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- Fay's_trisecant_identity abstract "In algebraic geometry, Fay's trisecant identity is an identity between theta functions of Riemann surfaces introduced by Fay (1973, chapter 3, page 34, formula 45). Fay's identity holds for theta functions of Jacobians of curves, but not for theta functions of general abelian varieties.The name "trisecant identity" refers to the geometric interpretation given by Mumford (1984, p.3.219), who used it to show that the Kummer variety of a genus g Riemann surface, given by the image of the map from the Jacobian to projective space of dimension 2g – 1 induced by theta functions of order 2, has a 4-dimensional space of trisecants.".
- Fay's_trisecant_identity wikiPageID "34672901".
- Fay's_trisecant_identity wikiPageRevisionID "595173049".
- Fay's_trisecant_identity authorlink "John David Fay".
- Fay's_trisecant_identity hasPhotoCollection Fay's_trisecant_identity.
- Fay's_trisecant_identity last "Fay".
- Fay's_trisecant_identity loc "chapter 3, page 34, formula 45".
- Fay's_trisecant_identity year "1973".
- Fay's_trisecant_identity subject Category:Abelian_varieties.
- Fay's_trisecant_identity subject Category:Riemann_surfaces.
- Fay's_trisecant_identity type Artifact100021939.
- Fay's_trisecant_identity type Object100002684.
- Fay's_trisecant_identity type PhysicalEntity100001930.
- Fay's_trisecant_identity type RiemannSurfaces.
- Fay's_trisecant_identity type Surface104362025.
- Fay's_trisecant_identity type Whole100003553.
- Fay's_trisecant_identity comment "In algebraic geometry, Fay's trisecant identity is an identity between theta functions of Riemann surfaces introduced by Fay (1973, chapter 3, page 34, formula 45).".
- Fay's_trisecant_identity label "Fay's trisecant identity".
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- Fay's_trisecant_identity sameAs Q5438875.
- Fay's_trisecant_identity sameAs Q5438875.
- Fay's_trisecant_identity sameAs Fay's_trisecant_identity.
- Fay's_trisecant_identity wasDerivedFrom Fay's_trisecant_identity?oldid=595173049.
- Fay's_trisecant_identity isPrimaryTopicOf Fay's_trisecant_identity.