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Speaker:
Fabian Ziltener
Affiliation:
KIAS Seoul
Date:
Thu, 2012-07-19 15:00 - 16:00
Location:
MPIM Lecture Hall
Parent event:
MPI-Oberseminar We prove that for $n\geq2$ there exists a compact subset $X$ of the
closed ball in $R^{2n}$ of radius $\sqrt{2}$, such that $X$ has
Hausdorff dimension $n$ and does not symplectically embed into the
standard open symplectic cylinder. The proof involves a certain
Lagrangian submanifold of linear space, which was considered by M.
Audin and L. Polterovich. (Joint work with Jan Swoboda)
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