Description |
Interacting quantum systems in a disordered environment can be in a many-body localized phase, in which transport is suppressed and memory of the initial condition is retained in local observables for arbitrarily long times. In this talk I will introduce the notion of localization for disordered quantum systems, and discuss how it implies ergodicity breaking and absence of thermalization. I will then shortly discuss the existence of conserved quasi-local quantities for many-body localized systems, and comment on the explicit construction of these quantities for a particular model of interacting fermions on the lattice. |
"Many body localization and integrals of motion"
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