Risultati di ricerca
Peter Zoller (born 16 September 1952) is a theoretical physicist from Austria. He is professor at the University of Innsbruck [1] and works on quantum optics and quantum information and is best known for his pioneering research on quantum computing and quantum communication and for bridging quantum optics and solid state physics .
- Fritz Ehlotzky
- University of Innsbruck
Peter Zoller. Institute for Theoretical Physics University of Innsbruck, and Institute for Quantum Optics, and Quantum Information of the Austrian Academy of Sciences 6020 Innsbruck, Austria Tel.: (++43) –512-507 4780 / 4781 Fax: (++43) –512-507 9815. Peter.Zoller@uibk.ac.at. http://iqoqi.at/people&v=i&i=274807. Personal Data.
A toolbox for lattice-spin models with polar molecules. A Micheli, GK Brennen, P Zoller. Nature Physics 2 (5), 341-347. , 2006. 1287. 2006. Quantum states and phases in driven open quantum systems with cold atoms. S Diehl, A Micheli, A Kantian, B Kraus, HP Büchler, P Zoller. Nature Physics 4 (11), 878-883.
Professor of Theoretical Physics. PhD 1977, University of Innsbruck. Peter Zoller has written major works on the interaction of laser light and atoms. In addition to fundamental developments in quantum optics he has made major contributions in the field quantum information.
26 lug 2023 · Peter A. Zoller studied physics at the University of Innsbruck where he received his doctorate in February 1977. He became a lecturer at their Institute of Theoretical Physics. Zoller is best known for his pioneering research on quantum computing applications, quantum optics, and solid state physics.
Peter Zoller (Innsbruck, 16 settembre 1952) è un fisico austriaco. È professore all'Università di Innsbruck, dove lavora nei campi dell'ottica quantistica, della fisica atomica e dell'informazione quantistica.
A. J. Daley, I. Bloch, C. Kokail, S. Flannigan, N. Pearson, M. Troyer, Peter Zoller Practical quantum advantage in quantum simulation Nature 607, 676 (2022). (ID: 720857) M. Di Liberto, A. Kruckenhauser, P. Zoller, M. Baranov Topological phonons in arrays of ultracold dipolar particles Quantum 6 , 731 (2022).
