FRINK Linked Data Fragments server

Matches in SemOpenAlex for { <https://semopenalex.org/work/W2083678844> ?p ?o ?g. }

• W2083678844 endingPage "263" @default.
• W2083678844 startingPage "251" @default.
• W2083678844 abstract "We propose physical interpretations for stochastic methods which have been developed recently to describe the evolution of a quantum system interacting with a reservoir. As opposed to the usual reduced density operator approach, which refers to ensemble averages, these methods deal with the dynamics of single realizations, and involve the solution of stochastic Schrodinger equations. These procedures have been shown to be completely equivalent to the master equation approach when ensemble averages are taken over many realizations. We show that these techniques are not only convenient mathematical tools for dissipative systems, but may actually correspond to concrete physical processes, for any temperature of the reservoir. We consider a mode of the electromagnetic field in a cavity interacting with a beam of two- or three-level atoms, the field mode playing the role of a small system and the atomic beam standing for a reservoir at finite temperature, the interaction between them being given by the Jaynes-Cummings model. We show that the evolution of the field states, under continuous monitoring of the state of the atoms which leave the cavity, can be described in terms of either the Monte Carlo Wave-Function (quantum jump) method or a stochastic Schrodinger equation, depending on the system configuration. We also show that the Monte Carlo Wave-Function approach leads, for finite temperatures, to localization into jumping Fock states, while the diffusion equation method leads to localization into states with a diffusing average photon number, which for sufficiently small temperatures are close approximations to mildly squeezed states." @default.
• W2083678844 created "2016-06-24" @default.
• W2083678844 creator A5031991659 @default.
• W2083678844 creator A5040278072 @default.
• W2083678844 creator A5061373590 @default.
• W2083678844 creator A5077733345 @default.
• W2083678844 date "1999-01-01" @default.
• W2083678844 modified "2023-10-16" @default.
• W2083678844 title "Stochastic Schrödinger equations in cavity QED: physical interpretation and localization" @default.
• W2083678844 cites W1963657000 @default.
• W2083678844 cites W1967378500 @default.
• W2083678844 cites W1976373422 @default.
• W2083678844 cites W1981368018 @default.
• W2083678844 cites W1988645732 @default.
• W2083678844 cites W1996876898 @default.
• W2083678844 cites W2002729739 @default.
• W2083678844 cites W2006631910 @default.
• W2083678844 cites W2007672125 @default.
• W2083678844 cites W2012607399 @default.
• W2083678844 cites W2012846527 @default.
• W2083678844 cites W2015683881 @default.
• W2083678844 cites W2020050358 @default.
• W2083678844 cites W2023534617 @default.
• W2083678844 cites W2024420387 @default.
• W2083678844 cites W2024452548 @default.
• W2083678844 cites W2026133942 @default.
• W2083678844 cites W2027666516 @default.
• W2083678844 cites W2030272125 @default.
• W2083678844 cites W2030274362 @default.
• W2083678844 cites W2044301525 @default.
• W2083678844 cites W2046543975 @default.
• W2083678844 cites W2055783331 @default.
• W2083678844 cites W2061309565 @default.
• W2083678844 cites W2073203446 @default.
• W2083678844 cites W2080038481 @default.
• W2083678844 cites W2081881753 @default.
• W2083678844 cites W2083846650 @default.
• W2083678844 cites W2087822597 @default.
• W2083678844 cites W2088453068 @default.
• W2083678844 cites W2091261194 @default.
• W2083678844 cites W2091883165 @default.
• W2083678844 cites W2093782231 @default.
• W2083678844 cites W2117054245 @default.
• W2083678844 cites W2155401978 @default.
• W2083678844 cites W2410406417 @default.
• W2083678844 cites W3123585693 @default.
• W2083678844 cites W2010905469 @default.
• W2083678844 doi "https://doi.org/10.1088/1464-4266/1/2/009" @default.
• W2083678844 hasPublicationYear "1999" @default.
• W2083678844 type Work @default.
• W2083678844 sameAs 2083678844 @default.
• W2083678844 citedByCount "30" @default.
• W2083678844 countsByYear W20836788442012 @default.
• W2083678844 countsByYear W20836788442013 @default.
• W2083678844 countsByYear W20836788442016 @default.
• W2083678844 countsByYear W20836788442017 @default.
• W2083678844 countsByYear W20836788442018 @default.
• W2083678844 countsByYear W20836788442019 @default.
• W2083678844 countsByYear W20836788442020 @default.
• W2083678844 countsByYear W20836788442021 @default.
• W2083678844 countsByYear W20836788442023 @default.
• W2083678844 crossrefType "journal-article" @default.
• W2083678844 hasAuthorship W2083678844A5031991659 @default.
• W2083678844 hasAuthorship W2083678844A5040278072 @default.
• W2083678844 hasAuthorship W2083678844A5061373590 @default.
• W2083678844 hasAuthorship W2083678844A5077733345 @default.
• W2083678844 hasBestOaLocation W20836788442 @default.
• W2083678844 hasConcept C104317684 @default.
• W2083678844 hasConcept C105795698 @default.
• W2083678844 hasConcept C113603373 @default.
• W2083678844 hasConcept C114852677 @default.
• W2083678844 hasConcept C116672817 @default.
• W2083678844 hasConcept C121332964 @default.
• W2083678844 hasConcept C121864883 @default.
• W2083678844 hasConcept C128805008 @default.
• W2083678844 hasConcept C158448853 @default.
• W2083678844 hasConcept C159317903 @default.
• W2083678844 hasConcept C17020691 @default.
• W2083678844 hasConcept C185592680 @default.
• W2083678844 hasConcept C19499675 @default.
• W2083678844 hasConcept C202444582 @default.
• W2083678844 hasConcept C2780695682 @default.
• W2083678844 hasConcept C28843909 @default.
• W2083678844 hasConcept C33923547 @default.
• W2083678844 hasConcept C55493867 @default.
• W2083678844 hasConcept C62520636 @default.
• W2083678844 hasConcept C63036615 @default.
• W2083678844 hasConcept C84114770 @default.
• W2083678844 hasConcept C86339819 @default.
• W2083678844 hasConcept C9652623 @default.
• W2083678844 hasConcept C99692599 @default.
• W2083678844 hasConceptScore W2083678844C104317684 @default.
• W2083678844 hasConceptScore W2083678844C105795698 @default.
• W2083678844 hasConceptScore W2083678844C113603373 @default.
• W2083678844 hasConceptScore W2083678844C114852677 @default.
• W2083678844 hasConceptScore W2083678844C116672817 @default.
• W2083678844 hasConceptScore W2083678844C121332964 @default.
• W2083678844 hasConceptScore W2083678844C121864883 @default.

• next