Statut  Confirmé 
Série  COURS 
Domaines  condmat,quantph 
Date  Vendredi 2 Juin 2017 
Heure  10:00 
Institut  IPHT 
Salle  Salle Claude Itzykson, Bât. 774 
Nom de l'orateur  Michel Bauer 
Prenom de l'orateur  
Addresse email de l'orateur  
Institution de l'orateur  IPhT 
Titre  An introduction to Markovian open quantum systems (1/5) 
Résumé  Closed systems (classical or quantum) are always an idealization of reality. A number of techniques of various accuracy and complexity are in use to take into account interactions of the system with its environment. In the crudest non trivial approximation, the effect of the environment is assumed to depend only on the immediate past of the state of the system (i.e. the density matrix in the quantum case), leading to the notion of Markovian open systems. \par In these lectures we motivate the relevance and consistence of the Markovian approximation for open quantum systems. We also show a very deep connection between effects of an environment and effects of repeated indirect measurements. \par We introduce nondemolition measurements and draw some broad conclusions on measurement in quantum mechanics. More generally we use indirect measurements as a tool to scrutinize the evolution of open quantum systems and analyze some properties of quantum trajectories. \par We also introduce the basics of quantum noises. \par Our focus is on properties that are related, or analogous to classical probability theory. We use the discrete time case to introduce the basic concepts, but also make the connection with continuous time systems. \\ \\ Lecture 1: Quick overview of open quantum systems; Brief review of quantum mechanics; Indirect measurements \\ Lecture 2: Discrete quantum Markovian evolution; Non demolition measurements and progressive wave function collapse \\ Lecture 3: From discrete to continuous time: Lindbladian evolution and its stochastic counterpart \\ Lecture 4: Quantum trajectories, quantum jumps \\ Lecture 5: A brief introduction to quantum noises 
Numéro de preprint arXiv  
Commentaires  https://courses.ipht.cnrs.fr/?q=fr/node/168 
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