Skip to main content
MathOverflow

Return to Question

punctuation improved
Source Link
edit approved Jan 8, 2016 at 15:07
David Handelman
edit approved Jan 8, 2016 at 15:07
David Handelman
  • 4.7k
  • 2
  • 23
  • 35

If $M$ is a Riemannian manifold that is not compact, wouldis it true that the Sobolev spaces $W^{k,p}(M)$ on $M$ still, $W^{k,p}(M)$, still be separable (for $p < \infty$)?

If $M$ is a Riemannian manifold that is not compact, would Sobolev spaces $W^{k,p}(M)$ on $M$ still be separable (for $p < \infty$)?

If $M$ is a Riemannian manifold that is not compact, is it true that the Sobolev spaces on $M$, $W^{k,p}(M)$, still be separable (for $p < \infty$)?

Source Link
Kies
Kies
  • 83
  • 6

Are Sobolev spaces on non-compact manifolds separable?

If $M$ is a Riemannian manifold that is not compact, would Sobolev spaces $W^{k,p}(M)$ on $M$ still be separable (for $p < \infty$)?