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- K3_surface abstract "In mathematics, a K3 surface is a complex or algebraic smooth minimal complete surface that is regular and has trivial canonical bundle.In the Enriques–Kodaira classification of surfaces they form one of the 4 classes of surfaces of Kodaira dimension 0.Together with two-dimensional complex tori, they are the Calabi–Yau manifolds of dimension two. Most complex K3 surfaces are not algebraic. This means that they cannot be embedded in any projective space as a surface defined by polynomial equations. André Weil (1958) named them in honor of three algebraic geometers, Kummer, Kähler and Kodaira, and the mountain K2 in Kashmir.".
- K3_surface wikiPageExternalLink 9611137.
- K3_surface wikiPageExternalLink grdb.lboro.ac.uk.
- K3_surface wikiPageExternalLink text1315.htm.
- K3_surface wikiPageExternalLink 1175789798.
- K3_surface wikiPageExternalLink cortona.pdf.
- K3_surface wikiPageExternalLink Exp.981.C.Voisin.pdf.
- K3_surface wikiPageExternalLink item?id=ASENS_1975_4_8_2_235_0.
- K3_surface wikiPageExternalLink item?id=SB_1982-1983__25__217_0.
- K3_surface wikiPageID "646116".
- K3_surface wikiPageRevisionID "604138305".
- K3_surface doi "10.1007".
- K3_surface first "A.N.".
- K3_surface first "G. K.".
- K3_surface first "Klaus".
- K3_surface first "V. A.".
- K3_surface hasPhotoCollection K3_surface.
- K3_surface id "k/k055040".
- K3_surface issue "3".
- K3_surface journal Inventiones_Mathematicae.
- K3_surface last "Gritsenko".
- K3_surface last "Hulek".
- K3_surface last "Rudakov".
- K3_surface last "Sankaran".
- K3_surface mr "2336040".
- K3_surface pages "519".
- K3_surface title "K3 surface".
- K3_surface title "The Kodaira dimension of the moduli of K3 surfaces".
- K3_surface volume "169".
- K3_surface year "2007".
- K3_surface subject Category:Algebraic_surfaces.
- K3_surface subject Category:Complex_surfaces.
- K3_surface subject Category:Differential_geometry.
- K3_surface subject Category:String_theory.
- K3_surface comment "In mathematics, a K3 surface is a complex or algebraic smooth minimal complete surface that is regular and has trivial canonical bundle.In the Enriques–Kodaira classification of surfaces they form one of the 4 classes of surfaces of Kodaira dimension 0.Together with two-dimensional complex tori, they are the Calabi–Yau manifolds of dimension two. Most complex K3 surfaces are not algebraic.".
- K3_surface label "K3 (geometria)".
- K3_surface label "K3 (géométrie)".
- K3_surface label "K3 surface".
- K3_surface label "K3-oppervlak".
- K3_surface label "K3曲面".
- K3_surface label "K3曲面".
- K3_surface sameAs K3_(géométrie).
- K3_surface sameAs K3曲面.
- K3_surface sameAs K3_곡면.
- K3_surface sameAs K3-oppervlak.
- K3_surface sameAs K3_(geometria).
- K3_surface sameAs m.02_5gf.
- K3_surface sameAs Q1969721.
- K3_surface sameAs Q1969721.
- K3_surface wasDerivedFrom K3_surface?oldid=604138305.
- K3_surface isPrimaryTopicOf K3_surface.