9 citations · 52 across the 14 of their papers we have counts for
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math.AP2016
Optimal Regularity for the Thin Obstacle Problem with Coefficients
Angkana Rüland, Wenhui Shi
In this article we study solutions to the (interior) thin obstacle problem under low regularity assumptions on the coefficients, the obstacle and the underlying manifold. Combining…
math.AP2016★ 9 cited
Higher Regularity for the fractional thin obstacle problem
Herbert Koch, Angkana Rüland, Wenhui Shi
In this article we investigate the higher regularity properties of the regular free boundary in the fractional thin obstacle problem. Relying on a Hodograph-Legendre transform, we…
math.AP2016★ 6 cited
The Variable Coefficient Thin Obstacle Problem: Higher Regularity
Herbert Koch, Angkana Rüland, Wenhui Shi
In this article we continue our investigation of the thin obstacle problem with variable coefficients which was initiated in \cite{KRS14}, \cite{KRSI}. Using a partial Hodograph-Le…