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- Tate_pairing abstract "In mathematics, Tate pairing is any of several closely related bilinear pairings involving elliptic curves or abelian varieties, usually over local or finite fields, based on the Tate duality pairings introduced by Tate (1958, 1963) and extended by Lichtenbaum (1969). Rück & Frey (1995) applied the Tate pairing over finite fields to cryptography.".
- Tate_pairing wikiPageExternalLink 2153546.
- Tate_pairing wikiPageExternalLink ICM1962.1.
- Tate_pairing wikiPageExternalLink item?id=SB_1956-1958__4__265_0.
- Tate_pairing wikiPageID "34128228".
- Tate_pairing wikiPageRevisionID "534957403".
- Tate_pairing authorlink "John Tate".
- Tate_pairing hasPhotoCollection Tate_pairing.
- Tate_pairing last "Tate".
- Tate_pairing year "1958".
- Tate_pairing year "1963".
- Tate_pairing subject Category:Elliptic_curve_cryptography.
- Tate_pairing subject Category:Elliptic_curves.
- Tate_pairing subject Category:Pairing-based_cryptography.
- Tate_pairing type Abstraction100002137.
- Tate_pairing type Attribute100024264.
- Tate_pairing type Curve113867641.
- Tate_pairing type EllipticCurves.
- Tate_pairing type Line113863771.
- Tate_pairing type Shape100027807.
- Tate_pairing comment "In mathematics, Tate pairing is any of several closely related bilinear pairings involving elliptic curves or abelian varieties, usually over local or finite fields, based on the Tate duality pairings introduced by Tate (1958, 1963) and extended by Lichtenbaum (1969). Rück & Frey (1995) applied the Tate pairing over finite fields to cryptography.".
- Tate_pairing label "Tate pairing".
- Tate_pairing sameAs m.0hr1wy4.
- Tate_pairing sameAs Q7687982.
- Tate_pairing sameAs Q7687982.
- Tate_pairing sameAs Tate_pairing.
- Tate_pairing wasDerivedFrom Tate_pairing?oldid=534957403.
- Tate_pairing isPrimaryTopicOf Tate_pairing.