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- Gagliardo–Nirenberg_interpolation_inequality abstract "In mathematics, the Gagliardo–Nirenberg interpolation inequality is a result in the theory of Sobolev spaces that estimates the weak derivatives of a function. The estimates are in terms of Lp norms of the function and its derivatives, and the inequality “interpolates” among various values of p and orders of differentiation, hence the name. The result is of particular importance in the theory of elliptic partial differential equations. It was proposed by Louis Nirenberg and Emilio Gagliardo.".
- Gagliardo–Nirenberg_interpolation_inequality wikiPageID "38500906".
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- Gagliardo–Nirenberg_interpolation_inequality wikiPageOutDegree "13".
- Gagliardo–Nirenberg_interpolation_inequality wikiPageRevisionID "612468155".
- Gagliardo–Nirenberg_interpolation_inequality wikiPageWikiLink Bounded_set.
- Gagliardo–Nirenberg_interpolation_inequality wikiPageWikiLink Category:Inequalities.
- Gagliardo–Nirenberg_interpolation_inequality wikiPageWikiLink Category:Sobolev_spaces.
- Gagliardo–Nirenberg_interpolation_inequality wikiPageWikiLink Elliptic_partial_differential_equation.
- Gagliardo–Nirenberg_interpolation_inequality wikiPageWikiLink Ladyzhenskayas_inequality.
- Gagliardo–Nirenberg_interpolation_inequality wikiPageWikiLink Lipschitz_domain.
- Gagliardo–Nirenberg_interpolation_inequality wikiPageWikiLink Louis_Nirenberg.
- Gagliardo–Nirenberg_interpolation_inequality wikiPageWikiLink Lp_space.
- Gagliardo–Nirenberg_interpolation_inequality wikiPageWikiLink Mathematics.
- Gagliardo–Nirenberg_interpolation_inequality wikiPageWikiLink Natural_number.
- Gagliardo–Nirenberg_interpolation_inequality wikiPageWikiLink Sobolev_embedding_theorem.
- Gagliardo–Nirenberg_interpolation_inequality wikiPageWikiLink Sobolev_inequality.
- Gagliardo–Nirenberg_interpolation_inequality wikiPageWikiLink Sobolev_space.
- Gagliardo–Nirenberg_interpolation_inequality wikiPageWikiLink Sobolev_spaces.
- Gagliardo–Nirenberg_interpolation_inequality wikiPageWikiLink Weak_derivative.
- Gagliardo–Nirenberg_interpolation_inequality wikiPageWikiLinkText "Gagliardo–Nirenberg interpolation inequality".
- Gagliardo–Nirenberg_interpolation_inequality hasPhotoCollection Gagliardo–Nirenberg_interpolation_inequality.
- Gagliardo–Nirenberg_interpolation_inequality wikiPageUsesTemplate Template:Cite_journal.
- Gagliardo–Nirenberg_interpolation_inequality subject Category:Inequalities.
- Gagliardo–Nirenberg_interpolation_inequality subject Category:Sobolev_spaces.
- Gagliardo–Nirenberg_interpolation_inequality comment "In mathematics, the Gagliardo–Nirenberg interpolation inequality is a result in the theory of Sobolev spaces that estimates the weak derivatives of a function. The estimates are in terms of Lp norms of the function and its derivatives, and the inequality “interpolates” among various values of p and orders of differentiation, hence the name. The result is of particular importance in the theory of elliptic partial differential equations. It was proposed by Louis Nirenberg and Emilio Gagliardo.".
- Gagliardo–Nirenberg_interpolation_inequality label "Gagliardo–Nirenberg interpolation inequality".
- Gagliardo–Nirenberg_interpolation_inequality sameAs m.0r3w7kj.
- Gagliardo–Nirenberg_interpolation_inequality sameAs Q5516877.
- Gagliardo–Nirenberg_interpolation_inequality sameAs Q5516877.
- Gagliardo–Nirenberg_interpolation_inequality wasDerivedFrom Gagliardo–Nirenberg_interpolation_inequality?oldid=612468155.
- Gagliardo–Nirenberg_interpolation_inequality isPrimaryTopicOf Gagliardo–Nirenberg_interpolation_inequality.