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Calabi-Yau Conjecture for Minimal Surfaces

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Baris Coskunuzer
KOC Univ. Istanbul/MPI
Don, 18/07/2013 - 16:30 - 17:30
MPIM Lecture Hall
In this talk, I will first give an outline of the current state of the Calabi-Yau Conjecture, which asserts that any complete, embedded minimal surface in R^3 must be properly embedded. Then, I will give a construction of a counterexample in H^3. Indeed, the construction is very general and it produces nonproperly embedded minimal surfaces in H^3 with arbitrary topology.
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