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- Continuously_embedded abstract "In mathematics, one normed vector space is said to be continuously embedded in another normed vector space if the inclusion function between them is continuous. In some sense, the two norms are "almost equivalent", even though they are not both defined on the same space. Several of the Sobolev embedding theorems are continuous embedding theorems.".
- Continuously_embedded wikiPageID "7277255".
- Continuously_embedded wikiPageRevisionID "544556296".
- Continuously_embedded hasPhotoCollection Continuously_embedded.
- Continuously_embedded subject Category:Functional_analysis.
- Continuously_embedded comment "In mathematics, one normed vector space is said to be continuously embedded in another normed vector space if the inclusion function between them is continuous. In some sense, the two norms are "almost equivalent", even though they are not both defined on the same space. Several of the Sobolev embedding theorems are continuous embedding theorems.".
- Continuously_embedded label "Continuously embedded".
- Continuously_embedded label "Immersione continua".
- Continuously_embedded sameAs Immersione_continua.
- Continuously_embedded sameAs m.025x_wt.
- Continuously_embedded sameAs Q3796689.
- Continuously_embedded sameAs Q3796689.
- Continuously_embedded wasDerivedFrom Continuously_embedded?oldid=544556296.
- Continuously_embedded isPrimaryTopicOf Continuously_embedded.