Information Geometry and its Applications III

Abstract Armin Uhlmann

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Armin Uhlmann  (Universität Leipzig, Germany)
Tuesday, August 03, 2010, room Hörsaal 1
Bures geometry and related concepts

The closely related concepts Bures metric, Bures distance, and fidelity (transition probability) can be defined equally well as a ``functor'' within the hierarchy of quantum systems or intrinsically within any quantum system. Some of these possibilities will be discussed in connection with inequalities, the use of ``amplitudes'', and symmetries. We further point to a parallel transport and its natural gauge theory which is related to the Bures geometry.

Date and Location

August 02 - 06, 2010
University of Leipzig
04103 Leipzig

Scientific Organizers

Nihat Ay
Max Planck Institute for Mathematics in the Sciences
Information Theory of Cognitive Systems Group
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Paolo Gibilisco
Università degli Studi di Roma "Tor Vergata"
Facoltà di Economia
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František Matúš
Academy of Sciences of the Czech Republic
Institute of Information Theory and Automation
Czech Republic
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Scientific Committee

Shun-ichi Amari
Brain Science Institute, Mathematical Neuroscience Laboratory
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Imre Csiszár
Hungarian Academy of Sciences
Alfréd Rényi Institute of Mathematics
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Dénes Petz
Budapest University of Technology and Economics
Department for Mathematical Analysis
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Giovanni Pistone
Collegio Carlo Alberto, Moncalieri
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Administrative Contact

Antje Vandenberg
Max Planck Institute for Mathematics in the Sciences
Contact by Email
Phone: (++49)-(0)341-9959-552
Fax: (++49)-(0)341-9959-555

05.04.2017, 12:42