List questions from holder-spaces

Published on 23 Feb 2015 - 13:34

124

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Hölder continuity of $\frac1x$

Published on 17 Mar 2015 - 8:23

338

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Global Holder regularity from DiGiorgi-nash-moser

Published on 25 Mar 2026 - 17:51

332

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Holder norms inequality

Published on 18 Mar 2015 - 19:56

109

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Lip $\alpha$ trigonometric series

Published on 26 Mar 2015 - 15:19

518

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Is $C^{1,\alpha}\subseteq C^{0,1}$?

Published on 10 Apr 2015 - 16:09

2.5k

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Holder continuous functions embedded in Sobolev

Published on 26 Apr 2015 - 19:58

1.4k

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Hölder continuous functions are of 1st category in $C[0,1]$

Published on 25 Mar 2026 - 6:43

29

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Calculate a Limit and find the Sup

Published on 20 May 2015 - 1:27

221

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Partial Fourier series for $L^p$ functions, $p\ge 1$

Published on 20 May 2015 - 23:34

18

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Deriving information about asymptotics from finitness of a limit

Published on 19 Mar 2026 - 3:43

974

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Definition of Hölder Spaces of maps between manifolds (also Sobolev Spaces of these maps)

Published on 11 Jun 2015 - 8:52

1.6k

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A Hölder continuous function whose Fourier coefficients do not decay very fast

Published on 19 Jun 2015 - 19:18

260

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Convergence of a sequence of Hölder continuous functions with respect to the Sobolev norm

Published on 25 Jul 2015 - 15:07

106

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Under some regularity assumptions to the boundary $\partial\Omega$, the first weak eigenfunction of $-\Delta$ in $\Omega$ is also a strong one

Published on 25 Jul 2015 - 19:11

List Question

$C^1$ is not dense in Hölder space

Hölder continuity of $\frac1x$

Global Holder regularity from DiGiorgi-nash-moser

Holder norms inequality

Lip $\alpha$ trigonometric series

Is $C^{1,\alpha}\subseteq C^{0,1}$?

Holder continuous functions embedded in Sobolev

Hölder continuous functions are of 1st category in $C[0,1]$

Calculate a Limit and find the Sup

Partial Fourier series for $L^p$ functions, $p\ge 1$

Deriving information about asymptotics from finitness of a limit

Definition of Hölder Spaces of maps between manifolds (also Sobolev Spaces of these maps)

A Hölder continuous function whose Fourier coefficients do not decay very fast

Convergence of a sequence of Hölder continuous functions with respect to the Sobolev norm

Under some regularity assumptions to the boundary $\partial\Omega$, the first weak eigenfunction of $-\Delta$ in $\Omega$ is also a strong one

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