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DESCRIPTION: Quantum information theory studies how quantum information can
  be represented\, stored\, processed and sent. On the mathematical side thi
 s often involves the study of tensor products and decompositions of positiv
 e matrices\, as well as positive maps. These are also natural objects in fr
 ee semialgebraic geometry\, where positivity of non-commutative objects are
  studied from a geometric viewpoint. In this talk I will give an introducti
 on to some important concepts in both areas\, and demonstrate how results a
 nd methods from either field can be successfully employed in the other. Thi
 s is joint ongoing work between the group of Gemma De las Cuevas and my own
  research group in Innsbruck. 
DTSTAMP:20211110T180300
DTSTART:20211115T141500
CLASS:PUBLIC
LOCATION:online via Zoom
SEQUENCE:0
SUMMARY:Tim Netzer (Uni Innsbruck): Free Semialgebraic Geometry and Quantum
  Information Theory
UID:107919461@/www.mi.fu-berlin.de
URL:https://www.mi.fu-berlin.de/en/facetsofcomplexity/monday/20211115-L-Net
 zer.html
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