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SUMMARY:On the set of L-space surgeries for links - Evgeny Gorsky (Univers
 ity of California\, Davis)
DTSTART:20170323T151500Z
DTEND:20170323T161500Z
UID:TALK71693@talks.cam.ac.uk
CONTACT:INI IT
DESCRIPTION:A 3-manifold is called an L-space if its Heegaard Floer homolo
 gy has minimal possible rank.  A link (or knot) is called an L-space link 
 if all sufficiently large surgeries of the three-sphere along its componen
 ts are L-spaces. It is well known that the set of L-space surgeries for a 
 nontrivial L-space knot is a half-line. Quite surprisingly\, even for link
 s with 2 components this set could have a complicated structure. I will pr
 ove that for "most" L-space links (in particular\, for most algebraic link
 s) this set is bounded from below\, and show some nontrivial examples wher
 e it is unbounded. This is a joint work with Andras Nemethi.  <br><br><br>
 <br>
LOCATION:Seminar Room 2\, Newton Institute
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