Skip to main content
9 events
when toggle format what by license comment
Mar 15, 2022 at 16:12 comment added Quarto Bendir Possibly Lieberman's book "Second order parabolic differential equations" is where you want to look
Mar 15, 2022 at 16:04 comment added Quarto Bendir Also see Huisken and Polden's article "Geometric evolution equations for hypersurfaces" for a careful treatment of quasilinear evolution equations of arbitrary order on a manifold
Mar 15, 2022 at 16:02 comment added Quarto Bendir Whenever you have any kind of estimates for the problem as linearized around an open set of functions, it should be automatically possible to appeal to Hamilton's Nash-Moser theorem. And then the nonlinear estimates automatically follow. But this must be an overcomplication for the specific problem you are asking
Mar 15, 2022 at 7:06 comment added Denis Serre I think that you should assume that $F$ is an increasing function of $A$. Concavity might be important, but monotonicity is of course much more. Think to the linear case !
Mar 14, 2022 at 20:08 answer added Piero D'Ancona timeline score: 3
Mar 14, 2022 at 19:54 history edited sandmanjj CC BY-SA 4.0
added 479 characters in body
Mar 14, 2022 at 19:42 history edited sandmanjj
edited tags
S Mar 14, 2022 at 19:15 review First questions
Mar 14, 2022 at 19:55
S Mar 14, 2022 at 19:15 history asked sandmanjj CC BY-SA 4.0