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- Almost_symplectic_manifold abstract "In differential geometry, an almost symplectic structure on a differentiable manifold M is a two-form ω on M that is everywhere non-singular. If, in addition, ω is closed, then it is a symplectic form.An almost symplectic manifold is an Sp-structure; requiring ω to be closed is an integrability condition.".
- Almost_symplectic_manifold wikiPageID "11630694".
- Almost_symplectic_manifold wikiPageLength "915".
- Almost_symplectic_manifold wikiPageOutDegree "9".
- Almost_symplectic_manifold wikiPageRevisionID "678716459".
- Almost_symplectic_manifold wikiPageWikiLink Category:Smooth_manifolds.
- Almost_symplectic_manifold wikiPageWikiLink Category:Symplectic_geometry.
- Almost_symplectic_manifold wikiPageWikiLink Closed_and_exact_differential_forms.
- Almost_symplectic_manifold wikiPageWikiLink Closed_differential_form.
- Almost_symplectic_manifold wikiPageWikiLink Differentiable_manifold.
- Almost_symplectic_manifold wikiPageWikiLink Differential_form.
- Almost_symplectic_manifold wikiPageWikiLink Differential_geometry.
- Almost_symplectic_manifold wikiPageWikiLink G-structure.
- Almost_symplectic_manifold wikiPageWikiLink Integrability_condition.
- Almost_symplectic_manifold wikiPageWikiLink Integrability_conditions_for_differential_systems.
- Almost_symplectic_manifold wikiPageWikiLink Symplectic_manifold.
- Almost_symplectic_manifold wikiPageWikiLinkText "Almost symplectic manifold".
- Almost_symplectic_manifold wikiPageWikiLinkText "almost symplectic manifold".
- Almost_symplectic_manifold wikiPageWikiLinkText "almost symplectic structure".
- Almost_symplectic_manifold hasPhotoCollection Almost_symplectic_manifold.
- Almost_symplectic_manifold wikiPageUsesTemplate Template:Differential-geometry-stub.
- Almost_symplectic_manifold wikiPageUsesTemplate Template:Reflist.
- Almost_symplectic_manifold subject Category:Smooth_manifolds.
- Almost_symplectic_manifold subject Category:Symplectic_geometry.
- Almost_symplectic_manifold hypernym u03A9.
- Almost_symplectic_manifold type Article.
- Almost_symplectic_manifold type Article.
- Almost_symplectic_manifold comment "In differential geometry, an almost symplectic structure on a differentiable manifold M is a two-form ω on M that is everywhere non-singular. If, in addition, ω is closed, then it is a symplectic form.An almost symplectic manifold is an Sp-structure; requiring ω to be closed is an integrability condition.".
- Almost_symplectic_manifold label "Almost symplectic manifold".
- Almost_symplectic_manifold sameAs m.02rm25_.
- Almost_symplectic_manifold sameAs Q4734008.
- Almost_symplectic_manifold sameAs Q4734008.
- Almost_symplectic_manifold wasDerivedFrom Almost_symplectic_manifold?oldid=678716459.
- Almost_symplectic_manifold isPrimaryTopicOf Almost_symplectic_manifold.