In the present work, we investigated the correlation-induced localization-delocalization transition in the one-dimensional tight-binding model with fractal disorder. We obtained a phase transition diagram from localized to extended states based on the normalized localization length by controlling the correlation and the disorder strength of the potential. In addition, the transition of the diffusive property of wavepacket dynamics is shown around the critical point
International audienceQuasiperiodic systems offer an appealing intermediate between long-range order...
In this paper, we report numerical calculations of the localization length in a non-interacting one-...
The interplay between nonlinearity and disorder is studied in a discrete one-dimensional Schrödinger...
In the previous work, we investigated the correlation-induced localization-delocalization transition...
We focus on tight-binding Hamiltonians on a regular one-dimensional lattice with non-random long-ran...
We investigated numerically localization properties of electron eigenstates in a chain with long-ran...
We perform both analytical and numerical studies of the one-dimensional tight-binding Hamiltonian wi...
We numerically investigate dynamical property in the one-dimensional tight-binding model with long-r...
We show that the electronic states in a one-dimensional (1D) Anderson model of diagonal disorder wit...
We consider a two-parameter one-dimensional Hamiltonian with uncorrelated diagonal disorder and nonr...
International audienceWe study numerically the expansion dynamics of an initially confined quantum w...
A cubic lattice with random parameters is reduced to a linear chain by the means of the projection t...
We consider quasiperiodic tight-binding models and the effects of disorder on wavefunctions in one d...
We have been investigating the problem of the Anderson localization in a disordered one-dimensional ...
International audienceQuasiperiodic systems offer an appealing intermediate between long-range order...
In this paper, we report numerical calculations of the localization length in a non-interacting one-...
The interplay between nonlinearity and disorder is studied in a discrete one-dimensional Schrödinger...
In the previous work, we investigated the correlation-induced localization-delocalization transition...
We focus on tight-binding Hamiltonians on a regular one-dimensional lattice with non-random long-ran...
We investigated numerically localization properties of electron eigenstates in a chain with long-ran...
We perform both analytical and numerical studies of the one-dimensional tight-binding Hamiltonian wi...
We numerically investigate dynamical property in the one-dimensional tight-binding model with long-r...
We show that the electronic states in a one-dimensional (1D) Anderson model of diagonal disorder wit...
We consider a two-parameter one-dimensional Hamiltonian with uncorrelated diagonal disorder and nonr...
International audienceWe study numerically the expansion dynamics of an initially confined quantum w...
A cubic lattice with random parameters is reduced to a linear chain by the means of the projection t...
We consider quasiperiodic tight-binding models and the effects of disorder on wavefunctions in one d...
We have been investigating the problem of the Anderson localization in a disordered one-dimensional ...
International audienceQuasiperiodic systems offer an appealing intermediate between long-range order...
In this paper, we report numerical calculations of the localization length in a non-interacting one-...
The interplay between nonlinearity and disorder is studied in a discrete one-dimensional Schrödinger...