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- Kreners_theorem abstract "In mathematics, Krener's theorem is a result attributed to Arthur J. Krener in geometric control theory about the topological properties of attainable sets of finite-dimensional control systems. It states that any attainable set of a bracket-generating system has nonempty interior or, equivalently, that any attainable set has nonempty interior in the topology of the corresponding orbit. Heuristically, Krener's theorem prohibits attainable sets from being hairy.".
- Kreners_theorem wikiPageExternalLink email.asp?isbn=9780521495028.
- Kreners_theorem wikiPageExternalLink applications?SGWID=5-10051-22-26872681-0.
- Kreners_theorem wikiPageID "13823014".
- Kreners_theorem wikiPageLength "3787".
- Kreners_theorem wikiPageOutDegree "13".
- Kreners_theorem wikiPageRevisionID "631496633".
- Kreners_theorem wikiPageWikiLink Arthur_J._Krener.
- Kreners_theorem wikiPageWikiLink Attainable_set.
- Kreners_theorem wikiPageWikiLink Bracket-generating.
- Kreners_theorem wikiPageWikiLink Cambridge_University_Press.
- Kreners_theorem wikiPageWikiLink Category:Control_theory.
- Kreners_theorem wikiPageWikiLink Category:Theorems_in_dynamical_systems.
- Kreners_theorem wikiPageWikiLink Control_theory.
- Kreners_theorem wikiPageWikiLink Hairy_ball_theorem.
- Kreners_theorem wikiPageWikiLink Lie_algebra.
- Kreners_theorem wikiPageWikiLink Lie_bracket_of_vector_fields.
- Kreners_theorem wikiPageWikiLink Orbit_(control_theory).
- Kreners_theorem wikiPageWikiLink Springer-Verlag.
- Kreners_theorem wikiPageWikiLink Springer_Science+Business_Media.
- Kreners_theorem wikiPageWikiLinkText "Krener's theorem".
- Kreners_theorem hasPhotoCollection Kreners_theorem.
- Kreners_theorem wikiPageUsesTemplate Template:Cite_book.
- Kreners_theorem wikiPageUsesTemplate Template:Cite_journal.
- Kreners_theorem subject Category:Control_theory.
- Kreners_theorem subject Category:Theorems_in_dynamical_systems.
- Kreners_theorem hypernym Result.
- Kreners_theorem comment "In mathematics, Krener's theorem is a result attributed to Arthur J. Krener in geometric control theory about the topological properties of attainable sets of finite-dimensional control systems. It states that any attainable set of a bracket-generating system has nonempty interior or, equivalently, that any attainable set has nonempty interior in the topology of the corresponding orbit. Heuristically, Krener's theorem prohibits attainable sets from being hairy.".
- Kreners_theorem label "Krener's theorem".
- Kreners_theorem sameAs m.03ckc3k.
- Kreners_theorem sameAs Q6436753.
- Kreners_theorem sameAs Q6436753.
- Kreners_theorem wasDerivedFrom Kreners_theoremoldid=631496633.
- Kreners_theorem isPrimaryTopicOf Kreners_theorem.