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SUMMARY:Painlevé-type delay differential equations in the complex plane
DTSTART;VALUE=DATE-TIME:20230623T133000Z
DTEND;VALUE=DATE-TIME:20230623T140000Z
DTSTAMP;VALUE=DATE-TIME:20260531T153325Z
UID:indico-contribution-67@cern.ch
DESCRIPTION:Speakers: Prof. HALBURD\, Rod (University College London)\nSev
 eral examples of delay differential equations (equations relating a functi
 on of a single variable to shifts and derivatives of the function with res
 pect to that variable) have appeared in the literature that deserve to be 
 called integrable.  Some are known to be reductions of integrable differen
 tial-difference equations and possess Lax pairs as well as continuum limit
 s to the classical Painlevé equations.  We will describe the nature of so
 me solutions of these equations in the complex domain\, and also provide s
 ome new examples.  This work has led to a number of general results and co
 njectures about the value distribution of meromorphic functions.\n\nhttp:/
 /indico.fuw.edu.pl/contributionDisplay.py?contribId=67&sessionId=11&confId
 =67
LOCATION:Faculty of Physics\, University of Warsaw Lecture hall: 0.06
URL:http://indico.fuw.edu.pl/contributionDisplay.py?contribId=67&sessionId
 =11&confId=67
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