List questions from sobolev-spaces

Published on 15 Mar 2015 - 20:58

44

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does exists a Liouville theorem in this case?

Published on 27 Mar 2026 - 2:34

26

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If $(u(x)v(x)), (u'v') \in L^1$ why are $u, v \in H^1$?

Published on 17 Mar 2015 - 10:59

54

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Dual of $L^\infty(I,H^1(M))$

Published on 08 Apr 2026 - 19:27

798

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Sobolev spaces and Fourier transform

Published on 19 Mar 2015 - 0:16

184

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Weak derivative (Sobolev spaces)

Published on 27 Mar 2026 - 7:57

30

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Inequation in Sobolev

Published on 22 Mar 2015 - 15:33

339

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a priori estimates involving Sobolev norms

Published on 27 Mar 2026 - 4:17

811

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The weak convergence between $L^2$ and $H^1$

Published on 23 Mar 2015 - 4:10

49

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Is one dimesional cubic NLS is globally wellposed in $H^{s}(\mathbb R), (0<s<1)$?

Published on 04 Apr 2026 - 21:01

1.6k

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When is the convolution of a product the product of convolutions?

Published on 23 Mar 2015 - 18:53

582

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Compute the value of the Sobolev norm in $H^{-1/2}$

Published on 24 Mar 2015 - 15:47

98

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Euler functional associated to a $p-$laplacian bvp

Published on 01 Apr 2026 - 11:21

229

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Does Gagliardo-Nirenberg inequality in unbounded domain still hold?

Published on 08 Apr 2026 - 22:48

186

Views

Is the set of vanishing $k$ derivatives of smooth functions in a null set dense in $W^{1,p}$?

Published on 28 Mar 2026 - 16:25

List Question

Show that bilinear form is $H^1(0,l)$-elliptic/coercive

does exists a Liouville theorem in this case?

If $(u(x)v(x)), (u'v') \in L^1$ why are $u, v \in H^1$?

Dual of $L^\infty(I,H^1(M))$

Sobolev spaces and Fourier transform

Weak derivative (Sobolev spaces)

Inequation in Sobolev

a priori estimates involving Sobolev norms

The weak convergence between $L^2$ and $H^1$

Is one dimesional cubic NLS is globally wellposed in $H^{s}(\mathbb R), (0<s<1)$?

When is the convolution of a product the product of convolutions?

Compute the value of the Sobolev norm in $H^{-1/2}$

Euler functional associated to a $p-$laplacian bvp

Does Gagliardo-Nirenberg inequality in unbounded domain still hold?

Is the set of vanishing $k$ derivatives of smooth functions in a null set dense in $W^{1,p}$?

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