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UID:ec1e675c2288234a7d5197bd9e6aba37
CATEGORIES:Symplectic Geometry Seminar
CREATED:20260428T144138
SUMMARY:Ahlfors Currents and Symplectic Non-Hyperbolicity
LOCATION:SEC 117
DESCRIPTION:<p>Title: Ahlfors Currents and Symplectic Non-Hyperbolicity</p><p>Abstract:
  The study of rational&nbsp;curves has revealed deep connections between sy
 mplectic and algebraic geometry. Complex lines are a more general class of 
 curve that has the potential to connect symplectic and complex analytic geo
 metry. Remarkably, as shown by Bangert in 1998, every almost&nbsp;complex s
 tructure on a 2n-torus tamed by a linear symplectic structure contains a co
 mplex line. These curves are non-compact, which presents a serious difficul
 ty in understanding their symplectic aspects. In this talk, I will explain 
 how Ahlfors currents can be used to resolve this difficulty and produce a t
 heory parallel to that of rational curves.</p>
CONTACT:Spencer Cattallani (Stony Brook)
DTSTAMP:20260827T183501
DTSTART;TZID=America/New_York:20260501T140000
DTEND;TZID=America/New_York:20260501T150000
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