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SUMMARY:Fabian Ruehle (Northeastern University)
DTSTART:20210916T185000Z
DTEND:20210916T195000Z
DTSTAMP:20260423T022918Z
UID:GPRTatNU/29
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/GPRTatNU/29/
 ">Geodesics and topological transitions in Calabi-Yau manifolds of Picard 
 rank two</a>\nby Fabian Ruehle (Northeastern University) as part of Geomet
 ry\, Physics\, and Representation Theory Seminar\n\n\nAbstract\nWe discuss
  the structure of the Kähler moduli space of Picard rank two Calabi-Yau t
 hreefolds\, which are given in terms of complete intersections in projecti
 ve ambient spaces\, or as hypersurfaces in toric ambient spaces. As it tur
 ns out\, flop transitions are ubiquitous in such setups. The triple inters
 ection form of the Kähler cone generators can be brought into four differ
 ent normal forms\, and we use this to solve the geodesic equations in the 
 moduli space for each one of them. Moreover\, we will discuss that flops c
 an lead to isomorphic or non-isomorphic Calabi-Yau manifolds. We find that
  there exist infinite flop chains of isomorphic geometries\, but only a fi
 nite number of flops to inequivalent manifolds. Physically\, the latter re
 sult is expected based on the swampland distance conjecture\, and mathemat
 ically fits to a conjecture due to Kawamata and Morrison for Calabi-Yau th
 reefolds.\n
LOCATION:https://researchseminars.org/talk/GPRTatNU/29/
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