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UID:461fda3b2c25bd215afb96d599e1a3f5
CATEGORIES:Mathematical Physics Seminar
CREATED:20210405T140940
SUMMARY:Some Aspects of Quantum Complexity
LOCATION:Zoom
DESCRIPTION:Leonard Susskind – Stanford University\nWednesday, April 14, 10:45AM\n“Some
  Aspects of Quantum Complexity”\n \nAbstract: Quantum Complexity is a dista
 nce measure in the space of states of a quantum system which represents how
  hard it is to make a transition from one state to another. It plays a role
  in the long-time evolution of chaotic quantum systems and recently in the 
 physics of black holes (which I will discuss briefly). The geometry of Hilb
 ert space defined by relative complexity is an extremely rich source of con
 jectures, most of which are difficult to prove (like anything else in compl
 exity theory). Being a physicist and not a mathematician, my discussion wil
 l be qualitative and very far from rigorous, but hopefully of some interest
 .\n
X-ALT-DESC;FMTTYPE=text/html:<p style="text-align: center;"><strong>Leonard Susskind – Stanford Universi
 ty</strong></p><p style="background: white; text-align: center; margin-bott
 om: 6px;">Wednesday, April 14, <strong>10:45AM</strong></p><p style="text-a
 lign: center;"><strong>“Some Aspects of Quantum Complexity”</strong></p><p 
 style="text-align: center;"><strong>&nbsp;</strong></p><p style="background
 : white; text-align: center; margin-bottom: 6px;">Abstract: Quantum Complex
 ity is a distance measure in the space of states of a quantum system which 
 represents how hard it is to make a transition from one state to another. I
 t plays a role in the long-time evolution of chaotic quantum systems and re
 cently in the physics of black holes (which I will discuss briefly). The ge
 ometry of Hilbert space defined by relative complexity is an extremely rich
  source of conjectures, most of which are difficult to prove (like anything
  else in complexity theory). Being a physicist and not a mathematician, my 
 discussion will be qualitative and very far from rigorous, but hopefully of
  some interest.</p>
CONTACT:Leonard Susskind – Stanford University
DTSTAMP:20260828T185709
DTSTART;TZID=America/New_York:20210428T104500
DTEND;TZID=America/New_York:20210428T114500
SEQUENCE:0
TRANSP:OPAQUE
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