A self-consistent theory of localization in a tight-binding model of topologically disordered systems is developed, which explicitly incorporates the influence of irreducible many-body interactions. These interactions are responsible for the detailed band structure of the system and stem from many-body terms in the renormalized perturbation series for the self-energy. The theory employs our previously developed disordered reference system in which the structure of the medium is taken into account, and makes considerable use of statistical mechanical methods which have direct parallels in conventional applications of liquid state theory. The resultant formulation leads to a self-consistent theory for the density of states and the localizatio...
Networks generated from Voronoi tessellations of space are prototypes for topologically disordered s...
Networks generated from Voronoi tessellations of space are prototypes for topologically disordered s...
Networks generated from Voronoi tessellations of space are prototypes for topologically disordered s...
A self-consistent theory of localization in a tight-binding model of topologically disordered system...
Abstract. A brief review is given of the current understanding of the electronic structure, transpor...
A self-consistent theory of localization of excitations in a tight-binding model of topologically di...
Nous étudions une généralisation du modèle de liaison serrée d'Anderson pour les réseaux désordonnés...
We study the localization properties of a disordered tight-binding Hamiltonian on a generic bipartit...
The degree of electronic localization in disordered one-dimensional systems is discussed. The model ...
Summary. Taking into account that a proper description of disordered systems should focus on distrib...
A localization criterion is derived by using the self-consistent determination of the self-energy in...
Anderson localization has been a subject of intense studies for many years. In this context, we stu...
We study statistical properties of the eigenfunctions in the three-dimensional Anderson model of loc...
We present a self-consistent theory of Anderson localization that yields a simple algorithm to obtai...
We study the effect of spatially correlated classical noise on both Anderson and many-body localizat...
Networks generated from Voronoi tessellations of space are prototypes for topologically disordered s...
Networks generated from Voronoi tessellations of space are prototypes for topologically disordered s...
Networks generated from Voronoi tessellations of space are prototypes for topologically disordered s...
A self-consistent theory of localization in a tight-binding model of topologically disordered system...
Abstract. A brief review is given of the current understanding of the electronic structure, transpor...
A self-consistent theory of localization of excitations in a tight-binding model of topologically di...
Nous étudions une généralisation du modèle de liaison serrée d'Anderson pour les réseaux désordonnés...
We study the localization properties of a disordered tight-binding Hamiltonian on a generic bipartit...
The degree of electronic localization in disordered one-dimensional systems is discussed. The model ...
Summary. Taking into account that a proper description of disordered systems should focus on distrib...
A localization criterion is derived by using the self-consistent determination of the self-energy in...
Anderson localization has been a subject of intense studies for many years. In this context, we stu...
We study statistical properties of the eigenfunctions in the three-dimensional Anderson model of loc...
We present a self-consistent theory of Anderson localization that yields a simple algorithm to obtai...
We study the effect of spatially correlated classical noise on both Anderson and many-body localizat...
Networks generated from Voronoi tessellations of space are prototypes for topologically disordered s...
Networks generated from Voronoi tessellations of space are prototypes for topologically disordered s...
Networks generated from Voronoi tessellations of space are prototypes for topologically disordered s...