probabilities, and a measure of the Fermi-level charge distribution over the sites. Particular attention is given to the evolution of the interplay between disorder and interactions as the band filling fraction, y, is increased from y approximately=0 through to the half-filled limit, y=1.The dipolar Frenkel excitonic insulator phase of an impurity in a liquid solvent: Theory
Journal of Physics Condensed Matter 5:19 (1993) 3103-3120