Localization of fermions in coupled chains with identical disorder
arXiv:1703.09336 · doi:10.1103/PhysRevB.95.235152
Abstract
We study fermionic ladders with identical disorder along the leg direction. Following recent experiments we focus, in particular, on how an initial occupation imbalance evolves in time. By considering different initial states and different ladder geometries we conclude that in generic cases interchain coupling leads to a destruction of the imbalance over time, both for Anderson and for many-body localized systems.
9 pages
References in corpus (14)
- Many body localization and thermalization in quantum statistical mechanics
- Localization of interacting fermions at high temperature
- Many-body localization edge in the random-field Heisenberg chain
- Many body localization in Heisenberg XXZ magnet in a random field
- Phenomenology of fully many-body-localized systems
- Anomalous diffusion and Griffiths effects near the many-body localization transition
- Absence of diffusion in an interacting system of spinless fermions on a one-dimensional disordered lattice
- Diagonalization and Many-Body Localization for a Disordered Quantum Spin Chain
- Purification and many-body localization in cold atomic gases
- Many-body localization in infinite chains
- Absence of full many-body localization in the disordered Hubbard chain
- Decay of density waves in coupled one-dimensional many-body-localized systems
- Coupled identical localized fermionic chains with quasi-random disorder
- Parity-dependent localization in strongly coupled chains
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- Logarithmic entanglement growth in two-dimensional disordered fermionic systems
- Localization properties of a two-channel 3D Anderson model