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BEGIN:VEVENT
UID:/NewsandEvents/Archives/2024/newsitem/15287/2-
 December-2024-KdVI-General-Mathematics-Colloquium-
 Matthias-Christandl
DTSTAMP:20241119T171401
SUMMARY:KdVI General Mathematics Colloquium, Matth
 ias Christandl
ATTENDEE;ROLE=Speaker:Matthias Christandl
DTSTART;TZID=Europe/Amsterdam:20241202T160000
DTEND;TZID=Europe/Amsterdam:20241202T170000
LOCATION:Room L016, CWI, Science Park 123, Amsterd
 am
DESCRIPTION:Quantum entropy (aka von Neumann entro
 py) is the quantum generalization of Shannon entro
 py. Its utility in quantum information theory para
 llels that of Shannon entropy in traditional infor
 mation theory, thereby being a foundational concep
 t for the field. Of particular importance are the 
 relations of the quantum entropies of a larger sys
 tem and its individual parts. Finding all of them 
 would be settling the 'laws of quantum information
  theory' (Pippenger). So how far have we come?  No
  prior knowledge in quantum information or even cl
 assical information theory is assumed. I will poin
 t out some relations to linear algebra, functional
  analysis, symplectic geometry and representation 
 theory. The closure of the mentioned relations for
 m a cone. The patient listener will be looking for
 ward to a filled version of one
X-ALT-DESC;FMTTYPE=text/html:\n  <p>Quantum entrop
 y (aka von Neumann entropy) is the quantum general
 ization of Shannon entropy. Its utility in quantum
  information theory parallels that of Shannon entr
 opy in traditional information theory, thereby bei
 ng a foundational concept for the field. Of partic
 ular importance are the relations of the quantum e
 ntropies of a larger system and its individual par
 ts. Finding all of them would be settling the 'law
 s of quantum information theory' (Pippenger). So h
 ow far have we come?</p>\n  <p>No prior knowledge 
 in quantum information or even classical informati
 on theory is assumed. I will point out some relati
 ons to linear algebra, functional analysis, symple
 ctic geometry and representation theory. The closu
 re of the mentioned relations form a cone. The pat
 ient listener will be looking forward to a filled 
 version of one <img src="/images/smileys/smiley-wi
 nk.gif" alt=";-)"></p>\n
URL:https://kdvi.uva.nl/news-and-events/colloquia/
 general-mathematics-colloquium.html
CONTACT:Jeroen Zuiddam at j.zuiddam at uva.nl
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