UE-INN   27105
UNIDAD EJECUTORA INSTITUTO DE NANOCIENCIA Y NANOTECNOLOGIA
Unidad Ejecutora - UE
congresos y reuniones científicas
Título:
Linking localization effects on the dynamic behavior of many-spin systems with quantum irreversibility
Autor/es:
ANALIA ZWICK; FABRICIO LOZANO; GONZALO A. ALVAREZ; AGUSTIN DALL'ALBA
Reunión:
Congreso; XXI Giambiagi Winter School Quantum simulations and quantum metrology with cold trapped ions; 2019
Institución organizadora:
XXI Giambiagi Winter School Quantum simulations and quantum metrology with cold trapped ions
Resumen:
.The dynamics of complex quantum systems ubiquitous in condensed matter physics and in large molecules like proteins, is hard to be studied for understanding several observed non-intuitive effects. There are stillmany open questions, in particular, related to localization effects, non- thermalization and irreversibility of these dynamics.A new kind of phase transition has been observed in the coherent dynamical behavior of a 3D many-body quantum system [1]. It has been experimentally evidenced through quantum simulations using nuclear magneticresonance (NMR) on a solid-state system [1-2]]. A sudden quench on the interaction Hamiltonian dynamically induces correlations on the initially uncorrelated spins. The cluster-size of the correlated spins grows indefinitely as afunction of time, and therefore, the spatial extension of the corresponding quantum superpositions that describes the states. Depending on the quench strength, a phase transition on the dynamical behavior is manifested leadingto a localized dynamics for quench strengths lower than a critical value.In this work, we study the link between these dynamical localization effects and the possibility of time-reversing the spin dynamics by simulating the evolution of linear chain-spin systems under a perturbed double quantumhamiltonian and then refocusing the evolution by a non- perturbed double quantum hamiltonian. We analyze the echo obtained like a measure of the decoherence of the system and its dependence with the perturbation strengthand the system?s size.