2 problems

Let $M$ be a smooth, compact manifold without boundary with $\dim M=m$, and let $\mathcal E^{s'}(M,\mathbb R^d)$ be the space of $H^{s'}$-embeddings. For $s>d/2$, set … The trace o…

Let $M$ be a smooth, compact manifold without boundary with $\dim M=m$, and let $\operatorname{Emb}(M,\mathbb R^d)$ be the space of smooth embeddings equipped with the outer metric…