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awarded  Revival
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18
accepted Questions about hyperbolic structures on a sphere with cone point singularities
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17
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Jun
17
accepted Boundary regularity of quasiconformal homeomorphisms of the unit disk ?
Apr
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accepted On mentioning recommenders' names in cover letter for postdoctoral applications
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comment Higher dimensional analogue of Kellog's theorem? (Holder continuity of solution to Dirichlet problem with Holder continuous boundary data)
Thank you very much!
Mar
2
accepted Higher dimensional analogue of Kellog's theorem? (Holder continuity of solution to Dirichlet problem with Holder continuous boundary data)
Feb
26
revised Higher dimensional analogue of Kellog's theorem? (Holder continuity of solution to Dirichlet problem with Holder continuous boundary data)
deleted 4 characters in body
Feb
26
comment Higher dimensional analogue of Kellog's theorem? (Holder continuity of solution to Dirichlet problem with Holder continuous boundary data)
Severe mistake: I changed the question: it MUST have been $C^{k,\alpha}$. Thanks!
Feb
26
asked Higher dimensional analogue of Kellog's theorem? (Holder continuity of solution to Dirichlet problem with Holder continuous boundary data)
Feb
19
awarded  Popular Question
Dec
19
awarded  Popular Question
Nov
18
accepted Characterization of the moduli space of the pair of pants in terms of the modules of the extremal ring domains
Nov
13
comment Alternate definitions of $C^{1,\alpha}$ and $C^{1,\alpha}(\bar{D})$ maps
To Pietro, thanks. If for the first question, I JUST need $C^{1,\alpha}-regularity$ near $1$, i.e. if I want to get $f'(a)-f'(1)=O(|a-1|)^{\alpha},$ can we get it from the alternate definition. I am unable to fill out the details.
Nov
13
revised Alternate definitions of $C^{1,\alpha}$ and $C^{1,\alpha}(\bar{D})$ maps
added 29 characters in body
Nov
13
comment Alternate definitions of $C^{1,\alpha}$ and $C^{1,\alpha}(\bar{D})$ maps
(To Conor, continued): every point $\zeta \in S^1,$ I have $F(z)-F(\zeta)-l_{\zeta}=O(|z-\zeta|^{1+\alpha})$, where the constant of Holder continuity is locally uniform ? My second comment, passing from difference quotient to the derivative expresses my main concern. You can ignore the rest.