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比利时vs摩洛哥足彩 ,
university of california san diego

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math 278 - analysis colloquium

fengbo hang

princeton university

strong and weak density of smooth maps for the dirichlet energy

abstract:

the sobolev space $w^{1,2}(m,n)$ between two riemannian manifolds $m$ and $n$ appears naturally in the calculus of variations. we will discuss necessary and sufficient (topological) conditions for smooth maps to be strongly or weakly dense in this space. these problems are of analytical interest and closely related to the theory of harmonic maps.

host: peter ebenfelt

february 17, 2004

9:30 am

ap&m 6438

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