Geometric convergence results for closed minimal surfaces via bubbling analysis

HIGHLIGHTS

  • who: Lucas Ambrozio from the 2460-320, Brazil School of Mathematical Sciences, Queen Mary University of London, London , NS, United have published the Article: Geometric convergence results for closed minimal surfaces via bubbling analysis, in the Journal: (JOURNAL)
  • what: For instance the authors show that given any Riemannian metric of positive scalar curvature on the three-dimensional sphere the class of embedded minimal surfaces of index one and genus γ is sequentially compact for any γ ≥ Furthemore the authors give a quantitative description of how the genus drops as a sequence of minimal surfaces converges smoothly with . . .

     

    Logo ScioWire Beta black

    If you want to have access to all the content you need to log in!

    Thanks :)

    If you don't have an account, you can create one here.

     

Scroll to Top

Add A Knowledge Base Question !

+ = Verify Human or Spambot ?