About: Cartan–Kuranishi prolongation theorem

An Entity of Type: PartialDifferentialEquation106670866, from Named Graph: http://dbpedia.org, within Data Space: dbpedia.org

Given an exterior differential system defined on a manifold M, the Cartan–Kuranishi prolongation theorem says that after a finite number of prolongations the system is either in involution (admits at least one 'large' integral manifold), or is impossible.

Property Value
dbo:abstract
  • Given an exterior differential system defined on a manifold M, the Cartan–Kuranishi prolongation theorem says that after a finite number of prolongations the system is either in involution (admits at least one 'large' integral manifold), or is impossible. (en)
dbo:wikiPageID
  • 5710861 (xsd:integer)
dbo:wikiPageLength
  • 853 (xsd:nonNegativeInteger)
dbo:wikiPageRevisionID
  • 635519722 (xsd:integer)
dbo:wikiPageWikiLink
dbp:id
  • p/p071640 (en)
dbp:title
  • Partial differential equations on a manifold (en)
dbp:wikiPageUsesTemplate
dcterms:subject
rdf:type
rdfs:comment
  • Given an exterior differential system defined on a manifold M, the Cartan–Kuranishi prolongation theorem says that after a finite number of prolongations the system is either in involution (admits at least one 'large' integral manifold), or is impossible. (en)
rdfs:label
  • Cartan–Kuranishi prolongation theorem (en)
owl:sameAs
prov:wasDerivedFrom
foaf:isPrimaryTopicOf
is dbo:wikiPageDisambiguates of
is dbo:wikiPageRedirects of
is dbo:wikiPageWikiLink of
is foaf:primaryTopic of
Powered by OpenLink Virtuoso    This material is Open Knowledge     W3C Semantic Web Technology     This material is Open Knowledge    Valid XHTML + RDFa
This content was extracted from Wikipedia and is licensed under the Creative Commons Attribution-ShareAlike 3.0 Unported License