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- Sobolev_space abstract "In mathematics, a Sobolev space is a vector space of functions equipped with a norm that is a combination of Lp-norms of the function itself as well as its derivatives up to a given order. The derivatives are understood in a suitable weak sense to make the space complete, thus a Banach space. Intuitively, a Sobolev space is a space of functions with sufficiently many derivatives for some application domain, such as partial differential equations, and equipped with a norm that measures both the size and regularity of a function.Sobolev spaces are named after the Russian mathematician Sergei Sobolev. Their importance comes from the fact that solutions of partial differential equations are naturally found in Sobolev spaces, rather than in spaces of continuous functions and with the derivatives understood in the classical sense.".
- Sobolev_space wikiPageExternalLink 1104.4345v2.pdf.
- Sobolev_space wikiPageExternalLink v=onepage&q&f=true.
- Sobolev_space wikiPageExternalLink v=onepage&q&f=true.
- Sobolev_space wikiPageExternalLink location?id=00113509.
- Sobolev_space wikiPageID "611964".
- Sobolev_space wikiPageRevisionID "605189768".
- Sobolev_space date "February 2014".
- Sobolev_space first "S.M.".
- Sobolev_space hasPhotoCollection Sobolev_space.
- Sobolev_space id "Imbedding_theorems&oldid=14600".
- Sobolev_space id "Sobolev_space&oldid=17396".
- Sobolev_space last "Nikol'skii".
- Sobolev_space reason "Is this true in other cases?".
- Sobolev_space title "Imbedding theorems".
- Sobolev_space title "Sobolev space".
- Sobolev_space subject Category:Fourier_analysis.
- Sobolev_space subject Category:Fractional_calculus.
- Sobolev_space subject Category:Function_spaces.
- Sobolev_space subject Category:Sobolev_spaces.
- Sobolev_space type Abstraction100002137.
- Sobolev_space type Attribute100024264.
- Sobolev_space type FunctionSpaces.
- Sobolev_space type SobolevSpaces.
- Sobolev_space type Space100028651.
- Sobolev_space comment "In mathematics, a Sobolev space is a vector space of functions equipped with a norm that is a combination of Lp-norms of the function itself as well as its derivatives up to a given order. The derivatives are understood in a suitable weak sense to make the space complete, thus a Banach space.".
- Sobolev_space label "Espace de Sobolev".
- Sobolev_space label "Espacio de Sóbolev".
- Sobolev_space label "Espaços de Sobolev".
- Sobolev_space label "Przestrzeń Sobolewa".
- Sobolev_space label "Sobolev space".
- Sobolev_space label "Sobolev-Raum".
- Sobolev_space label "Sobolev-ruimte".
- Sobolev_space label "Spazio di Sobolev".
- Sobolev_space label "Пространство Соболева".
- Sobolev_space label "ソボレフ空間".
- Sobolev_space label "索伯列夫空间".
- Sobolev_space sameAs Sobolevův_prostor.
- Sobolev_space sameAs Sobolev-Raum.
- Sobolev_space sameAs Espacio_de_Sóbolev.
- Sobolev_space sameAs Espace_de_Sobolev.
- Sobolev_space sameAs Spazio_di_Sobolev.
- Sobolev_space sameAs ソボレフ空間.
- Sobolev_space sameAs Sobolev-ruimte.
- Sobolev_space sameAs Przestrzeń_Sobolewa.
- Sobolev_space sameAs Espaços_de_Sobolev.
- Sobolev_space sameAs m.02wg2m.
- Sobolev_space sameAs Q1501536.
- Sobolev_space sameAs Q1501536.
- Sobolev_space sameAs Sobolev_space.
- Sobolev_space wasDerivedFrom Sobolev_space?oldid=605189768.
- Sobolev_space isPrimaryTopicOf Sobolev_space.