Matches in DBpedia 2015-10 for { <http://dbpedia.org/resource/Kodaira_dimension> ?p ?o }
- Kodaira_dimension abstract "In algebraic geometry, the Kodaira dimension κ(X) (or canonical dimension) measures the size of the canonical model of a projective variety X.Igor Shafarevich introduced an important numerical invariant of surfaces with the notation κ in the seminar Shafarevich 1965. Shigeru Iitaka (1970) extended it and defined the Kodaira dimension for higher dimensional varieties (under the name of canonical dimension), and later named it after Kunihiko Kodaira in Iitaka (1971).".
- Kodaira_dimension wikiPageExternalLink 1090347529.
- Kodaira_dimension wikiPageID "1866873".
- Kodaira_dimension wikiPageLength "18665".
- Kodaira_dimension wikiPageOutDegree "81".
- Kodaira_dimension wikiPageRevisionID "647715758".
- Kodaira_dimension wikiPageWikiLink Abelian_surface.
- Kodaira_dimension wikiPageWikiLink Abelian_variety.
- Kodaira_dimension wikiPageWikiLink Algebraic_curve.
- Kodaira_dimension wikiPageWikiLink Algebraic_geometry.
- Kodaira_dimension wikiPageWikiLink Algebraic_independence.
- Kodaira_dimension wikiPageWikiLink Algebraic_variety.
- Kodaira_dimension wikiPageWikiLink Algebraically_independent.
- Kodaira_dimension wikiPageWikiLink Ample_line_bundle.
- Kodaira_dimension wikiPageWikiLink Arithmetic_genus.
- Kodaira_dimension wikiPageWikiLink Big_O_notation.
- Kodaira_dimension wikiPageWikiLink Big_line_bundle.
- Kodaira_dimension wikiPageWikiLink Birational_geometry.
- Kodaira_dimension wikiPageWikiLink Blowing_up.
- Kodaira_dimension wikiPageWikiLink Calabi–Yau_manifold.
- Kodaira_dimension wikiPageWikiLink Canonical_bundle.
- Kodaira_dimension wikiPageWikiLink Canonical_ring.
- Kodaira_dimension wikiPageWikiLink Canonical_singularities.
- Kodaira_dimension wikiPageWikiLink Canonical_singularity.
- Kodaira_dimension wikiPageWikiLink Category:Birational_geometry.
- Kodaira_dimension wikiPageWikiLink Category:Dimension.
- Kodaira_dimension wikiPageWikiLink Complex_tori.
- Kodaira_dimension wikiPageWikiLink Complex_torus.
- Kodaira_dimension wikiPageWikiLink Cotangent_bundle.
- Kodaira_dimension wikiPageWikiLink Elliptic_curve.
- Kodaira_dimension wikiPageWikiLink Elliptic_surface.
- Kodaira_dimension wikiPageWikiLink Enriques_surface.
- Kodaira_dimension wikiPageWikiLink Enriques–Kodaira_classification.
- Kodaira_dimension wikiPageWikiLink Exterior_algebra.
- Kodaira_dimension wikiPageWikiLink Exterior_power.
- Kodaira_dimension wikiPageWikiLink Fano_variety.
- Kodaira_dimension wikiPageWikiLink Fiber_bundle.
- Kodaira_dimension wikiPageWikiLink Genus.
- Kodaira_dimension wikiPageWikiLink Genus_(mathematics).
- Kodaira_dimension wikiPageWikiLink Geometric_genus.
- Kodaira_dimension wikiPageWikiLink Hyperelliptic_surface.
- Kodaira_dimension wikiPageWikiLink Hypersurface.
- Kodaira_dimension wikiPageWikiLink Igor_Shafarevich.
- Kodaira_dimension wikiPageWikiLink Iitaka_dimension.
- Kodaira_dimension wikiPageWikiLink Irregularity_of_a_surface.
- Kodaira_dimension wikiPageWikiLink K3_surface.
- Kodaira_dimension wikiPageWikiLink Kodaira_dimension.
- Kodaira_dimension wikiPageWikiLink Kunihiko_Kodaira.
- Kodaira_dimension wikiPageWikiLink Line_bundle.
- Kodaira_dimension wikiPageWikiLink Minimal_model_program.
- Kodaira_dimension wikiPageWikiLink Moduli_space.
- Kodaira_dimension wikiPageWikiLink Moishezon_manifold.
- Kodaira_dimension wikiPageWikiLink Natural_number.
- Kodaira_dimension wikiPageWikiLink Proj_construction.
- Kodaira_dimension wikiPageWikiLink Projective_line.
- Kodaira_dimension wikiPageWikiLink Projective_space.
- Kodaira_dimension wikiPageWikiLink Projective_variety.
- Kodaira_dimension wikiPageWikiLink Rational_curve.
- Kodaira_dimension wikiPageWikiLink Rational_surface.
- Kodaira_dimension wikiPageWikiLink Rational_varieties.
- Kodaira_dimension wikiPageWikiLink Rational_variety.
- Kodaira_dimension wikiPageWikiLink Riemannian_geometry.
- Kodaira_dimension wikiPageWikiLink Ruled_surface.
- Kodaira_dimension wikiPageWikiLink Ruled_variety.
- Kodaira_dimension wikiPageWikiLink Smooth_scheme.
- Kodaira_dimension wikiPageWikiLink Springer-Verlag.
- Kodaira_dimension wikiPageWikiLink Springer_Science+Business_Media.
- Kodaira_dimension wikiPageWikiLink Surface_of_general_type.
- Kodaira_dimension wikiPageWikiLink Transcendence_degree.
- Kodaira_dimension wikiPageWikiLink Trivial_bundle.
- Kodaira_dimension wikiPageWikiLink Uniformization_theorem.
- Kodaira_dimension wikiPageWikiLinkText "Iitaka conjecture".
- Kodaira_dimension wikiPageWikiLinkText "Kodaira dimension".
- Kodaira_dimension wikiPageWikiLinkText "Kodaira dimension#General type".
- Kodaira_dimension wikiPageWikiLinkText "Kodaira_dimension#General_type".
- Kodaira_dimension wikiPageWikiLinkText "general type".
- Kodaira_dimension wikiPageWikiLinkText "m-pluricanonical map".
- Kodaira_dimension wikiPageWikiLinkText "plurigenera".
- Kodaira_dimension authorlink "Igor Dolgachev".
- Kodaira_dimension authorlink "Shigeru Iitaka".
- Kodaira_dimension first "I,".
- Kodaira_dimension first "Shigeru".
- Kodaira_dimension hasPhotoCollection Kodaira_dimension.
- Kodaira_dimension id "Kodaira_dimension".
- Kodaira_dimension last "Dolgachev".
- Kodaira_dimension last "Iitaka".
- Kodaira_dimension title "Kodaira dimension".
- Kodaira_dimension wikiPageUsesTemplate Template:Citation.
- Kodaira_dimension wikiPageUsesTemplate Template:Eom.
- Kodaira_dimension wikiPageUsesTemplate Template:Harvs.
- Kodaira_dimension wikiPageUsesTemplate Template:Harvtxt.
- Kodaira_dimension wikiPageUsesTemplate Template:Reflist.
- Kodaira_dimension year "1970".
- Kodaira_dimension subject Category:Birational_geometry.
- Kodaira_dimension subject Category:Dimension.
- Kodaira_dimension type Variety.
- Kodaira_dimension comment "In algebraic geometry, the Kodaira dimension κ(X) (or canonical dimension) measures the size of the canonical model of a projective variety X.Igor Shafarevich introduced an important numerical invariant of surfaces with the notation κ in the seminar Shafarevich 1965. Shigeru Iitaka (1970) extended it and defined the Kodaira dimension for higher dimensional varieties (under the name of canonical dimension), and later named it after Kunihiko Kodaira in Iitaka (1971).".
- Kodaira_dimension label "Kodaira dimension".
- Kodaira_dimension sameAs 小平次元.
- Kodaira_dimension sameAs Kodaira-dimensie.