Fwd: Brian Krummel's course at SISSA

[Math Group]

Ciao Francesco,

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Best regards,

Koutou

On 22/09/2016 21:42, maggi at math.utexas.edu wrote:
> Dear all,
>
> a few days ago SISSA sent out the announcement for a 12 hours graduate 
> course by Brian Krummel (postdoc at UT Austin) on the topic of 
> "Multivalued harmonic functions". Krummel will visit ICTP for the 
> month of October and his lectures will be held at SISSA on 
> Tuesdays/Thursdays at 2pm-4pm starting from October 4th until October 
> 20th.
>
> I would like to send an announcement to our visitors (we have four in 
> PDEs right now) and postdocs, how can I do that?
>
> Thanks,
>
> Francesco
>
> ----- Forwarded message from Emanuele Tuillier Illingworth 
> <tuillier at sissa.it> -----
>    Date: Tue, 13 Sep 2016 09:38:40 +0200
>    From: Emanuele Tuillier Illingworth <tuillier at sissa.it>
> Subject: Brian Krummel's course at SISSA
>      To: math-users at lists.sissa.it
>
> COURSE ANNOUNCEMENT
> --------------------------------------------
>
> Brian Krummel
> University of Texas at Austin
>
> Title: "Multivalued harmonic functions"
>
> Abstract: The course is intended as an introduction to multivalued 
> harmonic functions.  Multivalued harmonic functions are 
> generalizations of single-valued harmonic functions and arise as 
> approximations of minimal submanifolds near singularities at which 
> some tangent cone is a plane of multiplicity $\geq 2$.  Almgren 
> developed the theory of a specific type of multivalued harmonic 
> functions that minimize Dirichlet energy as part of his proof that the 
> singular set of an $n$-dimensional area-minimizing submanifolds has 
> Hausdorff dimension at most $n-2$.  Multivalued harmonic functions 
> have since been used by Wickramasekera, Simon, and the lecturer to 
> study the regularity of stable minimal hypersurfaces. The course will 
> focus on the existence and regularity theory of Dirichlet energy 
> minimizing multivalued functions, in particular Almgren's monotonicity 
> formula for frequency functions and its applications.
>
> First lesson: Tuesday 4 October in lecture room 133 at 2 pm
>
> Schedule: Tuesday and Thursday at 2 pm from 4 to 20 October
>
> ----- End forwarded message -----

-- 
Koutou Mabilo
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