The geometry of CMC surfaces embedded in R^3.
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 Giuseppe Tinaglia (King's College London)
 Monday 01 February 2010, 16:0017:00
 CMS, MR15.
If you have a question about this talk, please contact Prof. Neshan Wickramasekera.
In this talk I will discuss recent results on the geometry of constant
mean curvature (H \neq 0) surfaces embedded in R^{3}.
Among other things
I will prove radius and curvature estimates for simplyconnected, constant
mean curvature surfaces embedded in R^{3}.
It follows from the radius estimate
that the only complete, simplyconnected, constant mean
curvature surface embedded in R^{3} is the round sphere. This is joint
work with Bill Meeks.
This talk is part of the Partial Differential Equations seminar series.
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