Finding the maximum area of isosceles triangle

actual evaluation – Sobolev Embedding for fractional Sobolev Spaces Answer

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actual evaluation – Sobolev Embedding for fractional Sobolev Spaces

Let $Omegasubsetmathbb{R}^2$ breathe launch and of sophistication $C^1$. The Sobolev Embedding Theorem implies that if $uin W^{okay,2}(Omega)$ and if $kinmathbb{N}: kgeq 2$, then $u$ is steady. Does there live an analogous outcome for fractional Sobolev Spaces? For instance, if $uin W^{1+theta,2}(Omega)$ for some $thetain (0,1)$, then can we are saying that $u$ is steady?

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