In mathematics, a dual abelian variety can be defined from an abelian variety A, defined over a field K.
Read more about Dual Abelian Variety: Definition, History, Dual Isogeny (elliptic Curve Case), Construction of The Dual Isogeny, Poincaré Line Bundle
Famous quotes containing the words dual and/or variety:
“Thee for my recitative,
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declining,
Thee in thy panoply, thy measurd dual throbbing and thy beat
convulsive,
Thy black cylindric body, golden brass and silvery steel,”
—Walt Whitman (18191892)
“The catalogue of forms is endless: until every shape has found its city, new cities will continue to be born. When the forms exhaust their variety and come apart, the end of cities begins.”
—Italo Calvino (19231985)
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