List questions from sobolev-spaces

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Representations of the dual space of a Hilbert space

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Necas inequality on unit ball

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Continuity of function in Sobolev W1,1(R^2)

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Is the range of first order differential operator defined on $H^1$ closed in $L^2$?

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How do I show that a distribution is locally p-integrable?

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invertibiliy of $I + {{{\partial ^2}} \over {\partial {x^2}}}$

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For which $H^s$ does $V\in H^1$ imply that the multiplication map $u\mapsto Vu$ from $H^1 \to H^1$ is continuous

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Weak Convergence of Composition in Sobolev Space

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Weak differentiability

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weak derivative and almost everywhere derivation

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A guide to p-integrable functions and their usage

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$B(x^{\lambda,\varepsilon};\varepsilon)\subset U\cap B(x^0;r)$ for what $\lambda$ and $\varepsilon$? (Evans proof)

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How to prove that following map is discontinuous?

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Does weak convergance in $H_{0}^{1}(0,1)$ implies strong convergance in $C(0,1)$?

Published on 05 Apr 2017 - 18:06

List Question

convergence of $\int_0^{1/2}\frac{1}{r[log(r)]^{1+\varepsilon N}}dr$

Representations of the dual space of a Hilbert space

Necas inequality on unit ball

Continuity of function in Sobolev W1,1(R^2)

Is the range of first order differential operator defined on $H^1$ closed in $L^2$?

How do I show that a distribution is locally p-integrable?

invertibiliy of $I + {{{\partial ^2}} \over {\partial {x^2}}}$

For which $H^s$ does $V\in H^1$ imply that the multiplication map $u\mapsto Vu$ from $H^1 \to H^1$ is continuous

Weak Convergence of Composition in Sobolev Space

Weak differentiability

weak derivative and almost everywhere derivation

A guide to p-integrable functions and their usage

$B(x^{\lambda,\varepsilon};\varepsilon)\subset U\cap B(x^0;r)$ for what $\lambda$ and $\varepsilon$? (Evans proof)

How to prove that following map is discontinuous?

Does weak convergance in $H_{0}^{1}(0,1)$ implies strong convergance in $C(0,1)$?

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