Pavel Kos (Avtor), Tomaž Prosen (Avtor)

Povzetek

We formulate and discuss the explicit computation of dynamic correlation functions in open quadratic fermionic systems which are driven and dissipated by Lindblad jump processes that are linear in canonical fermionic operators. Dynamic correlators are interpreted in terms of a local quantum quench where the pre-quench state is a non-equilibrium steady state, i.e. a fixed point of the Liouvillian. As an example, we study the XY spin 1/2 chain and quadratic Majorana chains with boundary Lindblad driving, whose dynamics exhibit asymmetric (skewed) light cone behaviour. We also numerically treat the two-dimensional XY model and the XY spin chain with additional Dzyaloshinskii–Moriya interactions. The latter exhibits a new non-thermal phase transition which can be understood in terms of bifurcations of the quasi-particle dispersion relation. Finally, considering in some detail the periodic quadratic fermionic ring with dissipation at a single (arbitrary) site, we present analytical expressions for first order corrections (in the strength of dissipation) to the spectrum and non-equilibrium steady state (NESS) correlation functions.

Ključne besede

kvantna mehanika;kvantna statistična mehanika;korelacijske funkcije;quantum mechanics;quantum statistical mechanics;correlation functions;

Podatki

Jezik: Angleški jezik
Leto izida:
Tipologija: 1.01 - Izvirni znanstveni članek
Organizacija: UL FMF - Fakulteta za matematiko in fiziko
Založnik: IOP Publishing Ltd and SISSA Medialab srl
UDK: 530.145
COBISS: 3170916 Povezava se bo odprla v novem oknu
ISSN: 1742-5468
Št. ogledov: 947
Št. prenosov: 568
Ocena: 0 (0 glasov)
Metapodatki: JSON JSON-RDF JSON-LD TURTLE N-TRIPLES XML RDFA MICRODATA DC-XML DC-RDF RDF

Ostali podatki

Sekundarni jezik: Slovenski jezik
Sekundarne ključne besede: kvantna mehanika;kvantna statistična mehanika;korelacijske funkcije;
Konec prepovedi (OpenAIRE): 2018-12-19
Strani: 24 str.
Letnik: ǂVol. ǂ2017
Zvezek: ǂart. no. ǂ123103
Čas izdaje: 2017
DOI: 10.1088/1742-5468/aa9681
ID: 10915601