Wednesday, May 30, 2018 - 14:15 in V3-201
Old and New in Partial Regularity for Elliptic Problems
A talk in the Bielefeld Stochastic Afternoon series by
Franz Gmeineder from Bonn
| Abstract: |
It is a well-known fact in the regularity theory for elliptic systems that solutions in general are not fully Hölder continuous but only up to a small singular set. Such results are usually referred to as partial regularity. The aim of the talk is to discuss various recent results for a class of borderline variational problems that fall into the realm of quasiconvex linear growth and $(p, q)$-growth problems. The talk is based on joint work with Jan Kristensen (Oxford).
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