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UID:20261106T145326EST-60201PAe41@132.216.98.100
DTSTAMP:20261106T195326Z
DESCRIPTION:A Floer homology invariant for 3-orbifolds via bordered Floer.
 \n\nUsing bordered Floer\, we construct an invariant for 3-orbifolds Y^orb
  with singular set a knot that generalizes HF-hat for 3-manifolds. We show
  that for a large class of 3-orbifolds the invariant behaves like HF-hat i
 n that the invariant (together with a relative Z_2-grading) categorifies t
 he order of H_1^orb(Y^orb). When Y^orb arises as Dehn surgery on an intege
 r-framed knot in S^3\, we use Jen Hom's {-1\,0\,1}-valued epsilon knot inv
 ariant to prove a rank inequality between the orbifold invariant and HF-ha
 t of the 3-manifold underlying Y^orb.\n
DTSTART:20180406T150000Z
DTEND:20180406T160000Z
LOCATION:Room PK-5115 \, CA\, Pavillon President-Kennedy
SUMMARY:Biji Wong\, CIRGET
URL:https://www.mcgill.ca/mathstat/channels/event/biji-wong-cirget-286328
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