bio | website | math.sunysb.edu/~vpingli |
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location | ||
age | ||
visits | member for | 4 years, 10 months |
seen | Dec 16 at 20:04 | |
stats | profile views | 913 |
Graduate student at SUNY stony brook (5th year PhD student).
Nov 22 |
comment |
$L^p$ stability of the Beltrami equation
Thank you very much. |
Nov 22 |
accepted | $L^p$ stability of the Beltrami equation |
Nov 21 |
comment |
$L^p$ stability of the Beltrami equation
Fair enough. Indeed I want them to be uniformly quasiconformal. In fact, stronger than that. |
Nov 21 |
revised |
$L^p$ stability of the Beltrami equation
Added an assumption and normalised the quasiconformal maps. |
Nov 20 |
asked | $L^p$ stability of the Beltrami equation |
Nov 18 |
awarded | Necromancer |
Sep 24 |
awarded | Autobiographer |
Jul 2 |
awarded | Inquisitive |
Jul 2 |
awarded | Curious |
Nov 19 |
comment |
A continuous version of Teichmuller uniqueness
Sorry. I was being silly. |
Nov 19 |
accepted | A continuous version of Teichmuller uniqueness |
Nov 19 |
revised |
A continuous version of Teichmuller uniqueness
Changed an assumption |
Nov 19 |
comment |
A continuous version of Teichmuller uniqueness
Yes x is the norm of the Teichmuller map. Sorry, I am a novice in this field. So you are saying that if the $L^{\infty}$ norms of some Beltramis get close to the extremal $L^{\infty}$, then the corresponding q.c maps get close in the uniform topology (also I don't want just a subsequence but the entire sequence to converge)? If so, can you cite a reference. Thanks a million! |
Nov 19 |
asked | A continuous version of Teichmuller uniqueness |
Nov 14 |
answered | Solutions of the $\overline{\partial}$ equation in the upper half-plane |
Jun 18 |
awarded | Popular Question |
May 17 |
asked | Vector bundles on Stein Manifolds |
Apr 22 |
accepted | Density of smooth functions in Sobolev spaces on manifolds |
Apr 4 |
comment |
Density of smooth functions in Sobolev spaces on manifolds
For bounded domains in Euclidean space, this is true (Evans' book). It gets tricky when one wants to approximate by smooth functions that smooth upto the boundary. |
Apr 3 |
revised |
Density of smooth functions in Sobolev spaces on manifolds
Changed tags |